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Curvature bound from gravitational catalysis in thermal backgrounds

机译:从重力催化在热背景中的曲率

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We investigate the phenomenon of gravitational catalysis, i.e., curvature-induced chiral symmetry breaking and fermion mass generation, at finite temperature. Using a scale-dependent analysis, we derive a thermal bound on the curvature of local patches of spacetime. This bound quantifies regions in parameter space that remain unaffected by gravitational catalysis and thus are compatible with the existence of light fermions as observed in nature. While finite temperature generically relaxes the curvature bound, we observe a comparatively strong dependence of the phenomenon on the details of the curvature. Our bound can be applied to scenarios of quantum gravity, as any realistic candidate has to accommodate a sufficient number of light fermions. We argue that our bound therefore represents a test for quantum-gravity scenarios: A suitably averaged spacetime in the (trans-)Planckian regime that satisfies our curvature bound does not induce correspondingly large Planckian fermion masses by gravitational catalysis. The temperature dependence derived in this work facilitates to follow the fate of gravitational catalysis during the thermal history of the (quantum) Universe. In an application to the asymptotic-safety scenario of quantum gravity, our bound translates into a temperature-dependent upper bound on the number of fermion flavors.
机译:我们研究了重力催化的现象,即曲率诱导的手性对称断裂和FERMION大量产生,在有限温度下。使用尺度依赖性分析,我们从时空局部斑块的曲率上获得热束。这界定量化了参数空间中的区域,该区域保持不受重力催化的影响,因此与本质上观察到的光度晶片的存在兼容。虽然有限温度通常放宽曲率束缚,但我们观察到对曲率细节的现象的相对强烈依赖。我们的绑定可以应用于量子重力的场景,因为任何现实的候选者都必须容纳足够数量的轻质污物。我们认为我们的绑定因此代表了对量子 - 重力方案的测试:满足我们曲率约束的(转级)普朗克地区的适当平均时空,不会通过引力催化引起相应大的普拉克西群岛。在该工作中得出的温度依赖性有助于在(量子)宇宙的热历史中遵循重力催化的命运。在应用于量子重力的渐近安全场景的应用中,我们的界限转化为对费米偏差的温度依赖性上限。

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