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Definition of current density in the presence of a non-local potential

机译:存在非局部电位时电流密度的定义

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In the presence of a non-local potential arising from electron-electron interaction, the conventional definition of current density J(c) = (e/2m)([(p - eA)psi]*psi -psi*[(p - eA)psi]) cannot satisfy the condition of current conservation, i.e., del. Jc not equal 0 in the steady state. In order to solve this problem, we give a new definition of current density including the contribution due to the non-local potential. We show that the current calculated based on the new definition of current density conserves the current and is the same as that obtained from the Landauer-Buttiker formula. Examples are given to demonstrate our results.
机译:在存在电子-电子相互作用引起的非局部电位的情况下,电流密度的常规定义为J(c)=(e / 2m)([(p-eA)psi] * psi -psi * [(p- eA)psi])不能满足电流守恒条件,即del。在稳定状态下,Jc不等于0。为了解决这个问题,我们给出了电流密度的新定义,包括由于非局部电势引起的贡献。我们表明,根据新定义的电流密度计算出的电流可以节省电流,并且与从Landauer-Buttiker公式获得的电流相同。举例说明了我们的结果。

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