We study higher derivative extension of the functional renormalization group (FRG). We consider FRG equations for a scalar field that consist of terms with higher functional derivatives of the effective action and arbitrary cutoff functions. We show that the epsilon expansion around the Wilson-Fisher fixed point is indeed reproduced by the local potential approximation of the FRG equations.Comment: 15 pages, published versio
We probe both the unidimensional quartic harmonic oscillator and the double well potential through a...
Final version. Many references added, section 4.2 added, minor corrections. 65 pages, 6 figsWe criti...
We investigate the renormalization group (RG) structure of the gradient flow. Instead of using the o...
The functional flow equations for the Legendre effective action, with respect to changes in a smooth...
We investigate the convergence of the derivative expansion of the exact renormalisation group, by us...
We investigate the convergence of the derivative expansion of the exact renormalisation group, by us...
International audienceThe renormalization group plays an essential role in many areas of physics, bo...
Functional renormalization group equations are analytically continued from imaginary Matsubara frequ...
Wetterich's equation provides a powerful tool for investigating the existence and universal properti...
Within the context of the functional renormalization group flow of gravity, we suggest that a generi...
We study $d$-dimensional scalar field theory in the Local Potential Approximation of the functional ...
Abstract: We confirm the convergence of the derivative expansion in two supersymmetric models via th...
International audienceNonperturbative renormalization group techniques have recently proven a powerf...
Contains fulltext : 143885.pdf (preprint version ) (Open Access
In this work the fundamental ideas to study properties of QFTs with the functional Renormalization G...
We probe both the unidimensional quartic harmonic oscillator and the double well potential through a...
Final version. Many references added, section 4.2 added, minor corrections. 65 pages, 6 figsWe criti...
We investigate the renormalization group (RG) structure of the gradient flow. Instead of using the o...
The functional flow equations for the Legendre effective action, with respect to changes in a smooth...
We investigate the convergence of the derivative expansion of the exact renormalisation group, by us...
We investigate the convergence of the derivative expansion of the exact renormalisation group, by us...
International audienceThe renormalization group plays an essential role in many areas of physics, bo...
Functional renormalization group equations are analytically continued from imaginary Matsubara frequ...
Wetterich's equation provides a powerful tool for investigating the existence and universal properti...
Within the context of the functional renormalization group flow of gravity, we suggest that a generi...
We study $d$-dimensional scalar field theory in the Local Potential Approximation of the functional ...
Abstract: We confirm the convergence of the derivative expansion in two supersymmetric models via th...
International audienceNonperturbative renormalization group techniques have recently proven a powerf...
Contains fulltext : 143885.pdf (preprint version ) (Open Access
In this work the fundamental ideas to study properties of QFTs with the functional Renormalization G...
We probe both the unidimensional quartic harmonic oscillator and the double well potential through a...
Final version. Many references added, section 4.2 added, minor corrections. 65 pages, 6 figsWe criti...
We investigate the renormalization group (RG) structure of the gradient flow. Instead of using the o...