Off-shell color-kinematics duality from codifferentials

Maor Ben-Shahar, Francesco Bonechi, Maxim Zabzine
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Abstract

We examine the color-kinematics duality within the BV formalism, highlighting its emergence as a feature of specific gauge-fixed actions. Our goal is to establish a general framework for studying the duality while investigating straightforward examples of off-shell color-kinematics duality. In this context, we revisit Chern-Simons theory as well as introduce new examples, including BF theory and 2D Yang-Mills theory, which are shown to exhibit the duality off-shell. We emphasize that the geometric structures responsible for flat-space color-kinematics duality appear for general curved spaces as well.
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从代差分出发的壳外色彩运动学对偶性
我们研究了 BV 形式论中的颜色运动学对偶性,强调它是作为特定规规固定作用的特征出现的。我们的目标是建立一个研究对偶性的一般框架,同时研究壳外颜色-运动学对偶性的直接例子。在此背景下,我们重温了切尔-西蒙斯理论,并引入了新的例子,包括 BF 理论和二维杨-米尔斯理论,它们都显示了壳外对偶性。我们强调,导致平面空间颜色-运动学对偶性的几何结构也出现在一般的弯曲空间中。
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