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By Min Qiu.

ISBN-10: 9171706402

ISBN-13: 9789171706409

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Extra info for Computational methods for the analysis and design of photonic bandgap structures

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T. Chan, and C. M. Soukoulis, “Existence of a photonic bandgap in periodic dielectric structures”, Phys. Rev. Lett. 65, 3152 (1990). [12] K. M. Leung and Y. Qiu, “Multiple-scattering calculation of the two-dimensional photonic band structure”, Phys. Rev. B, 48, 7767 (1993). [13] E. M. N. M. Soukoulis, Phys. Rev. , “Tight-binding parametrization for photonic band gap materials”, 81, 1405 (1998). B. Pendry and A. MacKinnon, “Calculation of photon dispersion relations”, Phys. Rev. Lett. 69, 2772 (1992).

6. Paper VI Guided modes in a two-dimensional metallic photonic crystal waveguide are studied using a finite-difference time-domain method. A combination of the periodic boundary condition and the perfectly matched layer is used for the boundary treatment. The guided modes in the photonic crystal waveguide are related to those in a conventional metallic waveguide. There exists a cutoff frequency and consequently a mode gap at low frequencies (starting from zero frequency) in the photonic crystal metallic waveguide.

Broeng, D. E. Barkou, and A. Bjarklev, “Photonic crystal fibers: a new class of optical waveguides”, Opt. Fiber Technol. 5, 305 (1999). E. Barkou, J. Broeng, and A. Bjarklev, “Silica-air photonic crystal fiber design that permits waveguiding by a true photonic bandgap effect”, Opt. Lett. 24, 46 (1999). A. C. J. Russell, “Endlessly single-mode photonic crystal fiber”, Opt. Lett. 22, 961 (1997). [43] D. A. J. Russell, “Dispersion of the photonic crystak fibers”, Opt. Lett. 23, 1662 (1998). [44] A.

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Computational methods for the analysis and design of photonic bandgap structures by Min Qiu.


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