Asymptotic Continuum Models for Plasmas and Disparate Mass Gaseous Binary Mixtures
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[1] Ansgar Jüngel,et al. Numerical Discretization of Energy-Transport Models for Semiconductors with Nonparabolic Band Structure , 2000, SIAM J. Sci. Comput..
[2] Vladimir Kolobov,et al. Fokker–Planck modeling of electron kinetics in plasmas and semiconductors , 2003 .
[3] Pierre Degond,et al. THE FOKKER-PLANCK ASYMPTOTICS OF THE BOLTZMANN COLLISION OPERATOR IN THE COULOMB CASE , 1992 .
[4] L. Spitzer,et al. TRANSPORT PHENOMENA IN A COMPLETELY IONIZED GAS , 1953 .
[5] F. Poupaud,et al. Diffusion approximation of the linear semiconductor Boltzmann equation : analysis of boundary layers , 1991 .
[6] A. Bensoussan,et al. Boundary Layers and Homogenization of Transport Processes , 1979 .
[7] E. A. Johnson. Energy and momentum equations for disparate‐mass binary gases , 1973 .
[8] François Golse,et al. Fluid dynamic limits of kinetic equations II convergence proofs for the boltzmann equation , 1993 .
[9] A. M. Anile,et al. Extended thermodynamics tested beyond the linear regime: The case of electron transport in silicon semiconductors , 1996 .
[10] Isabelle Choquet,et al. Hydrodynamic Limit for an Arc Discharge at Atmospheric Pressure , 2005 .
[11] Takaaki Nishida,et al. On the fluid-dynamical approximation to the Boltzmann equation at the level of the Navier-Stokes equation , 1979 .
[12] P. Degond,et al. An energy-transport model for semiconductors derived from the Boltzmann equation , 1996 .
[13] C. D. Levermore,et al. Moment closure hierarchies for kinetic theories , 1996 .
[14] Ansgar Jüngel,et al. A steady-state system in non-equilibrium thermodynamics including thermal and electrical effects , 1998 .
[15] Neil Goldsman,et al. 2-D MOSFET modeling including surface effects and impact ionization by self-consistent solution of the Boltzmann, Poisson, and hole-continuity equations , 1997 .
[16] Roberto Natalini,et al. The Energy Transport and the Drift Diffusion Equations as Relaxation Limits of the Hydrodynamic Mode , 1999 .
[17] C. Schmeiser,et al. Macroscopic models for ionization in the presence of strong electric fields , 2000 .
[18] Antonio Gnudi,et al. Multidimensional spherical harmonics expansion of Boltzmann equation for transport in semiconductors , 1992 .
[19] Ansgar Jüngel,et al. A Mixed Finite-Element Discretization of the Energy-Transport Model for Semiconductors , 2003, SIAM J. Sci. Comput..
[20] R. Illner,et al. The mathematical theory of dilute gases , 1994 .
[21] A. Gnudi,et al. Two-dimensional NOSFET Simulation by means of Multidimensional Spherical Harmonics Expansion of the Boltzmann Transport Equation , 1992, ESSDERC '92: 22nd European Solid State Device Research conference.
[22] R. Caflisch. The fluid dynamic limit of the nonlinear boltzmann equation , 1980 .
[23] P. Dmitruk,et al. High electric field approximation to charge transport in semiconductor devices , 1992 .
[24] C. Bardos,et al. DIFFUSION APPROXIMATION AND COMPUTATION OF THE CRITICAL SIZE , 1984 .
[25] Kazufumi Ito,et al. EXISTENCE OF STATIONARY SOLUTIONS TO AN ENERGY DRIFT-DIFFUSION MODEL FOR SEMICONDUCTOR DEVICES , 2001 .
[26] B. Perthame,et al. The rosseland approximation for the radiative transfer equations , 1987 .
[27] F. Deluzet. Mathematical modeling of plasma opening switches , 2003 .
[28] N. Goldsman,et al. A physics-based analytical/numerical solution to the Boltzmann transport equation for use in device simulation , 1991 .
[29] D. Hilbert,et al. Begründung der kinetischen Gastheorie , 1912 .
[30] Radjesvarane Alexandre,et al. On the Landau approximation in plasma physics , 2004 .
[31] Harold Grad,et al. Asymptotic Theory of the Boltzmann Equation , 1963 .
[32] Y. Apanovich,et al. Steady-state and transient analysis of submicron devices using energy balance and simplified hydrodynamic models , 1994, IEEE Trans. Comput. Aided Des. Integr. Circuits Syst..
[33] U. Ravaioli,et al. An improved energy transport model including nonparabolicity and non-Maxwellian distribution effects , 1992, IEEE Electron Device Letters.
[34] A. H. Marshak,et al. Conduction current and generalized einstein relations for degenerate semiconductors and metals , 1976 .
[35] Pierre Degond,et al. Transport coefficients of plasmas and disparate mass binary gases , 1996 .
[36] R. Stratton,et al. Diffusion of Hot and Cold Electrons in Semiconductor Barriers , 1962 .
[37] Denis Sipp,et al. Self-adaptation and viscous selection in concentrated two-dimensional vortex dipoles , 2000 .
[38] A. W. Trivelpiece,et al. Introduction to Plasma Physics , 1976 .
[39] Perkins,et al. Fluid moment models for Landau damping with application to the ion-temperature-gradient instability. , 1990, Physical review letters.
[40] P. Degond,et al. Dispersion Relations for the Linearized Fokker-Planck Equation , 1997 .
[41] C. Schmeiser,et al. Energy-Transport Models for Charge Carriers Involving Impact Ionization in Semiconductors , 2003 .
[42] L. Sirovich,et al. Equations for Gas Mixtures. II , 1969 .
[43] A. H. Marshak,et al. Electrical current in solids with position-dependent band structure , 1978 .
[44] T. G. Cowling,et al. The mathematical theory of non-uniform gases , 1939 .
[45] N. A. Krall,et al. Principles of Plasma Physics , 1973 .
[46] Kinetic simulation tools for nano-scale semiconductor devices , 2003 .
[47] J. Ferziger,et al. TRANSPORT PROPERTIES OF A NONEQUILIBRIUM PARTIALLY IONIZED GAS. , 1967 .
[48] Anile,et al. Improved hydrodynamical model for carrier transport in semiconductors. , 1995, Physical review. B, Condensed matter.
[49] Guy Schurtz,et al. A nonlocal electron conduction model for multidimensional radiation hydrodynamics codes , 2000 .
[50] S. M. Sze,et al. Physics of semiconductor devices , 1969 .
[51] Jacob K. White,et al. Simulation of semiconductor devices using a Galerkin/spherical harmonic expansion approach to solving the coupled Poisson-Boltzmann system , 1996, IEEE Trans. Comput. Aided Des. Integr. Circuits Syst..
[52] Sub-quarter-micrometer CMOS on ultrathin (400 AA) SOI , 1992, IEEE Electron Device Letters.
[53] C. Schmeiser,et al. Semiconductor equations , 1990 .
[54] Pierre Degond,et al. Transport of trapped particles in a surface potential , 2002 .
[55] F. Low,et al. The Boltzmann equation an d the one-fluid hydromagnetic equations in the absence of particle collisions , 1956, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[56] A. A. Arsen’ev,et al. ON THE CONNECTION BETWEEN A SOLUTION OF THE BOLTZMANN EQUATION AND A SOLUTION OF THE LANDAU-FOKKER-PLANCK EQUATION , 1991 .
[58] P. Degond,et al. High-field approximations of the energy-transport model for semiconductors with non-parabolic band structure , 2001 .
[59] E. Lyumkis,et al. TRANSIENT SEMICONDUCTOR DEVICE SIMULATION INCLUDING ENERGY BALANCE EQUATION , 1992 .
[60] Laurent Desvillettes,et al. On the Convergence of the Boltzmann Equation for Semiconductors Toward the Energy Transport Model , 2000 .
[61] P. Degond. Macroscopic limits of the Boltzmann equation: a review , 2004 .
[62] E. Bringuier. Kinetic theory of high-field transport in semiconductors , 1998 .
[63] S. I. Braginskii. Transport Processes in a Plasma , 1965 .
[64] P. Degond,et al. Diffusion Limits of Kinetic Models , 2003 .
[65] DIFFUSION OF ELECTRONS BY MULTICHARGED IONS , 2000 .
[66] C. Cercignani. The Boltzmann equation and its applications , 1988 .
[67] Pierre Degond,et al. THE ASYMPTOTICS OF COLLISION OPERATORS FOR TWO SPECIES OF PARTICLES OF DISPARATE MASSES , 1996 .
[68] Laurent Desvillettes,et al. On asymptotics of the Boltzmann equation when the collisions become grazing , 1992 .
[69] A. Chwang,et al. Numerical study of nonlinear shallow water waves produced by a submerged moving disturbance in viscous flow , 1996 .
[70] Lawrence Sirovich,et al. Equations for Gas Mixtures , 1967 .
[71] Pierre Degond,et al. On a hierarchy of macroscopic models for semiconductors , 1996 .