论文标题
Modmax理论中明显$ sl（2，r）$二元对称形式
Manifestly $SL(2,R)$ Duality-Symmetric Forms in ModMax Theory
论文作者
论文摘要
在本文中，我们将研究Modmax理论的能量摩托张量的明显$ SL（2，r）$ - 不变结构，作为麦克斯韦电动力学的非线性修饰，其中还包括保形不变性。在这一理论的背景下，我们表明，广义出生式理论的能量弹药张量也可以以相同的不变形式写入。在这些理论中，我们会发现与不变的耦合$λ$和$γ$相对应的显然自我双重不变动作。可以证明，结果动作分别对应于无关紧要的和边缘$ t \ bar {t} $ - 类似于变形。
In this paper, we will investigate a manifestly $SL(2,R)$-invariant structure for the energy-momentum tensor of ModMax theory as a nonlinear modification of Maxwell electrodynamics which includes conformal invariance as well. In the context of this theory, we show that the energy-momentum tensor of the generalized Born-Infeld theory can also be written in the same invariant form. We will find manifestly self-dual invariant actions corresponding to the invariant couplings $λ$ and $γ$ in these theories. It can be shown that the resultant actions correspond to the irrelevant and marginal $T\bar{T}$-like deformations, respectively.
