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Interacting electrons in magnetic fields: Tracking potentials and Jastrow-product wave functions

机译:磁场中相互作用的电子:跟踪电势和贾斯特积波函数

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dThe Schrodinger equation for an interacting spinless electron gas in a nonuniform magnetic field admits an exact solution in Jastrow product form when the fluctuations in the magnetic field track the fluctuations in the scalar potential..Fbr tracking realizations in a two-dimensional electron gas, the degeneracy of the lowest Landau level persists and the "tracking" solutions span the ground state subspace. In the context of the fractional quantum Hall problem, the Laughlin wave function is shown to be a tracking solution. Tracking solutions for screened Coulomb interactions are also constructed. The resulting wave functions are proposed as variational wave functions with potentially lower energy in the case of non-negligible Landau level mixing than the Laughlin function. [S0163-1829(98)00627-4]. [References: 25]
机译:d当磁场的波动跟踪标量势的波动时,非均匀磁场中相互作用的无旋转电子气的Schrodinger方程允许以Jastrow乘积形式给出精确解。最低的Landau级别的退化持续存在,“跟踪”解决方案跨越基态子空间。在分数量子霍尔问题的背景下,劳克林波函数被证明是一个跟踪解。还构建了用于筛选的库仑相互作用的跟踪解决方案。在不可忽略的朗道能级混合情况下,所产生的波函数被建议为具有潜在能量较低的变分波函数,其波动系数可能比劳克林函数低。 [S0163-1829(98)00627-4]。 [参考:25]

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