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首页> 外文期刊>Journal of Modern Physics >Non-Perturbative Guiding Center and Stochastic Gyrocenter Transformations: Gyro-Phase Is the Kaluza-Klein 5th Dimension also for Reconciling General Relativity with Quantum Mechanics
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Non-Perturbative Guiding Center and Stochastic Gyrocenter Transformations: Gyro-Phase Is the Kaluza-Klein 5th Dimension also for Reconciling General Relativity with Quantum Mechanics

机译:非摄动导引中心和随机陀螺中心转换:陀螺相是 Kaluza-Klein 第5 维,也用于使广义相对论与量子力学相协调

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The non perturbative guiding center transformation is extended to the relativistic regime and takes into account electromagnetic fluctuations. The main solutions are obtained in covariant form: the gyrating particle and the guiding particle solutions, both in gyro-kinetic as in MHD orderings. Moreover, the presence of a gravitational field is also considered. The way to introduce the gravitational field is original and based on the Einstein conjecture on the feasibility to extend the general relativity theory to include electromagnetism by geometry, if applied to the extended phase space. In gyro-kinetic theory, some interesting novelties appear in a natural way, such as the exactness of the conservation of a magnetic moment, or the fact that the gyro-phase is treated as the non observable fifth dimension of the Kaluza-Klein model. Electrodynamics becomes non local, without the inconsistency of self-energy. Finally, the gyrocenter transformation is considered in the presence of stochastic e.m. fluctuations for explaining quantum behaviors via Nelson’s approach. The gyrocenter law of motion is the Schr style="white-space:nowrap;"> style="white-space:nowrap;">ödinger equation.
机译:无扰动的指导中心变换扩展到相对论状态,并考虑了电磁波动。主要解决方案以协变形式获得:旋转粒子解决方案和引导粒子解决方案,均以MHD排序的方式进行了回旋运动。此外,还考虑了引力场的存在。引入引力场的方法是原始的,并且基于爱因斯坦的猜想,即将广义相对论扩展到包括几何学的电磁学(如果应用于扩展相空间)的可行性。在陀螺动力学理论中,一些有趣的新奇事物以自然的方式出现,例如磁矩守恒的精确性,或陀螺相被视为 Kaluza-的第五维的事实。克莱因模型。电动力学变成非局部的,没有自能量的不一致。最后,在存在随机e.m的情况下考虑了陀螺中心变换。通过纳尔逊的方法解释量子行为的波动。陀螺中心运动定律是Schr style =“ white-space:nowrap;”> style =“ white-space:nowrap;”>ö dinger方程。

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