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Transport Theory and Statistical Physics Volume 37, 2008 - Issue 5-7
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Original Articles

A Wigner-Function Approach to Interband Transitions Based on the Multiband-Envelope-Function Model

O. Morandi Dipartimento di Scienze Matematiche, Università Politecnica delle Marche, Ancona, Italy
&
L. Demeio Dipartimento di Scienze Matematiche, Università Politecnica delle Marche, Ancona, Italy
Pages 437-459 | Received 12 Oct 2007, Accepted 08 Apr 2008, Published online: 23 Dec 2008

Citations (7)

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O. Morandi. (2013) Mathematical Analysis of a Nonparabolic Two-Band Schrödinger-Poisson Problem. Transport Theory and Statistical Physics 42:4-5, pages 133-161.
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Articles from other publishers (6)

Orazio Muscato & Vincenza Di Stefano. (2019) Wigner Monte Carlo simulation without discretization error of the tunneling rectangular barrier. Communications in Applied and Industrial Mathematics 10:1, pages 20-30.
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Orazio Muscato. (2017) A benchmark study of the Signed-particle Monte Carlo algorithm for the Wigner equation. Communications in Applied and Industrial Mathematics 8:1, pages 237-250.
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Orazio Muscato & Vincenza Di Stefano. (2017) Efficient Monte Carlo-based algorithms for the Wigner transport equation. Journal of Physics: Conference Series 906, pages 012011.
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M. Álvaro & L. L. Bonilla. (2010) Two miniband model for self-sustained oscillations of the current through resonant-tunneling semiconductor superlattices. Physical Review B 82:3.
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L Maccari, L Demeio & P Bordone. (2009) Floquet projections of a Gaussian Wigner function in a Kronig-Penney potential. Journal of Physics: Conference Series 193, pages 012123.
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Omar Morandi. (2009) Multiband Wigner-function formalism applied to the Zener band transition in a semiconductor. Physical Review B 80:2.
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