[1] Eldada L. Telecom optical componentry: past, present, future.Proceedings of SPIE , 2001,4604:1 ～ 15
[2] Tao Z H, Chang J H, Sun X H, et al. A novel design method for broadband fiber raman amplifier. Acta Photonica Sinica,2004,33(4) :435～438
[3] Li C Q,Sun X H,Zhang M D,et al. Configuration research of 2D-OOC signature sequence code for OCDMA system. Acta Photonica Sinica, 2003,32 (1) :46 ～ 50
[4] Li C Q,Sun X H,Zhang M D,et al. Configuration research of 2D-RSC signature sequence code for OCDMA system. Acta Photonica Sinica, 2004,33(2): 187 ～ 191
[5] Chu S T. Modeling of guided-wave optical structures by the finite-difference time-domain method. [ Ph. D. dissertion ] ,University of Waterloo, Waterloo, Ont., Canada,1990
[6] Yevick D. A guide to electric field propagation techniques for guided-wave optics. Opt. Quantum Electron, 1994,26:S185～S197
[7] Liu P L, Zhao Q,Choa F S. Slow-wave finite-difference beam propagation method. IEEE Photon Technol Lett, 1995,7(9) :890～892
[8] Ma F. Slowly varying envelope simulation of optical waves in time domain with transparent and absorbing boundary conditions. J Lightwave Technol, 1997,15 (10): 1974 ～ 1985
[9] Hadley G R. Transparent boundary condition for the beam propagation method. Opt Lett, 1991,16 (9) :624 ～ 626
[10] Higdon R L. Absorbing boundary condition for difference approximation to the multidimensional wave equation. Math Comput, 1986,47(176): 437～459
[11] Ramahi O M. Complementary operators: A method to annihilate artificial reflections arising from the truncation of the computational domain in the solution of partial difference equations. IEEE Trans Antennas Propagat,1995,43(14) :697 ～704
[12] Berenger J P. A perfectly matched layer for the absorption of electromagnetic waves. J Comput Phys, 1994,114 (2): 185～200
[13] Yamauchi J, Shibayama J, Sekiguchi M, et al. Finitedifference beam propagation method based on the generalized Douglas scheme for a nonuniform grid. IEEE Photon Technol Lett, 1997,9(1) :67～69
[14] Yamauchi J, Shibayama J,Sainto O,et al. Improved finitedifference beam propagation method based on the generalized Douglas scheme and its application to semivectorial analysis. J Lightwave Technol, 1996, 14(10) :2401～ 2406
[16] Shibayama J, Takahashi T, Yamauchi J, et al. Efficient time-domain finite-difference beam propagation method for the analysis of slab and circularly symmetric waveguides. J Lightwave Technol, 2000,18(3) :437～442
[17] Shibayama J,Takahashi T, Yamauchi J, et al. Comparative study of absorbing boundary condition for the time-domain beam propagation method. IEEE Photon Technol Lett,2001,13(4): 314 ～316
[18] Yamauchi J, Shibayama J, Nakano H. Application of the generalized Douglas scheme to optical waveguide analysis.Opt Quantum Electron, 1999,31(4) :675～687
