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Boundary layer analysis in the semiclassical limit of a quantum drift-diffusion model
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文摘
We study a singularly perturbed elliptic second order system in one space variable as it appears in a stationary quantum drift-diffusion model of a semiconductor. We prove the existence of solutions and their uniqueness as minimizers of a certain functional and determine rigorously the principal part of an asymptotic expansion of a boundary layer of those solutions. We prove analytical estimates of the remainder terms of this asymptotic expansion, and confirm by means of numerical simulations that these remainder estimates are sharp.

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