论文标题
动量表示中狄拉克方程的关系分析
Relational Analysis of Dirac Equation in Momentum Representation
论文作者
论文摘要
就时空几何和物理相互作用的关系方法而言，我们表明，可以从两个抽象集的元素之间的复杂关系（BSCR）（BSCR）开始，可以从动量表示中进行自由费用的狄拉克方程。通过执行的派生，我们表明，不需要先验的4维伪欧亚人动量空间，而自然而然地从对相当通用特征（2-Spinor代数）的考虑中出现。为带正能量的速度和动量的任意分布构建了双波波函数。特别注意应提出的物理假设以实现施工。
In terms of the relational approach to space-time geometry and physical interactions, we show that the Dirac equation for a free fermion in the momentum representation can be obtained starting from a binary system of complex relations (BSCR) between elements of two abstract sets. With the derivation performed we show that the 4-dimensional pseudo-Euclidean momentum space is not needed a priori but naturally emerges from considerations of rather general character (2-spinor algebra). A bispinor wave function is constructed for a fermion with positive energy and an arbitrary distribution of momenta. Special attention is paid to physical assumptions that should be made to enable the construction.
