Large order behavior near the AD point: the case of N = 2 , su(2), Nf = 2

IF 4.3 3区 材料科学 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC ACS Applied Electronic Materials Pub Date : 2024-03-24 DOI:10.1093/ptep/ptae034
Chuan-Tsung Chan, H Itoyama, R Yoshioka
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Abstract

A non-perturbative effect in κ (renormalized string coupling) obtained from the large order behavior in the vicinity of the prototypical Argyres-Douglas critical point of su(2), Nf = 2, $0\mathcal {N} =2$ susy gauge theory can be studied in the GWW unitary matrix model with the log term: the one as the work done against the barrier of the effective potential by a single eigenvalue lifted from the sea and the other as a non-perturbative function contained in the solutions of the nonlinear differential equation PII that goes beyond the asymptotic series. The leading behaviors are of the form $\exp (-\frac{4}{3}\frac{1}{\kappa } \, (1, \left(\frac{s}{K}\right)^{\frac{3}{2}} ))$ respectively. We make comments on their agreement.
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AD 点附近的大阶行为:N = 2 , su(2), Nf = 2 的情况
从su(2), Nf = 2, $0\mathcal {N} =2$ susy规理论原型阿基里斯-道格拉斯临界点附近的大阶行为中获得的κ(重归一化弦耦合)中的非微扰效应,可以在带有对数项的GWW单元矩阵模型中进行研究:其中一个对数项是单个特征值从海中抬起对有效势垒所做的功,另一个对数项是非微扰函数,包含在非线性微分方程 PII 的解中,超出了渐近序列。前导行为的形式是 $\exp (-\frac{4}{3}\frac{1}{\kappa }\(1, \left(\frac{s}{K}\right)^{frac{3}{2}})))$ 分别是。我们对它们的一致性进行评论。
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CiteScore
7.20
自引率
4.30%
发文量
567
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