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Hierarchies of transport equations for nanopores Equations derived from the Boltzmann equation and the modeling of confined structures

机译:纳米孔输运方程的层级结构从Boltzmann方程导出的方程和受限结构的建模

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摘要

We review transport equations and their usage for the modeling and simulation of nanopores. First, the significance of nanopores and the experimental progress in this area are summarized. Then the starting point of all classical and semiclassical considerations is the Boltzmann transport equation as the most general transport equation. The derivation of the drift-diffusion equations from the Boltzmann equation is reviewed as well as the derivation of the Navier-Stokes equations. Nanopores can also be viewed as a special case of a confined structure and hence as giving rise to a multiscale problem, and therefore we review the derivation of a transport equation from the Boltzmann equation for such confined structures. Finally, the state of the art in the simulation of nanopores is summarized.
机译:我们审查运输方程及其在纳米孔的建模和仿真中的用途。首先,总结了纳米孔的意义和该领域的实验进展。那么所有经典和半经典考虑的起点就是玻尔兹曼输运方程,它是最一般的输运方程。回顾了从玻耳兹曼方程推导的漂移扩散方程以及纳维尔-斯托克斯方程的推导。纳米孔也可以看作是一种受限结构的特例,因此会引起多尺度问题,因此,我们对这种受限结构的玻耳兹曼方程中的输运方程进行了综述。最后,总结了纳米孔模拟的最新技术。

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