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Committee Date Time Place Paper Title / Authors Abstract Paper #
MW, OPE, EMT, MWP, EST, IEE-EMT [detail] 2014-07-18
10:50		 Hokkaido Muroran Inst. of Tech. Hybrid Trefftz finite element method analysis of eigenmodes in an electromagnetic waveguide with a uniform structure in a propagation direction
Yoshihito Morita, Shingo Sato, Koji Hasegawa (Muroran Institute of Tech.), Takao Shimada (Tsuyama NCT) MW2014-78 OPE2014-47 EST2014-39 MWP2014-36		 A hybrid Trefftz finite element analysis was presented to compute eigenmodes in electromagnetic waveguides with a unifor... [more] MW2014-78 OPE2014-47 EST2014-39 MWP2014-36
pp.181-186
EST, MWP, OPE, MW, EMT, IEE-EMT [detail] 2013-07-18
14:05		 Hokkaido Wakkanai Synthesis Cultural Center A numerical solution using Sakurai-Sugiura projection method to the transcendental equation of a multilayer waveguide dispersion relation
Shingo Sato (Muroran Inst. of Tech.), Takao Shimada (Tsuyama National College of Tech.), Koji Hasegawa (Muroran Inst. of Tech.) MW2013-53 OPE2013-22 EST2013-17 MWP2013-12		 A transcendental equation occurs frequently to compute dispersion relations of an electromagnetic waveguide such as a pl... [more] MW2013-53 OPE2013-22 EST2013-17 MWP2013-12
pp.45-49
OPE, MW, MWP, EMT, EST, IEE-EMT [detail] 2011-07-22
09:30		 Hokkaido   Hybrid Trefftz Finite Element Method Using Sakurai-Sugiura Projection Method for Electromagnetic Waveguide Eigenvalue Problems
Yoshihito Morita, Koji Hasegawa (Muroran IT), Shingo Sato (Kitami IT), Takao Shimada (Muroran IT) MW2011-71 OPE2011-58 EST2011-57 MWP2011-39		 Hybrid Trefftz finite element method (HTFEM) with a nonlinear eigenvalue problem solver, Sakurai-Sugiura projection meth... [more] MW2011-71 OPE2011-58 EST2011-57 MWP2011-39
pp.183-188
US 2009-09-30
10:15		 Hokkaido Noboribetsu Grand Hotel Perfectly Matched Layers for Elastic Waves Propagating in Anisotropic Solids -- Derivation of Material Parameters of Perfectly Matched Layers by Using Differential Forms --
Koji Hasegawa, Takao Shimada (Muroran Inst. of Tech.) US2009-50		 Material constants of PMLs (Perfectly Matched Layers) in the frequency domain,
where propagating elastic waves are abs... [more]		 US2009-50
pp.71-76
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