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Upper bounds to the overlap of approximate and exact wavefunctions

机译:近似和精确波函数重叠的上限

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摘要

One measure of how accurately an approximate wavefunction approximates the true wavefunction is the overlap of the two functions. In general the true wavefunction is not known so this overlap cannot be directly calculated. We derive two methods from the t expansion of Horn and Weinstein to bound from above the magnitude of the overlap of an approximate wavefunction with the ground state. The first method relies on the ability to divide the Hamiltonian into a base problem and a perturbation. The second method is more general and seems much more promising. [References: 8]
机译:近似波函数近似于真实波函数的精确度的一种度量是两个函数的重叠。通常,真正的波函数是未知的,因此无法直接计算该重叠。我们从Horn和Weinstein的t展开中导出两种方法,以从近似波函数与基态的重叠量的上方进行约束。第一种方法依赖于将哈密顿量分为基本问题和扰动的能力。第二种方法更通用,似乎更有希望。 [参考:8]

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