Paper
8 September 1999 Simulating the propagation of laser in integrated optical components
Qingsong Wu, Zhene Xu, Zhiguo Tan, Shimin Li, Qiong Xie
Author Affiliations +
Proceedings Volume 3862, 1999 International Conference on Industrial Lasers; (1999) https://doi.org/10.1117/12.361136
Event: International Symposium on Industrial Lasers, 1999, Wuhan, China
Abstract
Computer-aided design, analysis and numerical simulation have more and more often been used in the design and simulation of integrated optical components. BPM, one of the popular numerical methods is effective at the Slowly Varying Envelope Approximation (SEVA). But the current integrated device is so complex that the SEVA is not satisfied any more. Finite-difference Time Domain (FDTD) is a method by which the Maxwell equations are directly discretized and resolved without any approximation. With continuous increasing of computing power, FDTD, as a powerful tool in microwave technology, can be employed in the optical domain. The general theory of FDTD and its basic formulation in orthogonal coordinate system are given at the beginning of this paper. Then the absorbing boundary condition and the criterion for stability are also discussed. At last the validation of this method is analyzed and a conclusion is drawn through a practical example to simulate the propagation in a film wave-guide of a diode laser light with wavelength around 1.55 micrometers . This method could be used in the design and analysis of other optical integrated device.
© (1999) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Qingsong Wu, Zhene Xu, Zhiguo Tan, Shimin Li, and Qiong Xie "Simulating the propagation of laser in integrated optical components", Proc. SPIE 3862, 1999 International Conference on Industrial Lasers, (8 September 1999); https://doi.org/10.1117/12.361136
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KEYWORDS
Finite-difference time-domain method

Integrated optics

Waveguides

Beam propagation method

Optical simulations

Light wave propagation

Computer simulations

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