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Deformation of the Dirac equation

机译:Dirac方程的变形

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摘要

In this paper, we will first clarify the physical meaning of having a minimum measurable time. Then we will combine the deformation of the Dirac equation due to the existence of minimum measurable length and time scales with its deformation due to the doubly special relativity. We will also analyze this deformed Dirac equation in curved spacetime, and observe that this deformation of the Dirac equation also leads to a nontrivial modification of general relativity. Finally, we will analyze the stochastic quantization of this deformed Dirac equation on curved spacetime.
机译:在本文中,我们将首先阐明具有最小可测量时间的物理含义。然后,我们将由于存在最小可测长度和时标而引起的狄拉克方程的变形与由于双重相对论而引起的变形相结合。我们还将在弯曲的时空中分析该变形的Dirac方程,并观察到Dirac方程的这种变形也导致广义相对论的非平凡修改。最后,我们将分析该弯曲的狄拉克方程在弯曲时空上的随机量化。

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