Aproximación bibliométrica a la incertidumbre y el
riesgo en los mercados de criptomonedas
Joan Sebastián Rojas Rincón
Lecturas de Economía - No. 101. Medellín, enero-junio 2024
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)
Lecturas de Economía, 101 (enero-junio 2024), pp. 203-233Página 1 de 1CROSSMARK_logo_3_Test
25/06/2020file:///D:/Paty/LecturasEconomia/LEvol93_2020/LEVol93Abr26_2020/ART_340990/CR...
Joan Sebastián Rojas Rincón
Aproximación bibliométrica a la incertidumbre y el riesgo en los mercados de
criptomonedas
Resumen: El objetivo de este artículo es analizar el estado del arte de la producción científica relacio-
nada con las criptomonedas, desde la perspectiva del riesgo. Se realizó un estudio bibliométrico basado
en la caracterización de la productividad académica e impacto científico de las publicaciones y autores de
diferentes países. Adicionalmente, se realizó un mapeo bibliométrico, mediante un análisis de las redes
conceptuales. Los resultados muestran un número significativo de publicaciones provenientes de China;
aunque bien, los estudios de impacto, de acuerdo con el número de citas; provienen de países como Irlanda
y el Reino Unido. En lo que respecta a la estructura conceptual, destacan temas como el análisis de la
volatilidad del bitcoin, el abordaje de estrategias de cobertura y los efectos de derrame. En conclusión,
la popularidad de este dominio de conocimiento ha crecido en los últimos años; sin embargo, asuntos
como la fijación de precios de las criptomonedas aún representan un desafío intelectual, por lo que están
marcando tendencia para futuras investigaciones.
Palabras clave: criptomonedas, Bitcoin, blockchain, riesgo, redes bibliométricas.
Clasificación JEL: F31
Bibliometric Approach to Uncertainty and Risk in Cryptocurrency Markets
Abstract: The aim of this article is to analyze the state of the art of scientific production related to
cryptocurrencies, from the perspective of risk. A bibliometric study was carried out based on the cha-
racterization of academic productivity and scientific impact of publications and authors from different
countries. Additionally, a bibliometric mapping was carried out, through an analysis of the conceptual
networks. The results are a significant number of publications from China; although well, the impact
studies, according to the number of citations; They come from countries like Ireland and the United
Kingdom. Regarding the conceptual structure, topics such as the analysis of bitcoin volatility, the ap-
proach to hedging strategies based on cryptocurrencies and spillover effects stand out. In conclusion, this
domain of knowledge is popular among the academic community, given the impact that the development
of cryptocurrencies can have on the stability of the financial system, which poses a serious challenge on
the decisions of the central bank.
Keywords: Cryptocurrencies, Bitcoin, blockchain, risk, bibliometric networks.
https://doi.org/10.17533/udea.le.n101a354009
Este artículo y sus anexos se distribuyen por la revista Lecturas de Economía bajo los términos de la Licencia Creative
Commons Atribución-NoComercial-CompartirIgual 4.0. https://creativecommons.org/licenses/by-nc-sa/4.0/
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)
Approche bibliométrique de l’incertitude et du risque dans les marchés des
cryptomonnaies
Résumé: L’objectif de cet article est d’analyser l’état de l’art de la production scientifique liée aux
cryptomonnaies, du point de vue du risque. Une étude bibliométrique a été réalisée en se basant sur la
caractérisation de la productivité académique et de l’impact scientifique des publications et des auteurs de
différents pays. De plus, une cartographie bibliométrique a été effectuée à travers une analyse des réseaux
conceptuels. Les résultats montrent un nombre significatif de publications provenant de Chine ; bien que
les études d’impact, selon le nombre de citations, proviennent de pays tels que l’Irlande et le Royaume-
Uni. En ce qui concerne la structure conceptuelle, des thèmes tels que l’analyse de la volatilité du bitcoin,
l’approche des stratégies de couverture et les effets de déversement se démarquent. En conclusion, la
popularité de ce domaine de connaissance a augmenté au cours des dernières années ; cependant, des
questions telles que la fixation des prix des cryptomonnaies représentent toujours un défi intellectuel,
marquant ainsi la voie pour des recherches futures.
Mots clés: Cryptomonnaies, Bitcoin, blockchain, risque, réseaux bibliométriques.
Cómo citar / How to cite this item:
Rojas-Rincón, J. S. (2024). Aproximación bibliométrica a la incertidumbre y el riesgo en
los mercados de criptomonedas. Lecturas de Economía, 101, 203-233.
https://doi.org/10.17533/udea.le.n101a354009
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)
Aproximación bibliométrica a la incertidumbre y el riesgo en los
mercados de criptomonedas
Joan Sebastián Rojas Rincón a
–Introducción. –I. Revisión de literatura. –II. Valoración del Bitcoin. –III. Método.
–IV. Resultados. –V. Discusión. –Conclusiones. –Declaración de ética. –Referencias.
Primera versión recibida el 10 de noviembre de 2022; versión final aceptada el 19 de julio de 2023
Introducción
A pesar de la alta volatilidad y la desconfianza por parte de algunos in-
versionistas en las criptomonedas, estas siguen siendo un instrumento de in-
versión popular. Según Mohamed, (2022), inversionistas como Warren Buffet
han criticado las criptomonedas. Estos mercados revelaron más inestabilidad
y mayor irregularidad durante el periodo de pandemia (Lahmiri & Bekiros,
2020). Las subidas y bajadas del precio de criptomonedas como el bitcoin res-
paldan las afirmaciones de quienes lo identifican como un activo altamente
especulativo. De acuerdo con Begušić et al. (2018), en los últimos años se ha
atestiguado la materialización tanto de la histeria como del pánico en varias
burbujas y colapsos del bitcoin. Al respecto, Kiiker (2021) argumenta que no es
recomendable la inversión en criptomonedas para perfiles cautelosos o con
una fuerte aversión al riesgo. La vulnerabilidad del sistema y las posibilidades
de fraude también son una preocupación. Al respecto, Peterson (2021) señala
que, en ausencia de manipulación, la volatilidad de las criptomonedas sería
menor y su precio sería más alto.
Independientemente de la naturaleza especulativa del bitcoin, este sigue
siendo uno de los activos más populares y cuya cotización ha tenido un alto
crecimiento durante los últimos años. Según Mallqui y Fernandes (2019), las
características innovadoras de bitcoin han aumentado su aceptación entre el
a Joan Sebastián Rojas Rincón: profesor de la Fundación Universitaria del Área Andina, Especiali-
zación en Gerencia Financiera, Grupo de Investigación QUIPUS, Bogotá. Colombia. Direc-
ción electrónica: jrojas252@areandina.edu.co https://orcid.org/0000-0002-1203-9979
![](data:image/png;base64,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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
público, de tal manera que empresas como Amazon, Dell, Paypal o Microsoft
han aceptado a la moneda para realizar transacciones. Por su parte, Zhu et al.,
(2021) señalan que, como medio de pago alternativo, bitcoin ha sido aceptado
por empresas como Subway o Microsoft. Mientras tanto, Kiiker (2021) afirma
que muchas empresas han explotado la criptomoneda como una forma de
realizar intercambios y se han convertido en una alternativa a las tarjetas de
crédito y las transferencias bancarias. En esa medida, se ha encontrado eviden-
cia fuerte y consistente que sugiere que bitcoin también se usa como moneda
transaccional (Pagano & Sedunov, 2020). No obstante, aún persisten las preo-
cupaciones sobre los riesgos asociados con su adopción y uso.
En este artículo de investigación, considerando el impacto de las cripto-
monedas en el sistema financiero mundial y la recurrente preocupación sobre
los riesgos asociados a su adopción y uso, se plantea la siguiente pregunta
¿Cuál es el estado del arte en la investigación relacionada con el bitcoin y
otras criptomonedas en el análisis de riesgo? Para responderla, se desarrolla
un análisis bibliométrico acerca de las criptomonedas y los riesgos asociados.
Este tipo de estudios ha generado importantes contribuciones a la evaluación
de la producción científica en los últimos tiempos (Merediz-Solá & Bariviera,
2019). Según Ahmed (2020), aunque hay un volumen importante de estudios
que investigan acerca de la importancia de la relación riesgo-retorno en dife-
rentes activos de inversión, falta desarrollo de la literatura en los mercados de
bitcoin. De acuerdo con lo anterior, el objetivo de este artículo es analizar el
estado del arte de la producción científica relacionada con las criptomonedas,
desde la perspectiva del riesgo.
De esta manera, el presente artículo genera algunas contribuciones. En
primera medida, se logra sintetizar y analizar la literatura existente sobre el
bitcoin y las criptomonedas, así como el riesgo que representa para quienes las
usan como medio de cambio y para los especuladores. Se identifican los prin-
cipales centros de investigación a nivel mundial, autores y las publicaciones
más influyentes en este campo. Además, se hace un bosquejo de los temas
que están recibiendo atención en las publicaciones y las tendencias que se es-
tán marcando en este campo. Con esto, se logra hacer un mapeo temático en
el dominio de las criptomonedas y los riesgos asociados, e identificar algunos
temas emergentes que pueden motivar el desarrollo de nuevos estudios por
207
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RE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgQuFB+Ynw3h5PIAAAAASUVORK5CYII=)
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parte de los investigadores y ampliar la frontera de conocimiento. A partir de
lo anterior, se pueden formular diferentes agendas para investigaciones futu-
ras y promover la discusión en los círculos profesionales, con la finalidad de
generar contribuciones significativas desde el plano teórico y práctico.
Este artículo se organiza como sigue. En un primer aparte, se elabora un
marco de referencia en el que se realiza una explicación sobre la naturaleza del
bitcoin, con fundamento en la literatura existente. Adicionalmente, se analizan
los determinantes de la valoración de bitcoin, poniendo, bajo consideración, el
modelo planteado por Ciaian et al. (2016). En un segundo aparte, se describe
el diseño metodológico de este análisis bibliométrico. Se adopta este enfoque,
en la medida en que contribuye a adquirir conocimiento sobre el progreso,
crecimiento y comprensión sobre temas específicos (Firdaus et al., 2019), a
partir del análisis de datos de las publicaciones académicas. Finalmente, se pre-
sentan los resultados de esta investigación, los cuales son objeto de discusión
y análisis crítico, a partir de lo cual, se proponen algunas rutas de investiga-
ción para futuras publicaciones. Se espera que estos resultados ayuden a los
nuevos investigadores a comprender el alcance de este tema de investigación,
las tendencias emergentes y su evolución a lo largo del tiempo (Merediz-Solá
& Bariviera, 2019).
I. Revisión de Literatura
A. ¿Cripto-activos o criptomonedas?
Uno de los principales temas de debate sobre el blockchain es la naturaleza
de las criptomonedas. La discusión se fundamenta en la definición del dinero,
dada por sus funciones: como unidad de cuenta, depósito de valor y medio
de cambio. Cheah y Fry (2015) hacen referencia a algunos estudios donde se
afirma que bitcoin puede considerarse una moneda de curso legal con respecto
a la deuda exigible y las obligaciones fiscales de los ciudadanos, y citan el caso
de Alemania, donde se respalda a bitcoin como una unidad de cuenta a efectos
fiscales y comerciales. Mientras tanto, en Lo y Wang, (2014) se concluye que
bitcoin tendrá debilidades, mientras no se propague el efecto de red y haya un
mayor nivel de difusión tecnológica. Los autores señalan que los partidarios
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
de la criptomoneda mencionan, como una de sus ventajas, la no existencia de
costos de transacción. No obstante, se “ignora el hecho de que el protocolo,
tal como está diseñado, impone un costo implícito a cada titular existente
de bitcoin, cada vez que se envía una solicitud de transacción a la red, en el
sentido en que se creará una determinada cantidad de nuevos bitcoins para
recompensar al primer minero que resuelva la función hash” (Lo & Wang,
2014, p. 9). Para otros autores, el bitcoin está a medio camino de ser un medio
de cambio puro y una reserva de valor.
Según Peng et al. (2018), las criptomonedas traen consigo muchos con-
ceptos que difieren de la economía monetaria tradicional como: la transacción
directa, el valor de base intangible, la ausencia de una institución central y la
dependencia de los avances en seguridad y de procesamiento de información
a escala global. Kang et al. (2019) señalan que, al igual que el oro, bitcoin posee
características de stock limitado, como de inelasticidad de suministro a corto
plazo y, dada su escasez, es considerado como mercancía sintética, además de
caracterizarse por su ausencia de valor intrínseco como ocurre con el dinero
fiduciario. Además, Kang et al., (2019) refieren que el bitcoin podría funcionar
como una herramienta de diversificación y cobertura, pero antes debe anali-
zarse su eficiencia. Los resultados, respecto al análisis del nivel de eficiencia en
el mercado de bitcoin no son concluyentes. De acuerdo con Zhu et al. (2021),
algunos estudios muestran que el mercado de bitcoin es eficiente; sin embargo,
hay otros que han demostrado ineficiencias y que señalan transacciones sos-
pechosas que las podrían estar alimentando. Por su parte, en Grobys (2021) se
analizan las vulnerabilidades de los ataques cibernéticos y el efecto que puede
tener sobre la volatilidad en los mercados de criptomonedas.
El funcionamiento de bitcoin está basado en un modelo descentralizado
conocido como cadena de bloques o blockchain. Según Kiiker (2021), esta tec-
nología es la base de la mayoría de las criptomonedas, aunque sus aplicaciones
se extienden más allá del ámbito financiero. La dinámica de blockchain consiste,
según Jang y Lee (2017), en que un participante en una red actúa como parte
de un sistema distribuido y proporciona recursos de hardware. Las transac-
ciones se llevan a cabo a través de un sistema P2P, donde se ejecuta un enca-
denamiento de bloques que incluye transacciones recientes y un valor hash o
algoritmo, con lo que se crean datos que se asumen irreversibles. Además, se
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)
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necesita más de una cierta cantidad de tiempo para generar el bloque, como
para hacer imposible falsificar todo o parte del blockchain, lo que se conoce
a su vez como un algoritmo de prueba de trabajo PoW (Jang & Lee, 2017).
Para el sistema es importante el papel de los mineros de criptomonedas, es
decir, los agentes que las fabrican a cambio de una recompensa. Según Kiiker
(2021) su función es confirmar las transacciones que ocurren en blockchain;
encontrando el resultado de la función criptográfica que conecta los bloques.
B. Valoración del Bitcoin
Como ocurre con cualquier otro activo, el análisis de los fundamentales
o determinantes del valor es un asunto crucial para la toma de decisiones
de inversión y correcto funcionamiento de los mercados. Lo y Wang (2014)
señalan que el valor fundamental del bitcoin se establece como la relación entre
el volumen de transacciones y el volumen de operaciones. El primero mide
la cantidad de bitcoins enviados a través de la red, mientras que el segundo
mide la cantidad de intercambios, respecto a las monedas fiduciarias. Ciaian
et al. (2016) proponen que la formación de precios de bitcoin se puede analizar
con una versión aumentada del modelo de patrón oro de Barro (1979). Esta
perspectiva también es considerada en Jang y Lee (2017), donde se discute un
modelo de equilibrio de mercado, bajo el supuesto de un mercado perfecto
en el que se produce un intercambio cuando la oferta y la demanda de bitcoin
están dadas en la misma cantidad y, por tanto, el equilibrio se logra en:
PB = P E
V B . (1)
Así las cosas, en la ecuación 1 se indica que el precio de equilibrio del bit-
coin está afectado de manera proporcional por el nivel general de precios de
bienes o servicios (P ) multiplicado por el tamaño de la economía de bitcoin
(E). Mientras tanto, dicho precio se ve afectado de manera inversa por la ve-
locidad con la cual el bitcoin se multiplica (V ) y por la capacidad de mercado
del bitcoin (B). Según Jang y Lee (2017), el nivel general de precios (P ) puede
determinarse de manera indirecta con un índice macroeconómico global de
mercados reales, pues el tipo de cambio, entre varias monedas fiduciarias con
bitcoin, describe la relación que existe entre los mercados reales y el mercado
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
de bitcoin. Mientras tanto, la velocidad, como indica Benlagha y Hemrit (2022),
está relacionada con la frecuencia de uso del bitcoin para comprar bienes y ser-
vicios. Otro factor está relacionado con el tamaño de la economía del bitcoin,
para el cual puede considerarse como proxy el número de transacciones dia-
rias con la moneda (Ciaian et al., 2016). Para algunos autores, el bitcoin se
puede considerar una divisa, caracterizada por su virtualidad. Por lo anterior,
el tamaño de la economía del bitcoin, la velocidad y la capacidad del mercado
están estrechamente relacionados con variables de mercado que pueden ser
extraídas de la plataforma blockchain (Jang & Lee, 2017).
C. Burbujas
Una de las preocupaciones sobre el mercado de criptomonedas son las
burbujas especulativas. De acuerdo con Kiiker (2021), la especulación es el
factor principal que induce el desarrollo de las criptomonedas y de ahí que
sus precios fluctúen significativamente de acuerdo con las expectativas de los
inversionistas quienes esperan ganar dinero fácilmente. Por su parte, Aysan
et al. (2021) señalan la elaboración de un número importante de investigacio-
nes acerca de las burbujas en el mercado de las criptomonedas, donde se han
encontrado importantes correlaciones con monedas altamente volátiles. En
algunos ámbitos de inversión, se percibe considerable desconfianza respecto
a la forma en que operan estos cripto-activos. Según Spurr y Ausloos (2021),
el razonamiento detrás de la elección del creador de bitcoin de permanecer en
anonimato ha llevado a muchos a sospechar de que se trata de un esquema
Ponzi u otro tipo de estafa, por lo que podría formar una burbuja de precios
alrededor de la moneda, con poco valor intrínseco a parte de la especulación.
En contraste, en la mayoría de los artículos revisados por Halaburda et al.
(2022) se encuentra que la especulación y el uso ilegal generan la principal
demanda de bitcoins. Mientras tanto, Chaim y Laurini, (2019) explican la exis-
tencia de una burbuja en los precios de bitcoin, con base en factores como:
La expectativa exagerada sobre la adopción de bitcoin y las criptomo-
nedas como un medio práctico de pago en sustitución de los activos
monetarios
Abaratamiento de las tecnologías de minería junto a una mayor dificultad
para minar
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)
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El antecedente del rendimiento a conveniencia en la burbuja de las pun-
tocom, a finales de la década de los años de 1990, y los mecanismos de
retroalimentación entre las búsquedas en internet y los precios de estos
activos
La desconfianza sobre la capacidad del mercado de fijar correctamente
los precios de bitcoin dificulta su uso como medio de cambio. Cheah y Fry
(2015) señalan que aún no es claro el estado de bitcoin, pues persiste el debate
de si se trata de una moneda o de otro tipo de activo especulativo, ya que
es precisamente esto último lo que denomina a las otras funciones, pues los
precios de bitcoin parecen estar a merced de los sentimientos del mercado. Sin
embargo, Kiiker (2021) argumenta que la adopción gradual de bitcoin en todo
el mundo hace más fácil usarlo para comprar bienes y servicios. La situación
ha cambiado, ya que a pesar de que no en todos los puntos de venta acep-
tan pagos con esta criptomoneda, la adopción está en marcha (Kiiker, 2021).
Otro aspecto para tener en cuenta es la entrada en operación de nuevas crip-
tomonedas, que pueden aliviar algunos factores que revisten suspicacia en el
bitcoin, especialmente, su alta volatilidad. Al respecto, Spurr y Ausloos (2021)
argumentan que un sistema con mayor valor intrínseco puede ser beneficioso
para los inversionistas y para los usuarios, ya que las grandes fluctuaciones
pueden dañar el poder adquisitivo de la moneda.
D. Las criptomonedas alternativas
Recientemente, ha ganado popularidad el término altcoins; que se refiere
a monedas digitales alternativas al bitcoin. Según Lo y Wang (2014), el creci-
miento de las altcoins está relacionado con las características competitivas del
bitcoin, es decir, las ventajas de ser primero y el efecto de red relacionado con
la aceptación de la moneda para realizar transacciones. En esta industria, las
barreras de entrada no han sido consolidadas, por lo que es posible que apa-
rezcan nuevas criptomonedas que compitan con características diferenciales
como esquemas de validación de transacciones, tarifas, crecimiento de la ofer-
ta, etcétera (Lo & Wang, 2014). Además, hay que advertir que bitcoin no fue
la primera moneda digital. No obstante, bitcoin sí que es especial, dado que
es la primera tecnología que aprovecha en mejor medida el sistema blockchain
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
![](data:image/png;base64,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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
(Aysan et al., 2021). En Spurr y Ausloos (2021) se respalda el hecho de que
la innovación clave del bitcoin ha sido la incorporación de la tecnología block-
chain. Lo anterior ha contribuido a la escalabilidad de bitcoin en el mercado, de
tal manera que, si las monedas desarrolladas a futuro pudieran amenazar la
posición de bitcoin, tendrían que superar el problema de escalabilidad de for-
ma permanente (Spurr y Ausloos, 2021). En la Tabla 1 se presentan algunas
altcoins que han ganado participación significativa en el mercado cripto.
Tabla 1. Caracterización de las principales altcoins
Denominación Capitalización de
mercado
(aproximado)
Descripción
Ethereum USD 210398
millones
Desarrollador: Vitalik Buterin & Gavin Wood
Lanzamiento: 2015
Más que una criptomoneda, se trata de un sistema operativo
descentralizado. La Criptomoneda es Ether.
Tether* USD 83395
millones
Desarrollador: Tether Limited
Lanzamiento: 2015
De acuerdo con Kiiker, (2021), se conoce como una moneda
estable, que ofrece el beneficio de la tecnología blockchain y
de la moneda tradicional. Lo anterior, por cuanto la moneda
busca replicar el precio del dólar.
Binance (BNB) USD 36579
millones
Desarrollador: Changpeng Zhao
Lanzamiento: 2017
Según Disli et al. (2022), Binance es la plataforma de cripto-
monedas de negociación diaria. La empresa estaba radicada
en China, pero tuvo que reubicarse en Malta, debido a la
presión del gobierno chino a las criptomonedas.
USD Coin USD 28382
millones
Desarrollador: Centre
Lanzamiento: 2018
Al igual que Tether, es considerada como una moneda digital
estable, por estar vinculada al dólar estadounidense. Es un
token ERC20, lo que significa que se ejecuta en la blockchain
de Ethereum.
Nota: datos de capitalización extraídos de la web CoinmarketCap.
Fuente: elaboración propia a partir de CoinmarketCap (s.f).
213
![](data:image/png;base64,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)
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En la Tabla 1 se destacan los niveles de capitalización de mercado de las
altcoins. Aunque bitcoin fue la primera criptomoneda, desde entonces se han
creado otras (Spurr & Ausloos, 2021). No obstante, la moneda de Nakamoto
(2008) sigue manteniendo una posición dominante, con una capitalización de
aproximadamente USD 503941 millones. Una nueva alternativa son las deno-
minadas criptomonedas estables. Este es el caso de Tether. Una característica
deseable de las criptomonedas es que tenga baja volatilidad, lo cual se ha po-
dido lograr en mejor medida con Tether, dado que su valor está basado en el
dólar estadounidense. Situación similar ocurre con USD Coin, cuya reserva
se mantiene en su totalidad en efectivo y en bonos del tesoro de los Estados
Unidos de corta duración (Mizrach, 2022).
E. Factores de riesgo en las criptomonedas
Bitcoin se caracteriza por su alta volatilidad en comparación con otro ti-
po de activos. “Los rendimientos de bitcoin exhiben también colas más pro-
nunciadas que los rendimientos de las acciones, lo que significa fluctuaciones
extremas más frecuentes” (Begušić et al., 2018). De acuerdo con Lo y Wang
(2014), es casi un cliché decir que la única certeza sobre el futuro de la red
bitcoin es la incertidumbre. Lo anterior se da por sentado, en el sentido que
cualquier innovación o desarrollo tecnológico reviste algún nivel de riesgo.
Además, Kang et al. (2019) mencionan que factores como la manipulación
de precio se han asociado con el comportamiento de burbuja. Mientras tanto,
Mallqui y Fernandes (2019) señalan que para los traders o usuarios el mayor
desafío es la volatilidad del tipo de cambio de bitcoin. Por su parte, para Lah-
miri y Bekiros (2020), la dinámica de volatilidad puede exhibir características
únicas como fractalidad, memoria de largo plazo y aleatoriedad, por lo que se
sugiere llevar a cabo mayor investigación para comprender mejor la dinámica
en los mercados de criptomonedas.
A pesar de que la blockchain sea una tecnología plausible para evitar el
fraude electrónico y reducir los costos de transacción, en el ámbito del co-
mercio electrónico no se ha hecho extensivo su uso, puesto que existe un
riesgo percibido, “dado el carácter descentralizado de la red, que oscurece las
responsabilidades de sus miembros; por lo que ninguno de ellos puede rendir
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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zCw/PzNAECBP5vARF+8vv/9u3bn4n379/7n/D//ffipydAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHIBEc6tTBIgQIAAgaqACFc5LSNAgAABArmACOdWJgkQIECAQFVAhKuclhEgQIAAgVxAhHMrkwQIECBAoCogwlVOywgQIECAQC4gwrmVSQIECBAgUBUQ4SqnZQQIECBAIBcQ4dzKJAECBAgQqAqIcJXTMgIECBAgkAuIcG5lkgABAgQIVAVEuMppGQECBAgQyAVEOLcySYAAAQIEqgIiXOW0jAABAgQI5AIinFuZJECAAAECVQERrnJaRoAAAQIEcgERzq1MEiBAgACBqoAIVzktI0CAAAECuYAI51YmCRAgQIBAVUCEq5yWESBAgACBXECEcyuTBAgQIECgKiDCVU7LCBAgQIBALiDCuZVJAgQIECBQFRDhKqdlBAgQIEAgFxDh3MokAQIECBCoCohwldMyAgQIECCQC4hwbmWSAAECBAhUBUS4ymkZAQIECBDIBUQ4tzJJgAABAgSqAiJc5bSMAAECBAjkAiKcW5kkQIAAAQJVARGuclpGgAABAgRyARHOrUwSIECAAIGqgAhXOS0jQIAAAQK5gAjnViYJECBAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHIBEc6tTBIgQIAAgaqACFc5LSNAgAABArmACOdWJgkQIECAQFVAhKuclhEgQIAAgVxAhHMrkwQIECBAoCogwlVOywgQIECAQC4gwrmVSQIECBAgUBUQ4SqnZQQIECBAIBcQ4dzKJAECBAgQqAqIcJXTMgIECBAgkAuIcG5lkgABAgQIVAVEuMppGQECBAgQyAVEOLcySYAAAQIEqgIiXOW0jAABAgQI5AIinFuZJECAAAECVQERrnJaRoAAAQIEcgERzq1MEiBAgACBqoAIVzktI0CAAAECuYAI51YmCRAgQIBAVUCEq5yWESBAgACBXECEcyuTBAgQIECgKiDCVU7LCBAgQIBALiDCuZVJAgQIECBQFRDhKqdlBAgQIEAgFxDh3MokAQIECBCoCohwldMyAgQIECCQC4hwbmWSAAECBAhUBUS4ymkZAQIECBDIBUQ4tzJJgAABAgSqAiJc5bSMAAECBAjkAiKcW5kkQIAAAQJVARGuclpGgAABAgRyARHOrUwSIECAAIGqgAhXOS0jQIAAAQK5gAjnViYJECBAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHIBEc6tTBIgQIAAgaqACFc5LSNAgAABArmACOdWJgkQIECAQFVAhKuclhEgQIAAgVxAhHMrkwQIECBAoCogwlVOywgQIECAQC4gwrmVSQIECBAgUBUQ4SqnZQQIECBAIBcQ4dzKJAECBAgQqAqIcJXTMgIECBAgkAuIcG5lkgABAgQIVAVEuMppGQECBAgQyAVEOLcySYAAAQIEqgIiXOW0jAABAgQI5AIinFuZJECAAAECVQERrnJaRoAAAQIEcgERzq1MEiBAgACBqoAIVzktI0CAAAECuYAI51YmCRAgQIBAVUCEq5yWESBAgACBXECEcyuTBAgQIECgKiDCVU7LCBAgQIBALiDCuZVJAgQIECBQFRDhKqdlBAgQIEAgFxDh3MokAQIECBCoCohwldMyAgQIECCQC4hwbmWSAAECBAhUBUS4ymkZAQIECBDIBUQ4tzJJgAABAgSqAiJc5bSMAAECBAjkAiKcW5kkQIAAAQJVARGuclpGgAABAgRyARHOrUwSIECAAIGqgAhXOS0jQIAAAQK5gAjnViYJECBAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHIBEc6tTBIgQIAAgaqACFc5LSNAgAABArmACOdWJgkQIECAQFVAhKuclhEgQIAAgVxAhHMrkwQIECBAoCogwlVOywgQIECAQC4gwrmVSQIECBAgUBUQ4SqnZQQIECBAIBcQ4dzKJAECBAgQqAqIcJXTMgIECBAgkAuIcG5lkgABAgQIVAVEuMppGQECBAgQyAVEOLcySYAAAQIEqgIiXOW0jAABAgQI5AIinFuZJECAAAECVQERrnJaRoAAAQIEcgERzq1MEiBAgACBqoAIVzktI0CAAAECuYAI51YmCRAgQIBAVUCEq5yWESBAgACBXECEcyuTBAgQIECgKiDCVU7LCBAgQIBALiDCuZVJAgQIECBQFRDhKqdlBAgQIEAgFxDh3MokAQIECBCoCohwldMyAgQIECCQC4hwbmWSAAECBAhUBUS4ymkZAQIECBDIBUQ4tzJJgAABAgSqAiJc5bSMAAECBAjkAiKcW5kkQIAAAQJVARGuclpGgAABAgRyARHOrUwSIECAAIGqgAhXOS0jQIAAAQK5gAjnViYJECBAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHIBEc6tTBIgQIAAgaqACFc5LSNAgAABArmACOdWJgkQIECAQFVAhKuclhEgQIAAgVxAhHMrkwQIECBAoCogwlVOywgQIECAQC4gwrmVSQIECBAgUBUQ4SqnZQQIECBAIBcQ4dzKJAECBAgQqAqIcJXTMgIECBAgkAuIcG5lkgABAgQIVAVEuMppGQECBAgQyAVEOLcySYAAAQIEqgIiXOW0jAABAgQI5AIinFuZJECAAAECVQERrnJaRoAAAQIEcgERzq1MEiBAgACBqoAIVzktI0CAAAECuYAI51YmCRAgQIBAVUCEq5yWESBAgACBXECEcyuTBAgQIECgKiDCVU7LCBAgQIBALiDCuZVJAgQIECBQFRDhKqdlBAgQIEAgFxDh3MokAQIECBCoCohwldMyAgQIECCQC4hwbmWSAAECBAhUBUS4ymkZAQIECBDIBUQ4tzJJgAABAgSqAiJc5bSMAAECBAjkAiKcW5kkQIAAAQJVARGuclpGgAABAgRyARHOrUwSIECAAIGqgAhXOS0jQIAAAQK5gAjnViYJECBAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHIBEc6tTBIgQIAAgaqACFc5LSNAgAABArmACOdWJgkQIECAQFVAhKuclhEgQIAAgVxAhHMrkwQIECBAoCogwlVOywgQIECAQC4gwrmVSQIECBAgUBUQ4SqnZQQIECBAIBcQ4dzKJAECBAgQqAqIcJXTMgIECBAgkAuIcG5lkgABAgQIVAVEuMppGQECBAgQyAVEOLcySYAAAQIEqgIiXOW0jAABAgQI5AIinFuZJECAAAECVQERrnJaRoAAAQIEcgERzq1MEiBAgACBqoAIVzktI0CAAAECuYAI51YmCRAgQIBAVUCEq5yWESBAgACBXECEcyuTBAgQIECgKiDCVU7LCBAgQIBALiDCuZVJAgQIECBQFRDhKqdlBAgQIEAgFxDh3MokAQIECBCoCohwldMyAgQIECCQC4hwbmWSAAECBAhUBUS4ymkZAQIECBDIBUQ4tzJJgAABAgSqAiJc5bSMAAECBAjkAiKcW5kkQIAAAQJVARGuclpGgAABAgRyARHOrUwSIECAAIGqgAhXOS0jQIAAAQK5gAjnViYJECBAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHIBEc6tTBIgQIAAgaqACFc5LSNAgAABArmACOdWJgkQIECAQFVAhKuclhEgQIAAgVxAhHMrkwQIECBAoCogwlVOywgQIECAQC4gwrmVSQIECBAgUBUQ4SqnZQQIECBAIBcQ4dzKJAECBAgQqAqIcJXTMgIECBAgkAuIcG5lkgABAgQIVAVEuMppGQECBAgQyAVEOLcySYAAAQIEqgIiXOW0jAABAgQI5AIinFuZJECAAAECVQERrnJaRoAAAQIEcgERzq1MEiBAgACBqoAIVzktI0CAAAECuYAI51YmCRAgQIBAVUCEq5yWESBAgACBXECEcyuTBAgQIECgKiDCVU7LCBAgQIBALiDCuZVJAgQIECBQFRDhKqdlBAgQIEAgFxDh3MokAQIECBCoCohwldMyAgQIECCQC4hwbmWSAAECBAhUBUS4ymkZAQIECBDIBUQ4tzJJgAABAgSqAiJc5bSMAAECBAjkAiKcW5kkQIAAAQJVARGuclpGgAABAgRyARHOrUwSIECAAIGqgAhXOS0jQIAAAQK5gAjnViYJECBAgEBVQISrnJYRIECAAIFcQIRzK5MECBAgQKAqIMJVTssIECBAgEAuIMK5lUkCBAgQIFAVEOEqp2UECBAgQCAXEOHcyiQBAgQIEKgKiHCV0zICBAgQIJALiHBuZZIAAQIECFQFRLjKaRkBAgQIEMgFRDi3MkmAAAECBKoCIlzltIwAAQIECOQCIpxbmSRAgAABAlUBEa5yWkaAAAECBHKB37eu2p/O7JYSAAAAAElFTkSuQmCC)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
cuentas en caso de irregularidades” (Jonker, 2019, p. 2). Dentro de los riesgos
que revisten mayor preocupación están aquellos relacionados con la seguri-
dad. De acuerdo con Zaghloul et al. (2020), para garantizar que los atacantes
no puedan manipular la cadena de bloques a su favor, el proceso de minería
está diseñado para ser una operación costosa y que consume muchos recur-
sos. Al respecto, Gervais et al. (2014) sostienen que el poder de los mineros
dedicados supera con creces al poder de los usuarios individuales; por tan-
to, a pesar de que blockchain se diseñó originalmente para ser descentralizado,
estos procesos actualmente están centralizados. En ese sentido, Jang y Lee
(2017), señalan que el algoritmo prueba de trabajo viene con algunos riesgos
inherentes, por ejemplo:
Problema del 51 %. Este ocurre cuando un solo actor o grupo de actores
obtiene el control de más del 51 % del poder de cómputo de la red
Cuando se bifurca la cadena de bloques, se consume una cantidad con-
siderable de tiempo para formar la cadena
Puede existir un límite de capacidad de blockchain o un límite de rendi-
miento para cada nodo
Así las cosas, el funcionamiento del bitcoin reviste preocupaciones impor-
tantes que pueden inducir un mayor riesgo percibido. Así lo sugiere Lo y Wang
(2014), quienes indican que algunos defectos de diseño del sistema bitcoin pue-
den considerarse graves, como es el caso de la inviabilidad de los usuarios
individuales para almacenar datos en sus computadoras personales. También
hay que considerar el costo de minería, que quizás no se justifique con los
menores rendimientos que obtienen los mineros. Según Islam et al. (2020) en
el caso de Ethereum, se observa dificultad para generar operaciones de mine-
ría rentables. Esta situación demanda pronta atención, pues es en la descen-
tralización del sistema donde descansa la confianza y, de ahí, el valor de las
criptomonedas. Según Kang et al. (2019), la liquidez y la volatilidad en el mer-
cado de bitcoin dependen de la toma de decisiones descentralizadas de quienes
participan en el mercado. Así las cosas, debe pensarse en algunas estrategias
como monedas amigables con los mineros o formas novedosas de compensa-
ción; pues si esto falla, es probable que los riesgos asociados con operaciones
mineras concentradas se materialicen (Islam et al., 2020).
215
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)
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El riesgo es un asunto esencial de análisis en el ámbito del bitcoin. De acuerdo
con Spurr y Ausloos (2021), algunas áreas clave de preocupación en el estudio
de las criptomonedas son la privacidad, centralización, escalabilidad, suministro
y valor intrínseco. Estas áreas de trabajo tienen un factor en común y es el ries-
go relacionado con el funcionamiento del blockchain. No obstante, a pesar de la
alta volatilidad de monedas como el bitcoin, la cantidad de criptomonedas conti-
núa aumentando (Islam et al., 2020). El desarrollo de estas tecnologías permite
atender problemas, como la posibilidad de reversión de transacciones, costos
de intermediación y transacciones de bajo monto que son costosas (Nakamo-
to, 2008). Las criptomonedas, incluso, pueden ser un vehículo de gestión del
riesgo, al estar separadas de ciclos económicos y comerciales derivados de la
política monetaria y la gestión de la oferta por parte del banco central, por lo
que pueden servir como una herramienta de diversificación y cobertura para
gestionar exposiciones a la volatilidad (Kang et al., 2019).
II. Método
El enfoque con el que se desarrolla este artículo es cuantitativo. Bajo este
enfoque, “el conocimiento generado se basa en la recopilación de datos numé-
ricos y el análisis” (Thomas, 2021, p. 60). Se plantea el desarrollo de un análisis
bibliométrico, donde se hace una caracterización de datos relacionados con
la producción científica, temas de estudio, autores y principales publicaciones.
Según De Oliveira et al. (2019), el análisis bibliométrico es una herramienta
orientada a mapear el estado de arte de un determinado dominio científico
y permite identificar información que puede ser orientada a la prospección
de oportunidades de investigación y la verificación de investigaciones previas.
Así las cosas, se desarrolla un estudio con alcance descriptivo, es decir, se
trata de una investigación orientada a obtener datos que describen las carac-
terísticas de un tema de interés (Hair et al., 2021). El asunto en cuestión está
relacionado con el estado de arte sobre la producción científica relacionada
con el riesgo en el contexto de los mercados de criptomonedas.
La extracción de datos se realizó en junio de 2022, en la base de datos
Web of Science (en adelante WoS). El rango de tiempo de las publicaciones
fue 2018 a 2023. De acuerdo con Clarivate (s.f.), el contenido de WoS es
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
![](data:image/png;base64,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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
excepcionalmente selectivo, con un proceso editorial independiente y com-
pleto que garantiza la calidad de la revista y experiencia de más de cincuenta
años. Chen et al. (2019) afirman que WoS es la base de datos de citas más
autorizada y se ha aplicado ampliamente para el análisis bibliométrico. En esa
medida, se procede a elaborar la ecuación de búsqueda, utilizando las Keyword
Plus de WoS, en las que se incluyen términos relacionados con la categoría ries-
go, como incertidumbre y volatilidad, así como también términos asociados
a la categoría criptomoneda, como cripto-activo y las denominaciones especí-
ficas de las tres principales, de acuerdo con el nivel de capitalización bursátil,
en su orden bitcoin, Ethereum y Tether. Dentro de los criterios de exclusión, no
se consideran en la colección de artículos de revisión o material editorial. La
ecuación de búsqueda se presenta en la Tabla 2.
Tabla 2. Ecuación de búsqueda
Categoría
Risk
Categoría
Crypctocurrency
Ecuación Criterios de
exclusión
Risk
Uncertainty
Volatility
Cryptocurrency
Crypto Asset
Bitcoin
Ethereum
Tether
(AB=(risk* OR uncertaint* OR vola-
tility)) AND TI=(cryptocurrenc* OR
“crypto asset” OR Bitcoin* OR Ethe-
reum OR Tether)
Review Article
Editorial Material
No ENG
No 2018-2023/jun
Fuente: elaboración propia.
Como se observa en la Tabla 2, la búsqueda fue realizada con palabras clave
inglés. Se obtuvo información sobre 525 artículos. Para conducir el análisis, se
hizo uso de la librería de R, Bibliometrix, la cual es un conjunto de herramientas
para la investigación cuantitativa en bibliometría y cienciometría (Aria & Cuc-
curullo, 2017). Bibliometrix proporciona una intuitiva plataforma de navegación
para la exploración de la información bibliométrica, mediante un aplicativo que
se ejecuta directamente en el navegador. Según Aria y Cuccurullo (2017), la he-
rramienta se ejecuta en R, dado que “la existencia de algoritmos estadísticos sus-
tanciales y efectivos, el acceso a rutinas numéricas de alta calidad y herramientas
integradas de visualización de datos son quizás las cualidades más sólidas para
preferirla respecto otros lenguajes para la computación científica” (p. 963). En
cualquier caso, se aprovecharán, también, las bondades de la hoja de cálculo de
Excel, para la elaboración de algunos gráficos.
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)
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III. Resultados
A continuación, se presentan los resultados del análisis bibliométrico rea-
lizado en este estudio. Según Yu et al. (2021), el análisis temático, la visualiza-
ción y la interpretación ayudan a capturar claramente los detalles del desarrollo
de un campo de investigación y mejoran la comprensión. Las representacio-
nes gráficas son denominadas mapeo de la ciencia. Según Chen et al. (2019),
el mapeo bibliométrico consiste en una representación espacial de la relación
entre disciplinas, campos, documentos y autores. En el campo de las crip-
tomonedas, se han realizado algunos estudios bibliométricos, donde se ha
analizado la evolución en este dominio, respecto a la productividad académi-
ca, tendencias en publicación y mapeo (García-Corral et al., 2022; Yue et al.,
2021). En general, se observa que el riesgo, la incertidumbre y la especula-
ción son objetos de análisis frecuentemente observados en las publicaciones;
de ahí que, en este estudio, el foco esté concentrado en esos elementos. Los
países que abordan estas temáticas y que tienen un impacto destacable de su
productividad académica se enuncian en la Figura 1.
Figura 1. Países con mayor impactoChina Irlanda Reino
Unido Líbano Australia España Alemania Francia Vietnam Italia
Citaciones Totales 1.617 1.471 1.254 462 420 419 396 343 339 250
Promedio de Citas por Artículo 16,84 122,58 35,83 57,75 28 17,46 23,29 18,05 18,83 14,71
1
10
100
1.000
10.000
Escala logarítmica
Nota: los datos fueron generados con Bibliometrix y exportados a Microsoft Excel para su representación
gráfica.
Fuente: elaboración propia.
De acuerdo con la Figura 1, se observa un alto número de citas en China.
Al respecto, Pho et al., (2021) argumentan que el gobierno chino ha prohibi-
do el comercio con bitcoins, pero, a pesar de esta estricta prohibición, bitcoin y
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
las criptomonedas son uno de los activos favoritos de la clase media en China.
Si bien, destaca la productividad académica en China, se evidencia un mayor
impacto de las publicaciones de los países del continente europeo, especial-
mente, destaca el caso de Irlanda, donde el promedio de citas por artículo es
de 122,58. De acuerdo con Brophy (2020), el Banco Central de Irlanda ha vis-
to a muchas empresas pedir el uso de Sandbox para probar nuevas tecnologías,
como el blockchain. Por lo demás, se observan contribuciones importantes de
países ubicados en otras latitudes como el Líbano y Vietnam.
Por otro lado, el impacto los autores destacados en cuanto a impacto de
sus publicaciones académicas se relacionan en la Tabla 3.
Tabla 3. Impacto de los autores
Autor Índice H Índice G Índice M Total
Citas
Número de
publicaciones
Año de
inicio
Corbet, S 11 16 1833 1.538 16 2018
Bouri, E 10 19 2000 862 19 2019
Huynh, T 8 9 1600 378 9 2019
Naeem, M 7 8 1750 167 8 2020
Rehman, M 7 8 1400 256 8 2019
Yarovaya, L 7 8 1167 798 8 2018
Lay, C 6 6 1200 380 6 2019
Lucey, B 6 6 1000 1130 6 2018
Nasir, M 6 7 1200 294 7 2019
Vo, X 6 11 1500 240 11 2020
Nota: datos obtenidos en Bibliometrix, teniendo en cuenta el impacto de los autores dentro de la colección
de documentos.
Fuente: elaboración propia.
En la Tabla 3 se observa los autores más influyentes en este dominio, en
su orden Corbet, Bouri y Hynth, quienes tienen, respectivamente, al menos
11, 10 y 8 publicaciones que han recibido el mismo número de citas, según el
índice H. El índice G y M, por su parte, dan un mayor peso a factores como
el número de citas recibidas por artículo y la trayectoria del investigador. Si
219
![](data:image/png;base64,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)
220
la clasificación se realiza con base en el índice G o M, el autor con mayor
impacto es Bouri. Por lo demás, el índice M clasifica en una mejor posición a
Naeem, respecto a Huynth, por lo que se puede concluir que, en su trayectoria,
Naeem ha recibido un mayor número promedio de citas. Por lo demás, se
observa que la mayoría de los autores identificados en la Tabla 3 iniciaron sus
contribuciones en el campo en el año 2019.
Tabla 4. Publicaciones más influyentes
Nombre publicación Autor(es) y
año
Revista Citaciones
totales
Citaciones
normalizadas
Exploring the dynamic rela-
tionships between cryptocu-
rrencies and other financial
assets.
Corbet et al.
2018
Economics
Letters
578 6,27
The contagion effects of the
COVID-19 pandemic:
Evidence from gold and
cryptocurrencies
Corbet et al.
2020
Finance
Research
Letters
395 10,74
Searching for safe-haven as-
sets during the COVID-19
pandemic
Ji et al.
2020
International
Review of
Financial
Analysis
285 7,75
Dynamic connectedness and
integration in cryptocurrency
markets
Ji et al.
2019
International
Review of
Financial
Analysis
258 3,80
Are cryptocurrencies a safe ha-
ven for equity markets? An in-
ternational perspective from
the COVID-19
pandemic
Conlon, et al.
2020
Research in
International
Business and
Finance
247 9,72
Nota: datos obtenidos con Bibliometrix. Se completaron con consulta directa al documento.
Fuente: elaboración Propia.
En la Tabla 4 se presentan las publicaciones más influyentes, de acuerdo
con el número de citaciones totales recibidas. Se confirma el impacto que del
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
autor Corbet, ya que aparece en dos de las cinco publicaciones más citadas.
El primero de los trabajos está enfocado en analizar la relación entre las crip-
tomonedas y el comportamiento de otros activos financieros. Los resultados
muestran que las criptomonedas están bastante aisladas de otros mercados,
pero tienen sus propios riesgos idiosincráticos (Corbet, Meegan et al., 2018).
Mientras tanto, en Corbet, Larkin et al. (2020) se concluye que, en tiempos
de crisis económicas y financieras, las criptomonedas no actúan como cober-
tura o refugio, sino que tienen un efecto amplificador. Este último estudio
también muestra un alto nivel de citaciones normalizadas; que se calculan di-
vidiendo el recuento real de elementos citados por la tasa de citas esperada
para documentos con el mismo año de publicación (Aria, 2022).
En la Figura 2 se realiza un análisis de la evolución de las situaciones a
través del tiempo.
Figura 2. Espectroscopia de referencias0
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Referencias citadas
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Citations Desviación
Nota: análisis orientado a la detección de raíces históricas dentro del campo de investigación, obtenido con
Bibloimetrix.
Fuente: elaboración propia.
221
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)
222
En la Figura 2 se presenta la espectrografía de referencias, en la que se
realiza un análisis de citaciones con base en los años de publicación, lo cual
permite cuantificar la importancia de las publicaciones históricas y revelar las
raíces dentro del campo de investigación objeto de estudio (Marx et al., 2014).
La línea negra muestra el número de referencias citadas, mientras que la línea
gris “rastrea la desviación de la mediana de 5 años para indicar aumentos
o disminuciones relativas a lo largo del tiempo” (McLaren et al., 2021). En
general, se observa una tendencia creciente en las referencias relacionadas con
el campo de las criptomonedas y, en especial, se evidencia un pico en el año
2019. En general, la literatura relacionada con las criptomonedas es bastante
joven, aunque bien, se empiezan a cimentar las raíces en la década anterior.
Algunos temas de importancia en la investigación sobre criptomonedas y el
riesgo se pueden identificar con algunas palabras frecuentes observadas en las
publicaciones, como se observa en la Figura 3.
Figura 3. Palabras más frecuentes0 50 100 150 200 250 300 350 400 450
bitcoin
volatility
gold
hedge
risk
cryptocurrencies
inefficiency
returns
uncertainty
safe haven
Palabra
Ocurrencias
Nota: información extraída de bibliometrix y graficada en Microsoft Excel.
Fuente: elaboración propia.
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
En la Figura 3 se observan las palabras que aparecen más frecuentemente
en los metadatos. Se tiene que la palabra bitcoin es más frecuente que la palabra
criptomonedas. Además, la volatilidad y el riesgo son palabras frecuentes dentro de
la colección, aunque bien, estas forman parte de la ecuación de búsqueda. No
obstante, también aparece la palabra cobertura, que muestra la importancia que
tiene la gestión del riesgo en este campo. Por ejemplo, en trabajos como el
de Kang et al. (2019) se analiza la posibilidad de desarrollar estrategias de
cobertura con activos como bitcoin, en comparación con otros activos consi-
derados refugio. La ineficiencia en los mercados también aparece como un tema
de interés, donde surgen cuestiones que podrían abordarse desde el marco de
las finanzas del comportamiento. En Haykir y Yagli (2022), por ejemplo, se
observa un comportamiento de rebaño en el mercado de las criptomonedas.
De acuerdo con Rojas y Osorio (2022), este comportamiento está asociado a
sesgos cognitivos o emocionales, que pueden influir en la toma de decisiones.
En la Figura 4 se presenta un grafo de coocurrencia temática, que per-
mite observar la importancia que tienen algunas tópicos y la forma como se
agrupan con otros asuntos de discusión.
En la Figura 4, se evidencia que palabras como bitcoin, volatilidad, riesgo, retor-
nos, ineficiencia, tienden a aparecer en conjunto. Lo anterior, permite identificar
un clúster temático, relacionado a la categoría de riesgo en las criptomonedas.
Otro tema de interés, representado en color azul, es la cobertura de riesgo,
cuyos trabajos se asocian con temas como los mercados del oro, mercados
accionarios o los activos refugio. En el clúster verde se observa la importan-
cia que tienen los derrames o efectos de contagio, asociados al componente
de incertidumbre, y que pueden incidir en los retornos que se obtienen con
estos activos. En resumen, se identifican al menos tres líneas de trabajo im-
portantes como son el análisis volatilidad de bitcoin, la cobertura con criptomonedas
y los consecuentes efectos de contagio o derrame en los mercados financieros. Por
otra parate, en la Figura 5 se muestra la forma en que se agrupan los temas
de acuerdo con su grado de relevancia y desarrollo.
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)
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Figura 4. Mapa de co-ocurrencia
Nota: se analizaron palabras que aparecen de manera conjunta en los metadatos objeto de estudio. Se aplicó
la herramienta Bibliometrix.
Fuente: elaboración propia
La Figura 5 es una representación del impacto que tienen los temas para
el dominio de conocimiento. Los cuadrantes se elaboran a partir de dos ejes,
que representan el grado de relevancia de la temática basado en la centralidad
y el nivel de desarrollo del tema en términos de densidad. El tamaño de la bur-
buja representa la totalidad de ocurrencias de las palabras vinculadas al nodo.
De acuerdo con la Figura 5, la línea de trabajo que destaca por su importan-
cia en la red conceptual tiene que ver con el análisis de la volatilidad de bitcoin,
donde confluyen conceptos como riesgo, ineficiencia de mercado, retornos,
sentimientos de los inversionistas, comportamiento de rebaño, burbujas, et-
cétera. Estos temas, generalmente, se abordan con estudios cuantitativos que
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
aplican técnicas de análisis de series de tiempo, como los modelos de vecto-
res autorregresivos VAR o para el análisis de volatilidad, como GARCH. Por
otro lado, se observan algunos temas emergentes en el cuadrante III, que tie-
nen que ver con asuntos como el descubrimiento de precios, el retorno de
bitcoin, política económica y la incertidumbre. Por lo anterior, la fijación de
precios destaca como una categoría emergente, ya que términos como bitcoin
returns, predict, uncertainty y price discovery están relacionados con este asunto en
cuestión.
Figura 5. Mapa temático
Nota: mapa temático basado en Keywords Plus. Adaptado de Bibliometrix, aplicando el algoritmo de agru-
pamiento de Louvain para 250 palabras relevantes.
Fuente: elaboración propia.
IV. Discusión
Las criptomonedas se han convertido en uno de los principales temas de
discusión, destacando por su productividad e impacto los trabajos desarro-
llados en China e Irlanda. El interés de los académicos contrasta con la baja
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![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeEAAAKoCAYAAABA9Uc3AAAAAXNSR0IArs4c6QAAG1tJREFUeF7t1cEJADAMxLBm/6FT6BD1R1ngQAQ8u7vHESBAgAABAt8FRoS/mxskQIAAAQJPQIQ9AgECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgRE2A8QIECAAIFIQIQjeLMECBAgQECE/QABAgQIEIgERDiCN0uAAAECBETYDxAgQIAAgUhAhCN4swQIECBAQIT9AAECBAgQiAREOII3S4AAAQIERNgPECBAgACBSECEI3izBAgQIEBAhP0AAQIECBCIBEQ4gjdLgAABAgQuFB+Ynw3h5PIAAAAASUVORK5CYII=)
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adopción de las criptomonedas con fines transaccionales. De acuerdo con Ra-
dic et al. (2022), a pesar de que la adopción global de las criptomonedas está
creciendo exponencialmente, los pagos varían según países, y es cuestionable
que China presente un rezago, teniendo en cuenta que es el líder mundial en
la tecnología blockchain. Así las cosas, aún se perciben considerables restriccio-
nes para el uso de las criptomonedas como un instrumento de intercambio,
ya sea por los mecanismos institucionales que imponen barreras a su plena
implementación o porque “las transacciones basadas en criptomonedas están
sujetas a incertidumbre; por lo tanto, el riesgo se incorpora como antecedente
de la intención de uso” (Mendoza-Tello et al., pp.203, 2019). Se espera que
los trabajos académicos en los que se estudien las fuentes de incertidumbre y
las alternativas para gestionar el riesgo contribuyan a impulsar la adopción en
el ámbito comercial.
Este estudio bibliométrico muestra que la literatura sobre las criptomone-
das sigue expandiéndose. Los trabajos del autor Shaen Corbe, en los que se
trata la relación de bitcoin con otros activos financieros y el efecto del Covid-
19 en el mercado, han tenido un considerable impacto. En lo que respecta a
la estructura conceptual, temas como la volatilidad, el riesgo, la ineficiencia
de mercado, los sentimientos, el comportamiento de rebaño o la formación
de burbujas revisten interés en este dominio. Lo anterior concuerda con lo
planteado por García-Corral et al. (2022), quienes argumentan que la falta de
regulación, la volatilidad, la falta de aceptación generalizada, la posibilidad de
formación de burbujas, entre otros, son aspectos que representan desafíos en
este campo. Estos problemas pueden acentuarse en países emergentes, dada
la falta de desarrollo de sus mercados de capitales y la inestabilidad econó-
mica. Por otro lado, se observan algunos temas emergentes en este dominio,
donde reviste especial interés asuntos como la formación de precios, el pro-
nóstico, el análisis de los retornos, política económica y la incertidumbre en
estos mercados.
Lo anterior, da cuenta de algunas tendencias de investigación que per-
miten trazar las rutas en las agendas de los investigadores. En general, un
asunto clave de preocupación es el carácter especulativo de bitcoin y otras crip-
tomonedas. Por tanto, se evidencia la importancia de generar contribuciones
que permitan llenar el vacío de conocimiento sobre los determinantes de la
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
Rojas Rincón, J. S.: Aproximación bibliométrica a la incertidumbre y el riesgo en los...
valoración de bitcoin. Si bien, como se ha mostrado en el marco de referencia
que antecede los resultados de esta investigación, existen algunos modelos re-
lacionados con la formación de precios de bitcoin; aún se requiere trabajo teóri-
co y empírico que permitan lograr una mejor especificación. De esta manera,
se espera que en trabajos posteriores se ponga el énfasis en los fundamentales,
a fin de capturar el componente de incertidumbre asociado a la operativa del
blockchain y la adopción tecnológica. En ese sentido, se invita a que los investi-
gadores tengan en cuenta aspectos como la seguridad y escalabilidad de la red,
y los avances en la adopción de las criptomonedas por parte de los gobiernos,
personas y empresas, como factores subyacentes que afectan su precio.
Conclusiones
En este artículo se realizó un estudio bibliométrico utilizando datos ex-
traídos de WoS. La muestra consistió en 525 documentos, sobre los cuales se
analizaron los metadatos. Los resultados revelan una concentración significa-
tiva de la productividad académica en China; sin embargo, los documentos de
mayor impacto provienen de Irlanda o el Reino Unido. En cuanto a la estruc-
tura conceptual, se identificaron tres áreas de trabajo importantes como el
análisis de volatilidad, cobertura y los efectos de derrame en el mercado de las cripto-
monedas. Respecto a las tendencias en investigación, se observa que asuntos
como la fijación de precios de bitcoin tienen especial interés en la comunidad
académica; lo que sugiere que futuras investigaciones deberían analizar aspec-
tos como los determinantes fundamentales del valor del bitcoin y la modelación
del riesgo.
Este artículo de investigación presenta algunas limitaciones. En primer
lugar, se consultó exclusivamente la base de datos WoS. Estudios posteriores
podrían realizar búsquedas en otras fuentes para ampliar el espectro de infor-
mación científica y caracterizar mejor el fenómeno. La ventana de observación
también representa una restricción, ya que se limita a trabajos publicados en-
tre 2018 y 2023 —junio—. Un análisis de la evolución de los intereses de
investigación en este dominio podría arrojar más información sobre las ten-
dencias en investigación y destacar hitos importantes en este campo. En tra-
bajos posteriores podría ahondarse en la caracterización de las comunidades
227
![](data:image/png;base64,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)
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académicas alrededor del tema, para promover el desarrollo de redes de cola-
boración en este campo de investigación.
Declaración de ética
Este trabajo de investigación no realizó trabajo con una persona o grupos
de personas para la generación de datos empleados en la metodología, por
tanto, no requirió contar con un aval de Comité de Ética para su realización.
Referencias
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doi.org/10.1108/MF-03-2022-0105
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
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)
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-022-00383-0
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
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)
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oi.org/10.2139/ssrn.3639431
Lecturas de Economía -Lect. Econ. - No. 101. Medellín, enero-junio 2024
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)
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