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arXiv quant-ph/9905034quant-phcond-mathep-th
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声致发光作为QED真空效应。II:有限体积效应

Sonoluminescence as a QED vacuum effect. II: Finite Volume Effects

Stefano Liberati, Matt Visser, Francesco Belgiorno, Dennis Sciama

摘要:

在配套文件[quant-ph/9904013]中,我们研究了Schwinger提出的声致发光机制的几种变化。我们证明,任何现实版本的Schwinger的机制必须依赖于非常快速(飞秒)的折射率变化,并讨论了在物理上可能是合理的方式。为了使讨论易于处理,该论文中的技术计算仅限于均匀电介质的情况。在本文中,我们探讨了额外的并发症引入的有限体积效应。基本的物理场景保持不变,但我们现在处理的是有限的球形气泡,因此必须将电磁场分解为球谐函数和贝塞尔函数。我们演示了如何建立的形式主义计算Bogolubov系数的突然近似,并表明,我们定性地保留了先前获得的结果使用的介电质(无限体积)近似。

英文摘要:

In a companion paper [quant-ph/9904013] we have investigated several variations of Schwinger's proposed mechanism for sonoluminescence. We demonstrated that any realistic version of Schwinger's mechanism must depend on extremely rapid (femtosecond) changes in refractive index, and discussed ways in which this might be physically plausible. To keep that discussion tractable, the technical computations in that paper were limited to the case of a homogeneous dielectric medium. In this paper we investigate the additional complications introduced by finite-volume effects. The basic physical scenario remains the same, but we now deal with finite spherical bubbles, and so must decompose the electromagnetic field into Spherical Harmonics and Bessel functions. We demonstrate how to set up the formalism for calculating Bogolubov coefficients in the sudden approximation, and show that we qualitatively retain the results previously obtained using the homogeneous-dielectric (infinite volume) approximation.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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