We generalize the gradient flow equation for field theories with nonlinearly realized symmetry. Applying the formalism to super Yang-Mills theory, we construct a supersymmetric extension of the gradient flow equation. It can be shown that the super gauge symmetry is preserved in the gradient flow. Furthermore, choosing an appropriate modification term to damp the gauge degrees of freedom, we obtain a gradient flow equation which is closed within the Wess-Zumino gauge
It is known that the gauge field and its composite operators evolved by the Yang–Mills gradient flow...
The Yang-Mills gradient flow is considered on the four dimensional torus T 4 for SU(N) gauge theory ...
The Yang--Mills gradient flow has many interesting applications in lattice QCD. In this talk, some r...
The recent introduction of the gradient flow has provided a new tool to probe the dynamics of quantu...
The latest developments have shown how to use the gradient flow (or Wilson flow, on the lattice) for...
The Yang-Mills gradient flow for QCD-like theories is generalized by including a fermionic matter te...
A supersymmetric gradient flow for four-dimensional N=1 supersymmetric QCD (SQCD) is proposed. The f...
We study the Yang-Mills gradient flow using numerical stochastic perturbation theory. As an applicat...
Given a Quantum Field Theory, with a particular content of fields and a symmetry associated with the...
We study the gradient flow for Yang-Mills theories with twisted boundary conditions. The perturbativ...
We study the Yang-Mills gradient flow using numerical stochastic perturbation theory. As an applicat...
In this proceedings contribution we will review the main ideas behind the many recent works that app...
We propose a closed gauge-invariant functional flow equation for Yang–Mills theories and quantum gra...
We apply the Symanzik improvement programme to the 4+1-dimensional local re-formulation of the gradi...
In the last few years, the Yang--Mills gradient flow was shown to be an attractive tool for non-pert...
It is known that the gauge field and its composite operators evolved by the Yang–Mills gradient flow...
The Yang-Mills gradient flow is considered on the four dimensional torus T 4 for SU(N) gauge theory ...
The Yang--Mills gradient flow has many interesting applications in lattice QCD. In this talk, some r...
The recent introduction of the gradient flow has provided a new tool to probe the dynamics of quantu...
The latest developments have shown how to use the gradient flow (or Wilson flow, on the lattice) for...
The Yang-Mills gradient flow for QCD-like theories is generalized by including a fermionic matter te...
A supersymmetric gradient flow for four-dimensional N=1 supersymmetric QCD (SQCD) is proposed. The f...
We study the Yang-Mills gradient flow using numerical stochastic perturbation theory. As an applicat...
Given a Quantum Field Theory, with a particular content of fields and a symmetry associated with the...
We study the gradient flow for Yang-Mills theories with twisted boundary conditions. The perturbativ...
We study the Yang-Mills gradient flow using numerical stochastic perturbation theory. As an applicat...
In this proceedings contribution we will review the main ideas behind the many recent works that app...
We propose a closed gauge-invariant functional flow equation for Yang–Mills theories and quantum gra...
We apply the Symanzik improvement programme to the 4+1-dimensional local re-formulation of the gradi...
In the last few years, the Yang--Mills gradient flow was shown to be an attractive tool for non-pert...
It is known that the gauge field and its composite operators evolved by the Yang–Mills gradient flow...
The Yang-Mills gradient flow is considered on the four dimensional torus T 4 for SU(N) gauge theory ...
The Yang--Mills gradient flow has many interesting applications in lattice QCD. In this talk, some r...