Zheng-Xin Yan

most citedQuantization of Yang-Mills Theories without the Gribov Ambiguity

3 citations · 4 across the 4 of their papers we have counts for

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hep-th2017

Equivalence Between the Gauge $n \cdot \partial n \cdot A = 0$ and the Axial Gauge

Gao-Liang Zhou, Zheng-Xin Yan, Xin Zhang

Discontinuity of gauge theory in the gauge condition $n \cdot \partial n \cdot A = 0$ , which emerges at $n \cdot k = 0$ , is studied here. Such discontinuity is different from that one conf…

hep-th2016★ 3 cited

Quantization of Yang-Mills Theories without the Gribov Ambiguity

Gao-Liang Zhou, Zheng-Xin Yan, Xin-Zhang

A gauge condition is presented here to quantize non-Abelian gauge theory on the manifold $R \otimes S^{1} \otimes S^{1} \otimes S^{1}$ , which is free from the Gribov ambiguity. Pertur…

Equivalence Between the Gauge n⋅∂n⋅A=0 and the Axial Gauge

Quantization of Yang-Mills Theories without the Gribov Ambiguity

Equivalence Between the Gauge $n \cdot \partial n \cdot A = 0$ and the Axial Gauge