Add to ORKGWe provide an elegant homological construction of the extended phase space for linear Yang-Mills theory on an oriented and time-oriented Lorentzian manifold M with a time-like boundary ∂M that was proposed by Donnelly and Freidel [JHEP 1609, 102 (2016)]. This explains and formalizes many of the rather ad hoc constructions for edge modes appearing in the theoretical physics literature
We consider Yang-Mills theory with a compact structure group $G$ on a Lorentzian 4-manifold $M={\mat...
In this letter we study the existence of theta-vacuum states in Yang-Mills theories defined over asy...
We provide an abstract definition and an explicit construction of the stack of non-Abelian Yang-Mill...
We provide an elegant homological construction of the extended phase space for linear Yang-Mills the...
We provide an elegant homological construction of the extended phase space for linear Yang-Mills the...
We derive an action describing edge dynamics on interfaces for gauge theories (Maxwell and Yang-Mill...
The first part of this thesis is aimed at investigating the crucial role played by emergent boundary...
International audienceIn this work we propose a simple and systematic framework for including edge m...
We introduce a general framework realizing edge modes in (classical) gauge field theory as dynamical...
Abstract The proper definition of subsystems in gauge theory and gravity requires an extension of th...
Abstract We discuss an approach to characterizing local degrees of freedom of a subregion in diffeom...
Abstract We derive an action describing edge dynamics on interfaces for gauge theories (Maxwell and ...
We develop a framework based on the covariant phase space formalism that identifies gravitational ed...
Abstract Recent years have seen a renewed interest in using ‘edge modes’ to extend the pre-symplecti...
It is observed that the shifted Poisson structure (antibracket) on the solution complex of Klein–Gor...
We consider Yang-Mills theory with a compact structure group $G$ on a Lorentzian 4-manifold $M={\mat...
In this letter we study the existence of theta-vacuum states in Yang-Mills theories defined over asy...
We provide an abstract definition and an explicit construction of the stack of non-Abelian Yang-Mill...
We provide an elegant homological construction of the extended phase space for linear Yang-Mills the...
We provide an elegant homological construction of the extended phase space for linear Yang-Mills the...
We derive an action describing edge dynamics on interfaces for gauge theories (Maxwell and Yang-Mill...
The first part of this thesis is aimed at investigating the crucial role played by emergent boundary...
International audienceIn this work we propose a simple and systematic framework for including edge m...
We introduce a general framework realizing edge modes in (classical) gauge field theory as dynamical...
Abstract The proper definition of subsystems in gauge theory and gravity requires an extension of th...
Abstract We discuss an approach to characterizing local degrees of freedom of a subregion in diffeom...
Abstract We derive an action describing edge dynamics on interfaces for gauge theories (Maxwell and ...
We develop a framework based on the covariant phase space formalism that identifies gravitational ed...
Abstract Recent years have seen a renewed interest in using ‘edge modes’ to extend the pre-symplecti...
It is observed that the shifted Poisson structure (antibracket) on the solution complex of Klein–Gor...
We consider Yang-Mills theory with a compact structure group $G$ on a Lorentzian 4-manifold $M={\mat...
In this letter we study the existence of theta-vacuum states in Yang-Mills theories defined over asy...
We provide an abstract definition and an explicit construction of the stack of non-Abelian Yang-Mill...