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One-loop effective action of the C P N ? 1 model at large μβ

机译: C P N 1 math> matchs大μβ

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In this note we consider a non-linear, large-NCPN?1sigma model on a finite size interval with periodic boundary conditions, at finite temperature and chemical potential in the regime ofβμlarge. Our goal is to extend previous calculations and obtain the coefficients of the derivative expansion of the one-loop effective action in the region ofβμlarge by carrying out the appropriate analytical continuation. This calculation complements previous results and allows us to conclude that the ground state remains homogeneous in this regime as long as it is assumed to be a slowly varying function of the spatial coordinates. While this is reasonable at the two extremes of small or large chemical potential, for intermediate values of the chemical potential and small enough temperature, one might expect (by analogy with other models) that lower energy crystalline solutions may exist. In this case a simple derivative expansion, like the one discussed here, would need to be modified in order to capture these features.
机译:在本说明中,我们考虑有限尺寸间隔的非线性大NCPN?1sigma模型,其具有周期性边界条件,在βμlarge的方案中的有限温度和化学势。我们的目标是通过执行适当的分析延续来扩展以前的计算,并获得βμlarge区域中的单环有效作用的衍生物扩展系数。该计算补充了先前的结果,并允许我们得出结论,在该方案中,基地仍然是均匀的,只要假设空间坐标的缓慢变化的功能即可。虽然这在一个小或大化学电位的两个极端或大的化学势的两个极端,但对于化学电位的中间值和足够的温度小,因此可能期望(通过类似于其他模型),较低能量结晶溶液可能存在。在这种情况下,需要修改与此处讨论的那样简单的衍生扩展,以捕获这些功能。

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