Simulation of optical pulse propagation in microstructured waveguides
DOI:
https://doi.org/10.17533/udea.redin.16139Keywords:
finite differences, core, boundary, algorithm, waveguideAbstract
In this paper we study the propagation of optical pulses by the finite differences method in a ridge waveguides structured for applications in optical transmission systems in the region of 1.55 μm. With the transformation of Maxwell’s equations its discrete formulation, for the system under study, and the appropriate boundary conditions was implemented an algorithm in Matlab that enables to visualize the behavior of the pulse when it propagates in the geometry of the waveguide studied. Variations in simulation were made in the wavelength, width of the core and the refractive index materials with which the results obtained were consistent with those reported in the literature. This study allows proposing an appropriate geometry and materials for making waveguides for applications in optical communications systems.
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K. Yee. “Numerical solution of initial boundary value problem involving maxwell´s equatios in isotropic media”. IEEE Transactions on Antennas and Propagation. Vol. 14. 1966. pp. 302-307. DOI: https://doi.org/10.1109/TAP.1966.1138693
Z. Sacks, D. Kingsland, R. Lee, J. Lee. “A perfectly matched layer anisotropic absorber for use as an absorbing boundary conditions”. SIAM. Vol. 512. 2012. pp. 317-337.
D. Sullivan. Electromagnetic simulation using the FDTD method. 2nd ed. Ed. IEEE Press. New York, USA. 2007. pp. 180-207.
A. Taflove, S. Hagness. Computational electrodynamics the finite-difference time-domain method. 2nd ed. Ed. Springer. 2012. pp. 245-282.
F. Racedo, N. Torres. Teoría electromagnética. 1st ed. Ed. Universidad del Atlántico. Barranquilla, Colombia. 2010. pp. 25-65.
M. López, J. Gaspar, J. Manzanares. “Aplicación del método de diferencias finitas en el dominio del tiempo a la simulación del campo electromagnético usando Matlab”. Revista Mexicana de Física. E 52. 2006. pp. 58-64.
S. Valbuena, F. Racedo. Método de diferencias finitas en electromagnetismo. 1st ed. Ed. EDUCOSTA. Barranquilla, Colombia. 2010. pp. 15-45.
S. Nam, J. Kang, J. Kim, “Direct pattering of polymer optical waveguided using liquid state UV-curable polymer”. Macromolecular Research. Vol. 14. 2006. pp. 114-116. DOI: https://doi.org/10.1007/BF03219077
U. Ascher and L. Petzold. “Computer methods for ordinary differential equations and differential-algebraic equations”. SIAM. Vol. 137. 1998. pp. 121-138. DOI: https://doi.org/10.1137/1.9781611971392
J. Douglas, H. Rachford. “On the numerical solution of heat conduction problems in two and three space variables”. Transactions of the American Mathematical Society. Vol. 82. 1956. pp. 421-439. DOI: https://doi.org/10.1090/S0002-9947-1956-0084194-4
C. Fletcher. Computational techniquess for fluid dynamics. 1st ed. Ed. Springer-Verlag. Berlin, Germany. 1988. pp.125-132.
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