System of Schwinger-Dyson equations and asymptotic behavior in the Euclidean region

Rochev V. E.

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System of Schwinger-Dyson equations and asymptotic behavior in the Euclidean region

机译：Schwinger-Dyson方程组和欧氏区域的渐近行为

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A system of Schwinger-Dyson equations for the model of scalar-field interaction is studied in a deep Euclidean region. It is shown that there exists a critical coupling constant that separates the weak-coupling region characterized by the asymptotically free behavior and the strong-coupling region, where the asymptotic behavior of field propagators becomes ultralocal.

机译：在深欧几里得区域研究了一个标量场相互作用模型的Schwinger-Dyson方程组。结果表明，存在一个临界耦合常数，该常数将以渐近自由行为为特征的弱耦合区域与强耦合区域分开，在场强传播器的渐近行为变为超局部。

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《Physics of atomic nuclei》 |2015年第3期|共4页
作者
Rochev V. E.;
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正文语种 eng
中图分类原子物理学;原子核物理学、高能物理学;
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1. System of Schwinger-Dyson equations and asymptotic behavior in the Euclidean region [J] . Rochev V. E. Physics of atomic nuclei . 2015,第3期

机译：Schwinger-Dyson方程组和欧氏区域的渐近行为
2. Asymptotic behavior in a model with Yukawa interaction from Schwinger-Dyson equations [J] . Rochev V.E. Journal of physics, A. Mathematical and theoretical . 2012,第20期

机译：Schwinger-Dyson方程与Yukawa相互作用的模型中的渐近行为
3. Global in time Strichartz estimates for the fractional Schr?dinger equations on asymptotically Euclidean manifolds [J] . Van Duong Dinh Journal of Functional Analysis . 2018,第8期

机译：全球性地，在渐近欧几里德歧管上的分数SCHR的估计
4. ASYMPTOTIC BEHAVIOR OF SOLUTIONS TO A COUPLED SYSTEM OF MAXWELL'S EQUATIONS AND A CONTROLLED DIFFERENTIAL INCLUSION [C] . Dina Kalinichenko, Volker Reitmann, Sergey Skopinov AIMS International Conference on Dynamical Systems, Differential Equations and Applications . 2013

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5. An Investigation of Non-Trapping, Asymptotically Euclidean Wave Equations [D] . Booth, Robert 2018

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6. Multiplicity and asymptotic behavior of solutions to a class of Kirchhoff-type equations involving the fractional p-Laplacian [O] . Liejun Shen -1

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7. Asymptotic Behavior of Solutions to One-phase Stefan Problems for Sublinear Heat Equations (Nonlinear Diffusive Systems : Dynamics and Asymptotics) [O] . Aiki Toyohiko, Imai Hitoshi, Ishimura Naoyuki, 2000

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System of Schwinger-Dyson equations and asymptotic behavior in the Euclidean region

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