Lin, Wenbin, Kovvali, Narayan, Carin, Lawrence (2006) Pseudospectral method based on prolate spheroidal wave functions for semiconductor nanodevice simulation. Computer Physics Communications, 175. 78-85 doi:10.1016/j.cpc.2006.02.006

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Reference Type	Journal (article/letter/editorial)
Title	Pseudospectral method based on prolate spheroidal wave functions for semiconductor nanodevice simulation
Journal	Computer Physics Communications
Authors	Lin, Wenbin		Author
	Kovvali, Narayan		Author
	Carin, Lawrence		Author
Year	2006 (July)	Volume	175
Publisher	Elsevier BV
DOI	doi:10.1016/j.cpc.2006.02.006Search in ResearchGate
	Generate Citation Formats
Mindat Ref. ID	6598566	Long-form Identifier	mindat:1:5:6598566:1
GUID	0
Full Reference	Lin, Wenbin, Kovvali, Narayan, Carin, Lawrence (2006) Pseudospectral method based on prolate spheroidal wave functions for semiconductor nanodevice simulation. Computer Physics Communications, 175. 78-85 doi:10.1016/j.cpc.2006.02.006
Plain Text	Lin, Wenbin, Kovvali, Narayan, Carin, Lawrence (2006) Pseudospectral method based on prolate spheroidal wave functions for semiconductor nanodevice simulation. Computer Physics Communications, 175. 78-85 doi:10.1016/j.cpc.2006.02.006
In	(n.d.) Computer Physics Communications Vol. 175. Elsevier BV

	Kovvali, Narayan, Lin, Wenbin, Zhao, Zhiqin, Couchman, Luise, Carin, Lawrence (2006) Rapid Prolate Pseudospectral Differentiation and Interpolation with the Fast Multipole Method. SIAM Journal on Scientific Computing, 28. 485-497 doi:10.1137/050635961
	Huang, Chia-Chien (2009) Semiconductor nanodevice simulation by multidomain spectral method with Chebyshev, prolate spheroidal and Laguerre basis functions. Computer Physics Communications, 180. 375-383 doi:10.1016/j.cpc.2008.10.010
	*Kirby, P. (2006) Calculation of spheroidal wave functions. Computer Physics Communications, 175. 465-472 doi:10.1016/j.cpc.2006.06.006*
	Zhao, Zhiqin, Kovvali, Narayan, Lin, Wenbin, Ahn, Chang-Hoi, Couchman, Luise, Carin, Lawrence (2007) Volumetric fast multipole method for modeling Schrödinger’s equation. Journal of Computational Physics, 224 (2) 941-955 doi:10.1016/j.jcp.2006.11.003
	*Kirby, P. (2010) Calculation of radial prolate spheroidal wave functions of the second kind. Computer Physics Communications, 181. 514-519 doi:10.1016/j.cpc.2009.10.026*
	*Beu, T.A., Câmpeanu, R.I. (1984) Prolate radial spheroidal wave functions. Computer Physics Communications, 35. doi:10.1016/s0010-4655(84)83007-6*
	*Beu, T.A., Câmpeanu, R.I. (1984) Prolate angular spheroidal wave functions. Computer Physics Communications, 35. doi:10.1016/s0010-4655(84)83008-8*
	*Beu, T.A., Câmpeanu, R.I. (1983) Prolate radial spheroidal wave functions. Computer Physics Communications, 30. 177-185 doi:10.1016/0010-4655(83)90060-7*
	*Beu, T.A., Câmpeanu, R.I. (1983) Prolate angular spheroidal wave functions. Computer Physics Communications, 30. 187-192 doi:10.1016/0010-4655(83)90061-9*
	Liu, Jinn-Liang, Chen, Jen-Hao, Voskoboynikov, O. (2006) A model for semiconductor quantum dot molecule based on the current spin density functional theory. Computer Physics Communications, 175. 575-582 doi:10.1016/j.cpc.2006.06.009
	*Taioli, Simone, Tennyson, Jonathan (2006) WATERWAVES: wave particles dynamics on a complex triatomic potential. Computer Physics Communications, 175. 41-51 doi:10.1016/j.cpc.2006.01.008*

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Lin, Wenbin, Kovvali, Narayan, Carin, Lawrence (2006) Pseudospectral method based on prolate spheroidal wave functions for semiconductor nanodevice simulation. Computer Physics Communications, 175. 78-85 doi:10.1016/j.cpc.2006.02.006

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