杨-米尔斯理论中的Faddeev-Popov鬼影和BRST对称性

Edyharto Yanuwar, J. Kosasih
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引用次数: 0

摘要

虚场是通过路径积分法对规范场进行有约束(规范固定)的量化而产生的。通过代入一种形式的单位元,从有约束的规范场中得到一个有效的传播子,这称为faddev - popov方法。由于鬼场的格拉斯曼奇特性,使得规范变换参数为格拉斯曼奇,因此定义了BRST变换。通过规范变换的最小作用原理也可以得到具有格拉斯曼奇性质的鬼场出现,从而得到BRST变换参数与鬼场之间的关系。
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Faddeev-Popov Ghost and BRST Symmetry in Yang-Mills Theory
Ghost fields arise from the quantization of the gauge field with constraints (gauge fixing) through the path integral method. By substituting a form of identity, an effective propagator will be obtained from the gauge field with constraints and this is called the Faddeev-Popov method. The Grassmann odd properties of the ghost field cause the gauge transformation parameter to be Grassmann odd, so a BRST transformation is defined. Ghost field emergence with Grassmann odd properties can also be obtained through the least action principle with gauge transformation, and thus the relations between the BRST transformation parameters and the ghost field is obtained.
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