NMiP Reader

Textbooks

  • ÌýbyÌýMarek S. Wartak

  • ÌýbyÌýAndrei V. Lavrinenko, Jesper Lægsgaard, Niels Gregersen, Frank Schmidt, Thomas Søndergaard.

Both are availabe online through the Âé¶¹Ãâ·Ñ°æÏÂÔØlibrary. ÌýI have tried to give direct links above, but if those fail, just look them up using the library search tool. Ìý

Optimization

  • Original paper by Nelder and Mead on simplex method:ÌýJ.A.ÌýNelderÌýand R. Mead, “,â€� Computer Journal, Volume 7, Issue 4, 1965, pp. 308-313.Ìý
  • Concise statement of algorithm plus convergence proof in 1 and 2 dimensions:ÌýÌýJ. C.ÌýLagarias, J. A. Reeds, M. H. Wright, P. E. Wright, “,â€� SIAM J.ÌýOptim., Vol. 9, No. 1, 1998,Ìýpp. 112-147
  • Original paper on simulated annealing for finding equilibrium of atoms:Ìý
  • Summary by the authors that applied it to optimization:ÌýK. S. Yee, ",''ÌýIEEE Trans. on Antennas andÌýPropagat., vol. 14, pp. 302-307, May 1966.

FDTD Method

Boundary conditions for the FDTD method

  • K. S. Yee, ",''ÌýIEEE Trans. on Antennas andÌýPropagat., vol. 14, pp. 302-307, May 1966.
  • G. Mur, "," IEEE Trans. on Electromagnetic Compatibility, Vol. EMC-23, November 1981, pp. 377-382
  • B.ÌýEngquistÌýand A.ÌýMajda, "",Ìý²Ñ²¹³Ù³ó.Ìý°ä´Ç³¾±è³Ü³Ù.,Ìývol. 31, pp. 629-651, 1977.

Dispersive materials in FDTD method

  • R. J.ÌýLuebbers, F.ÌýHunsberger, K. S. Kunz, R. B.ÌýStandler, and M. Schneider.,Ìý“â€�, IEEE Trans. on EMÌýCompat, V 32, N 3, Aug 1990

Anisotropic materials in the FDTD method

Nonlinear materials in the FDTD method

  • G. W.ÌýZhengÌýand K. S. Chen,Ìý“,“ Int. J. InfraredÌýMillim. Waves, vol. 13, no. 8, pp. 1127-1137, 1992
  • P. M.ÌýGoorjianÌýand A.ÌýTaflove, “,â€� OpticsLett.,ÌýB 17, pp. 180-182, Feb. 1992.

Gaussian Beam Superposition Method

  • A. W.ÌýGreynolds, “,â€� SPIEÌýVol560, Diffraction Phenomenon in Optical Engineering Applications, 1985.

FFT Beam Propagation Method

  • N.ÌýDelen, B. Hooker, “,â€� JOSA A, Volume 15, Issue 4, 857-867, April 1998
  • R. R. McLeod,
  • Robert R. McLeod and Kelvin H. Wagner, "," Adv. Opt. Photon. 6, 368-412 (2014)

Finite Difference Beam Propagation Method (FD BPM)

Coupled Mode Equations applied to Bragg holography

Mode Propagation Method

Method

  • Good summary:ÌýD. F.G. Gallagher, T.P.ÌýFelici, “,â€�ÌýPhotonics West, SanÌýJose, 2003.ÌýPaper 4987-10
  • All of the details:Ìý

Applications