Titlebook: Distribution of Energy Momentum Tensor around Static Charges in Lattice Simulations and an Effective; Ryosuke Yanagihara Book 2021 The Edi

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,Yang–Mills Gradient Flow and Energy Momentum Tensor,MT) by means of it. The organization of this chapter is as follows. We first give a brief review on the YM theory and its renormalizability. Then, the explanation of the YM gradient flow is followed by the proof of the renormalizability of the gradient flow. The definition of the EMT operator on the

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,Distribution of Energy Momentum Tensor around Single Static Quark in Deconfined Phase of SU(3) Yangthe EMT by means of the gradient-flow formalism and study its spatial distribution around a static quark in the deconfined phase of SU(3) Yang–Mills theory on the lattice. Although no significant difference can be seen between the EMT distributions in the radial and transverse directions except for

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Distribution of Energy Momentum Tensor around Magnetic Vortex in Abelian-Higgs Model,n and the Abelian-Higgs (AH) model. We first investigate constraints on the stress tensor distribution from the momentum conservation and show that the effect of boundaries plays a crucial role to describe the structure of the flux tube in SU(3) Yang–Mills theory, which has measured on the lattice i

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https://doi.org/10.1007/978-1-349-12328-5Then, we discuss the lattice regularization of both free boson systems and free fermion systems. We encounter the lattice gauge theory with the gauge principle afterwards. In the final section, we define gauge invariant quantities on the lattice which are keys for our studies later.

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https://doi.org/10.1007/978-1-349-18777-5n nature. The purpose of our studies is to thoroughly investigate the vacuum and the deconfined phase of the SU(3) Yang-Mills (YM) theory. To this effect, we focus on one of the most fundamental observables, the energy momentum tensor (EMT), which can characterize the local structure of the non-Abel

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