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Hilbert space theory of classical electrodynamics

机译:经典电动力学的希尔伯特空间理论

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Classical electrodynamics is reformulated in terms of wave functions in the classical phase space of electrodynamics, following the Koopmana€“von Neumanna€“Sudarshan prescription for classical mechanics on Hilbert spaces sans the superselection rule which prohibits interference effects in classical mechanics. This is accomplished by transforming from a set of commutingobservables in one Hilbert space to another set of commuting observables in a larger Hilbert space. This is necessary to clarify the theoretical basis of the much recent work on quantum-like features exhibited by classical optics. Furthermore, following Bondar et al, {it Phys. Rev.} A 88, 052108 (2013), it is pointed out that quantum processes that preserve the positivity or nonpositivity of theWigner function can be implemented by classical optics. This may be useful in interpreting quantum information processing in terms of classical optics.
机译:按照希尔伯特空间上古典力学的Koopmana“冯·诺伊曼纳”·苏达山处方,在超相变法则中禁止了古典力学中的干扰效应。这是通过将一个希尔伯特空间中的一组可交换可观测量转换为更大希尔伯特空间中的另一组可交换可观测量来实现的。有必要澄清古典光学所展示的有关量子特征的最新研究的理论基础。此外,遵循邦达(Bondar)等人,{it Phys。 Rev.A 88,052108(2013),指出保留维格纳函数的正性或非正性的量子过程可以通过经典光学来实现。这在解释经典光学方面的量子信息处理中可能很有用。

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