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On the N-exciton normalization factor

机译:关于N激子归一化因子

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摘要

The N-ground-state-exciton normalization factor, namely = N!F_N, with B_0~+ the exact ground state exciton creation operator, differs from N! because the excitons are not perfect bosons. The quantity F_N turns out to be crucial for problems dealing with interacting excitons. Indeed, the excitons feel each other not only through the Coulomb interaction but also through Pauli exclusion between their components. A quite novel purely Pauli contribution exists in their many-body effects, which relies directly on F_N. Following procedures used in the commutation technique we recently introduced to treat interacting close-to-bosons, and in the BCS theory of superconductivity, we rederive important relations verified by the F_N's. We also give new explicit expressions of F_N valid for η = Na_x~3/V small but N~2a_x~3/V large, as F_N does not read in terms of η but N_η, the exciton number N being possibly huge in macroscopic samples. Due to this superextensivity, F_N does not appear alone in physical quantities, but through ratios like F_(N+p)/F_N. We end this work by giving the η expansion of these ratios, useful for all purely Pauli many-body effects.
机译:N基态激子归一化因子,即 = N!F_N,其中B_0〜+是精确的基态激子产生算符,不同于N!因为激子不是完美的玻色子。事实证明,数量F_N对于与相互作用的激子有关的问题至关重要。的确,激子不仅通过库仑相互作用,而且通过其组分之间的保利排斥而彼此感觉。它们的多体效应中存在相当新颖的纯保利贡献,它直接依赖于F_N。遵循我们最近介绍的用于交换相互作用的接近玻色子的换向技术中使用的过程,以及在BCS超导理论中,我们重新获得F_N验证的重要关系。我们还给出了新的F_N的明确表达式,其对η= Na_x〜3 / V小,但对N〜2a_x〜3 / V大,因为F_N不是根据η而是按N_η读取,在宏观样本中激子数N可能很大。由于这种超扩展性,F_N并不是单独以物理量出现,而是以F_(N + p)/ F_N之类的比率出现。我们通过给出这些比率的η扩展来结束这项工作,这对于所有纯粹的Pauli多体效应都是有用的。

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