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Newton-Leibniz integration for ket-bra operators (III) - application in fermionic quantum statistics

机译:用于ket-bra算子的Newton-Leibniz积分(III)-在费米子量子统计中的应用

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The Newton-Leibniz integration over Dirac's ket-bra operators introduced in Ref. [Hong-yi Fan, Hai-liang Lu, Yue Fan, Ann. Phys. 321 (2006) 480-494] is generalized to Newton-Leibniz-Berezin integration over fermionic ket-bra projection operators, the corresponding technique of integration within an ordered product (IWOP) of Fermi operators is proposed which is then used to develop fermionic quantum statistics. The generalized partition function formula of multi-mode quadratic interacting fermion is derived via the fermionic coherent state representation and the IWOP technique. The two-mode fermionic squeezing operators and their group property studied by their fermionic coherent state representation as well as fermionic permutation operator are also deduced in this way. Thus Dirac's symbolic method for Fermi system can also be developed, which exhibits Bose-Fermi supersymmetry in this aspect. (c) 2006 Elsevier Inc. All rights reserved.
机译:参考文献中介绍的Dirac ket-bra运算符上的Newton-Leibniz集成。 [范鸿yi,卢海亮,范岳安。物理321(2006)480-494]通过费米算子-bra投影算子推广到牛顿-莱布尼兹-贝雷津积分,提出了费米算子有序积(IWOP)的相应积分技术,然后将其用于发展费米子量子统计。通过铁离子相干态表示和IWOP技术推导了多模二次相互作用铁氧体的广义分配函数公式。以此方式推导了双模费米子压缩算子及其通过费米子相干态表示以及费米子排列算子研究的基团性质。因此,也可以开发狄拉克的费米系统的符号方法,该方法在这方面表现出Bose-Fermi超对称性。 (c)2006 Elsevier Inc.保留所有权利。

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