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The non-Lorentz transformation corresponding to the symmetry of inertial systems and a possible way to the quantization of time-space

机译：对应于惯性系统对称性的非Lorentz变换和时间空间量化的可能方法

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In order to clarify whether the Lorentz transformation is a necessary condition for the symmetry of inertial systems, the general relationship between the symmetry of inertial systems and the speed of light is discussed, and a non-Lorentz transformation with Maxwell's equations satisfying the covariance in inertial frames is constructed. The non-Lorentz transformation returns to the Lorentz transformation at low energy but will deviate from the Lorentz transformation at ultrahigh energy, which restricts the infinite increase in the energy of the particle but with a limit. The existing particle's energy limit has been applied to some study of quantum gravity in recent years, such as the breaking of Lorentz transformation and the concept of a "minimum length scale" in quantum gravity. With a review of the existing experiments on the principle of constant speed of light or the symmetry of Lorentz transformation, it is found that with the present existing experiments, we cannot make a judgment on which of the Lorentz transformations and the non-Lorenz transformations are right at ultrahigh energy, which paves the way for future ultrahigh energy experiments.
机译：为了阐明洛伦兹转化是否是惯性系统对称性的必要条件，讨论了惯性系统对称性与光速之间的一般关系，以及具有满足惯性协方差的Maxwell方程的非Lorentz转换构造框架。非Lorentz转换在低能量下返回Lorentz转化，但将偏离超高能量的Lorentz转化，这限制了颗粒能量的无限增加，但具有极限。近年来，现有的粒子的能量限制已经应用于对量子重力的一些研究，例如洛伦兹转化的破坏以及量子重力的“最小长度尺度”的概念。通过审查现有实验的恒定光速度的原理或洛伦兹转化的对称性，发现随着本现有的实验，我们不能对哪些洛伦兹转化和非洛根茨转化作出判断在超高能量的权利，为未来的超高能量实验铺平了道路。

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