1992
DOI: 10.1088/0268-1242/7/3b/058
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Exchange effects in hot plasmas in semiconductors

Abstract: We describe a many-body semiclassical approximation for simulating electronic motion. Semiclassical trajectories in this approach are determined from spin-dependent forces and effective mass corrections, which incorporate effects of Heisenberg uncertainty, and the Pauli repulsion and exchange interactions of fermion statistics. The method has been implemented jointly with an ensemble Monte Carlo treatment of phonon scattering, and numerical simulations performed for GaAs. Numerical results indicate that in the… Show more

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Cited by 5 publications
(4 citation statements)
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“…27,33 In addition, MD has been extended to describe the exchange interaction among indistinguishable electrons. [28][29][30] Previous work combining classical MD with a quasielectrostatic grid-based field solver (such as an iterative solver of Poisson's equation) divides the Coulomb interaction into a short-range component, which describes interactions among particles separated by distances shorter than a couple of grid cells, and a long-range component. 25,26,32 The long-range part of the Coulomb interaction is quickly and accurately described by the field solver, and the short-range part is described by MD.…”
Section: Molecular Dynamics (Md)mentioning
confidence: 99%
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“…27,33 In addition, MD has been extended to describe the exchange interaction among indistinguishable electrons. [28][29][30] Previous work combining classical MD with a quasielectrostatic grid-based field solver (such as an iterative solver of Poisson's equation) divides the Coulomb interaction into a short-range component, which describes interactions among particles separated by distances shorter than a couple of grid cells, and a long-range component. 25,26,32 The long-range part of the Coulomb interaction is quickly and accurately described by the field solver, and the short-range part is described by MD.…”
Section: Molecular Dynamics (Md)mentioning
confidence: 99%
“…As n 0 increases, the exchange interaction among indistinguishable particles increasingly impacts materials properties. [28][29][30]41 The exchange interaction is a geometric consequence of the Pauli exclusion principle that manifests itself as a reduction in the force among indistinguishable electrons. [28][29][30]39 We adopt the formulation of Refs.…”
Section: Exchange Interactionmentioning
confidence: 99%
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“…Changes arise, however, because the total energy H(fai,xj,pi}1) (PI'4'I'). (10) has exchange components. Specifically, if we assume a parabolic band with mass m, and a translationinvariant spin-independent pair potential V(r-r'), then the semiclassical Hamiltonian consists of kinetic energy, direct Coulomb, and exchange interaction parts H=EK+ED+EXC (11) which may be written The mass m appearing in (12a) is taken as the local mass of the valley corresponding to the particular k. In practice, we use a a valley index, and approximate the exchange interaction of electrons outside the F valley to zero, since the k-space distances are small only in the central valley.…”
Section: Semiclassical Equations Of Motionmentioning
confidence: 99%