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Thermalization of Yang-Mills theory in a (3+1)-dimensional small lattice system

机译:阳轧机理论的热化在(3 + 1) - 二维小格子系统中

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We study the real-time evolution of SU(2) Yang-Mills theory in a ( 3 + 1 )-dimensional small lattice system after interaction quench. We numerically solve the Schr?dinger equation with the Kogut-Susskind Hamiltonian in the physical Hilbert space obtained by solving Gauss law constraints. We observe the thermalization of a Wilson loop to the canonical state; the relaxation time is insensitive to the coupling strength and estimated as τ eq ~ 2 π / T with temperatures T at steady states. We also compute the vacuum persistence probability (the Loschmidt echo) to understand the relaxation from the dynamics of the wave function.
机译:我们在相互作用淬火后,研究了在(3 + 1) - 二维小格子系统中SU(2)阳厂理论的实时演变。 我们在通过解决高斯法律限制获得的物理希尔伯特空间中与Kogut-Susskind Hamiltonian进行了数字解决了SCHR?Dinger等式。 我们观察到威尔逊循环的热化到规范状态; 弛豫时间对耦合强度不敏感,并且估计在稳态下的温度Tτeq〜2π/ t。 我们还计算真空持久性概率(Loschmidt Echo)以了解波浪功能的动态的放松。

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