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Covariance, Curved Space, Motion and Quantization

机译:协方差,弯曲空间,运动和量化

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摘要

Weak external forces and non-inertial motion are equivalent with thefree motion in a curved space. The Hamilton-Jacobi equation is derivedfor such motion and the effects of the curvature upon the quantizationare analyzed, starting from a generalization of the Klein-Gordon equation in curved spaces. It is shown that the quantization is actually destroyed, in general, by a non-inertial motion in the presence of external forces, in the sense that such a motion may produce quantum transitions. Examples are given for a massive scalar field and for photons.
机译:弱外力和非惯性运动等同于弯曲空间中的自由运动。从这种运动中导出了汉密尔顿-雅各比方程,并从弯曲空间中的克莱因-戈登方程的推广开始,分析了曲率对量化的影响。结果表明,在存在外力的情况下,通常通过非惯性运动实际上破坏了量化,从某种意义上说,这种运动可能会产生量子跃迁。给出了一个大规模标量场和光子的例子。

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