$Z_3$轨道上规范理论中边界条件的等价类
Equivalence Classes of Boundary Conditions in Gauge Theory on $Z_3$ Orbifold
摘要:
研究了轨道$T^2/Z_3$上规范理论中边界条件的等价类。给出了轨道折叠条件和这些规范变换性质,并通过细谷机制理解了规范等价性。对六维$Z_3$单重态场和$Z_3$三重态场进行了模式展开,计算了Wilson线相位的单圈有效势.
英文摘要:
We study equivalence classes of boundary conditions in gauge theory on the orbifold $T^2/Z_3$. Orbifold conditions and those gauge transformation properties are given and the gauge equivalence is understood by the Hosotani mechanism. Mode expansions are carried out for six-dimensional $Z_3$ singlet fields and a $Z_3$ triplet field, and the one-loop effective potential for Wilson line phases is calculated.
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