量子场与宇宙场--物质运动的有限几何场论（三）
Quantum Field and Cosmic Field-Finite Geometrical Field Theory of Matter Motion Part Three
摘要：
本研究建立了一种可操作的测量方法，将量子场论用几何形式表达。在四维时空连续统中，定义了正交旋转。它形成两组方程：一组是几何方程，另一组是运动方程。从几何方程可以直接导出洛伦兹变换，用时间位移场很好地表达了广义相对论的本征时间。由运动方程讨论了物质运动的典型时间位移场。研究表明，基于正交旋转的概念可以建立量子场论。在这个意义上，物理学中的量子物质运动被看作是时空连续统的正交旋转。在本文中，它表明有三个典型的量子解。一类是类粒子解，一类是生成型解，一类是纯波型解。对于每个典型的解决方案，力场是不同的。这种理论形式可以很好地解释量子场的许多特性。最后对一般物质运动进行了讨论，主要结论有：（1）.在几何上，宇宙真空场可以用曲率时空来描述;（2）。行星的空间变形与行星电磁场有关;（3）。对于不带电荷的物质，其体积将无限膨胀;（4）对于带强电荷的物质，其体积将无限收缩。
英文摘要：
This research establishes an operational measurement way to express the quantum field theory in a geometrical form. In four-dimensional spacetime continuum, the orthogonal rotation is defined. It forms two sets of equations: one set is geometrical equations, another set is the motion equations. The Lorentz transformation can be directly derived from the geometrical equations, and the proper time of general relativity is well expressed by time displacement field. By the motion equations, the typical time displacement field of matter motion is discussed. The research shows that the quantum field theory can be established based on the concept of orthogonal rotation. On this sense, the quantum matter motion in physics is viewed as the orthogonal rotation of spacetime continuum. In this paper, it shows that there are three typical quantum solutions. One is particle-like solution, one is generation-type solution, and one is pure wave type solution. For each typical solution, the force fields are different. Many features of quantum field can be well explained by this theoretic form. Finally, the general matter motion is discussed, the main conclusions are: (1). Geometrically, cosmic vacuum field can be described by the curvature spacetime; (2). The spatial deformation of planet is related with a planet electromagnetic field; (3). For electric charge less matter, the volume of matter will be expanding infinitely; (4).For strong electric charge matter, it shows that the volume of matter will be contracting infinitely.
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。
