Pages that link to "Item:Q603374"
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The following pages link to Semiconductor nanodevice simulation by multidomain spectral method with Chebyshev, prolate spheroidal and Laguerre basis functions (Q603374):
Displaying 9 items.
- Improving accuracy using subpixel smoothing for multiband effective-mass Hamiltonians of semiconductor nanostructures (Q339348) (← links)
- The nonconvergence of \(h\)-refinement in prolate elements (Q395361) (← links)
- Meshfree eigenstate calculation of arbitrary quantum well structures (Q415078) (← links)
- A new class of highly accurate differentiation schemes based on the prolate spheroidal wave functions (Q442520) (← links)
- Pseudospectral method based on prolate spheroidal wave functions for semiconductor nanodevice simulation (Q710013) (← links)
- Multiple solutions of mixed convection in a porous medium on semi-infinite interval using pseudo-spectral collocation method (Q718601) (← links)
- \textsf{ORTHOPOLY}: a library for accurate evaluation of series of classical orthogonal polynomials and their derivatives (Q2102504) (← links)
- 3D quantum transport solver based on the perfectly matched layer and spectral element methods for the simulation of semiconductor nanodevices (Q2462465) (← links)
- Spectral element modeling of semiconductor heterostructures (Q2473122) (← links)
