OSDN -- Développer et télécharger des logiciels Open Source
Traduction statut du Français translation status for fr

RSS
Télécharger la liste

Description du projet

The Finite Difference Time Domain (FDTD) method is a powerfull numerical technique to solve the Maxwell equations. Here you can find parallel FDTD codes developed by Zsolt Szabó. The codes can be run under UNIX and Windows operating systems.

Système requise

System requirement is not defined

Télécharger la liste des paquets

Latest 5 files
Nom Taille Date Télécharger compter
Slab3DDisp_TM.zip 1.4 MB 2013-07-07 00:41 18
Slab3DDisp_TE.zip 1.4 MB 2013-07-07 00:41 9
Rods_Honey_CH100.zip 5.1 MB 2013-07-07 00:41 11
Semi_Infinite_FDTD.ppt 267.5 KB 2013-07-07 00:41 13
EH_rods_Ch100.avi 17.8 MB 2013-07-07 00:41 15
All Files
Examples
Semi_inf
Slab3DDisp_TM.zip1.4 MB2013-07-07 00:4118
Slab3DDisp_TE.zip1.4 MB2013-07-07 00:419
Rods_Honey_CH100.zip5.1 MB2013-07-07 00:4111
Semi_Infinite_FDTD.ppt267.5 KB2013-07-07 00:4113
EH_rods_Ch100.avi17.8 MB2013-07-07 00:4115
PC_Slab
Slab_WG_End_Rez_L1_351_1051_115_0e6_0_0.avi33.5 MB2013-07-07 00:333
slab_3D_WG_Hz_forbidden.avi41.7 MB2013-07-07 00:321
slab_3D_WG_EH_forbidden.avi73.0 MB2013-07-07 00:324
slab_3D_W_GaussSin_0e27_a.avi29.1 MB2013-07-07 00:303
slab_3D_logW_rez_350_400_115_0e6_0_0_f0e2737.avi23.3 MB2013-07-07 00:293
slab_3D_gauss_spectrum_EH.avi77.4 MB2013-07-07 00:294
Photonic crystal simulations with FDTD.ppt486.5 KB2013-07-07 00:2733
L1_W_radius_1_0e6_f_0e29.avi17.7 MB2013-07-07 00:275
Lens_DielRods
Intensity_3D.jpg33.1 KB2013-07-07 00:233
Geom_3D_Lens.zip21.5 KB2013-07-07 00:232
Presentation_Lens.ppt384.0 KB2013-07-07 00:237
Run_Lens.zip1.6 MB2013-07-07 00:233
Intensity_Lens_2D.avi23.6 MB2013-07-07 00:233
Ez_Lens_2D.avi9.9 MB2013-07-07 00:223
Fractals
MengerSponge_3D_st3_Diel8e8_EH.avi23.5 MB2013-07-07 00:165
MengerSponge_3D_st2_Al_EH.avi13.3 MB2013-07-07 00:165
Presentation_Metallic_Menger_3.ppt171.0 KB2013-07-07 00:153
Presentation_Dielectric_Menger_4.ppt222.0 KB2013-07-07 00:153
run_Menger_Sponge_Lev4.zip40.7 MB2013-07-07 00:146
Geom_Menger.zip6.4 MB2011-01-24 23:2115
FDTD_examples.html1.2 KB2011-01-24 20:0926
readme.txt1.0 KB2012-11-25 02:2027
FDTD_2D_TM
FDTD_codes_TM.html0.8 KB2011-01-24 20:0320
fdtd_2D_TM_PML.zip47.9 KB2011-01-24 20:0311
FDTD_2D_TE
FDTD_codes_TE.html3.4 KB2011-01-24 20:012
fdtd_2D_TE_Veszt_PML_period.zip2.4 MB2011-01-24 19:097
fdtd_2D_TE_Veszt_PML.zip2.4 MB2011-01-24 19:098
fdtd_2D_TE_PML_Lorentz.zip2.4 MB2011-01-24 19:088
fdtd_2D_TE_PML_Lorentz_period.zip2.4 MB2011-01-24 19:086
TE_mode_periodic.pdf79.2 KB2011-01-24 19:0829
TE_mode_noloss_periodic.pdf78.7 KB2011-01-24 19:0731
TE_mode_noloss.pdf105.4 KB2011-01-24 19:0720
TE_mode_Lorentz_periodic.pdf86.2 KB2011-01-24 19:0613
TE_mode_Lorentz.pdf78.8 KB2011-01-24 19:0518
TE_mode.pdf71.0 KB2011-01-24 19:0416
fdtd_2D_TE_PML_period.zip2.4 MB2011-01-24 19:045
fdtd_2D_TE_PML.zip2.4 MB2011-01-24 19:0111
FDTD_3D
FDTD_codes_3D.html5.0 KB2011-01-24 19:5524
fdtd_3D_xyzPML_Threads_Decomp.zip137.1 KB2011-01-24 18:5713
fdtd_3D_xyzPML_MPI_OpenMP.zip137.1 KB2011-01-24 18:5726
fdtd_3D_xyzPML_Lorentz_MPI_OpenMP.zip149.5 KB2011-01-24 18:5719
fdtd_3D_xyPBC_zPML.zip134.3 KB2011-01-24 18:5713
fdtd_3D_Bloch_PML.zip167.5 KB2011-01-24 18:5715
FDTD_main.html3.1 KB2011-01-24 19:2731