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Composite order in SU(N) theories coupled to an Abelian gauge field

机译:苏(n)综合秩序耦合到阿比越画领域的理论

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We consider SU(N)-symmetric Ginzburg-Landau models coupled to a noncompact Abelian gauge field focusing on the case N > 2 at finite temperature. We show that, at least for sufficiently large gauge-field coupling constants, these models have two phase transitions. The intermediate phase between the symmetric and low-temperature phases is a state with composite neutral order and no Meissner effect. In this neutral phase the system spontaneously breaks only the symmetry associated with phase differences and density differences between components. For N > 2. in contrast to the SU(2) case, the neutral state cannot be mapped onto an O(M) model. We term this state the SU(N)_n phase.
机译:我们认为SU(n)-MEMMETRICGBURG-LANDAU模型,耦合到非常见的雅思仪表领域,在有限温度下聚焦在壳体N> 2上。 我们表明,至少对于足够大的仪表场耦合常数,这些模型具有两相转变。 对称和低温相之间的中间相是具有复合中性顺序的状态,并且没有令人印记的效果。 在这种中性阶段,系统仅自发地打破与相差相关的对称性和组件之间的密度差异。 对于N> 2.与SU(2)案例相比,不能映射到O(M)模型上的中性状态。 我们术语这个状态苏(n)_n阶段。

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