Simulation of a double-gate MOSFET by a non-parabolic energy-transport subband model for semiconductors based on the maximum entropy principle
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[1] Vittorio Romano,et al. Simulation of Gunn oscillations with a non‐parabolic hydrodynamical model based on the maximum entropy principle , 2005 .
[2] Vittorio Romano,et al. A hydrodynamical model for holes in silicon semiconductors: The case of non-parabolic warped bands , 2011, Math. Comput. Model..
[3] Hartmut Haug,et al. Quantum Kinetics in Transport and Optics of Semiconductors , 2004 .
[4] G. Curatola,et al. Detailed modeling of sub-100-nm MOSFETs based on Schro/spl uml/dinger DD per subband and experiments and evaluation of the performance gap to ballistic transport , 2005, IEEE Transactions on Electron Devices.
[5] M. Trovato,et al. A non-linear determination of the distribution function of degenerate gases with an application to semiconductors , 2002 .
[6] Vittorio Romano,et al. A non parabolic hydrodynamical subband model for semiconductors based on the maximum entropy principle , 2012, Math. Comput. Model..
[7] Massimo V. Fischetti,et al. Master-equation approach to the study of electronic transport in small semiconductor devices , 1999 .
[8] M. Lundstrom. Fundamentals of carrier transport , 1990 .
[9] Vittorio Romano,et al. Si and GaAs mobility derived from a hydrodynamical model for semiconductors based on the maximum entropy principle , 2005 .
[10] Vittorio Romano,et al. Non parabolic band transport in semiconductors: closure of the moment equations , 1999 .
[11] Vittorio Romano,et al. Exact Maximum Entropy Closure of the Hydrodynamical Model for Si Semiconductors: The 8-Moment Case , 2009, SIAM J. Appl. Math..
[12] Ansgar Jüngel,et al. Numerical Discretization of Energy-Transport Models for Semiconductors with Nonparabolic Band Structure , 2000, SIAM J. Sci. Comput..
[13] Andrea L. Lacaita,et al. Quantum-corrected drift-diffusion models for transport in semiconductor devices , 2005 .
[14] V. Romano. Non‐parabolic band hydrodynamical model of silicon semiconductors and simulation of electron devices , 2001 .
[15] Vittorio Romano,et al. Numerical simulation of a double-gate MOSFET with a subband model for semiconductors based on the maximum entropy principle , 2012 .
[16] Duan Chen,et al. Modeling and simulation of electronic structure, material interface and random doping in nano-electronic devices , 2010, J. Comput. Phys..
[17] Naoufel Ben Abdallah,et al. A deterministic solver for a hybrid quantum-classical transport model in nanoMOSFETs , 2009, J. Comput. Phys..
[18] Eric Polizzi,et al. Self-consistent three-dimensional models for quantum ballistic transport in open systems , 2002 .
[19] A. Benvenuti,et al. Self-consistent 2-D model for quantum effects in n-MOS transistors , 1998 .
[20] G. Weiss,et al. EIGENFUNCTION EXPANSIONS. Associated with Second-order Differential Equations. Part I. , 1962 .
[21] O. Muscato. The Onsager reciprocity principle as a check of consistency for semiconductor carrier transport models , 2001 .
[22] A. M. Blokhin,et al. Local-in-time well-posedness of a regularized mathematical model for silicon MESFET , 2010 .
[23] V. Romano,et al. Hydrodynamical model of charge transport in GaAs based on the maximum entropy principle , 2002 .
[24] V. Romano. Non parabolic band transport in semiconductors: closure of the production terms in the moment equations , 2000 .
[25] Vittorio Romano,et al. Quantum corrections to the semiclassical hydrodynamical model of semiconductors based on the maximum entropy principle , 2007 .
[26] Jing Wang,et al. A three-dimensional quantum simulation of silicon nanowire transistors with the effective-mass approximation , 2004, cond-mat/0403739.
[27] Vittorio Romano. 2D numerical simulation of the MEP energy-transport model with a finite difference scheme , 2007, J. Comput. Phys..
[28] F. Stern,et al. Electronic properties of two-dimensional systems , 1982 .
[29] Nicolas Vauchelet,et al. DIFFUSIVE TRANSPORT OF PARTIALLY QUANTIZED PARTICLES: EXISTENCE, UNIQUENESS AND LONG-TIME BEHAVIOUR , 2006, Proceedings of the Edinburgh Mathematical Society.
[30] Eric Polizzi,et al. Subband decomposition approach for the simulation of quantum electron transport in nanostructures , 2005 .
[31] F. Schürrer,et al. A Deterministic Solver to the Boltzmann-Poisson System Including Quantization Effects for Silicon-MOSFETs , 2008 .
[32] Z. Ren. Nanoscale MOSFETS: Physics, Simulation and Design , 2006 .
[33] E. Jaynes. Information Theory and Statistical Mechanics , 1957 .
[34] C. Milazzo,et al. Charge transport in 1D silicon devices via Monte Carlo simulation and Boltzmann‐Poisson solver , 2004 .
[35] E. C. Titchmarsh,et al. Reviews , 1947, The Mathematical Gazette.
[36] C. Schmeiser,et al. Semiconductor equations , 1990 .