AbstractWe calculate renormalization group flow equations for the linear σ-model in large Nc approximation. The flow equations decouple and can be solved analytically. The solution is equal to a self consistent solution of the NJL model in the same approximation, which shows that flow equations are a promising method to extend the calculation to higher order in 1/Nc. Including explicit chiral symmetry breaking, the large Nc approximation describes physics reasonably well. We further compare the analytic solution to the usually used polynomial truncation and find consistency
This thesis will provide a discussion on the renormalization for the phi-4 theory as an introduction...
Functional renormalization group equations are analytically continued from imaginary Matsubara frequ...
We investigate the renormalization group flow of SU(3) lattice gauge theory in two coupling space wi...
We calculate renormalization group flow equations for the linear sigma-model in large N-c approximat...
Renormalization group flow equations for scalar λΦ 4 are generated using smooth smearing functions. ...
15 pages, 2 figuresInternational audienceWe show that the so-called Phi-derivable approximations can...
AbstractThe Renormalization Group flow equations obtained by means of a proper time regulator are us...
We introduce Wilson's, or Polchinski's, exact renormalization group, and review the Local Potential ...
The focal point of the exact renormalization group is contrasted to that of its perturbative relativ...
The Renormalization Group flow equations obtained by means of a proper time regulator are used to an...
The non-perturbative renormalization-group approach is extended to lattice models, considering as an...
I study a class of interacting conformal field theories and conformal windows in three dimensions, f...
The flow equations of the renormalisation group permit to analyse the perturba-tive n-point function...
We present a self-consistent method for the calculation of renormalization group flows in lattice fi...
We investigate the structure of Polchinski's formulation of the flow equations for the continuum Wil...
This thesis will provide a discussion on the renormalization for the phi-4 theory as an introduction...
Functional renormalization group equations are analytically continued from imaginary Matsubara frequ...
We investigate the renormalization group flow of SU(3) lattice gauge theory in two coupling space wi...
We calculate renormalization group flow equations for the linear sigma-model in large N-c approximat...
Renormalization group flow equations for scalar λΦ 4 are generated using smooth smearing functions. ...
15 pages, 2 figuresInternational audienceWe show that the so-called Phi-derivable approximations can...
AbstractThe Renormalization Group flow equations obtained by means of a proper time regulator are us...
We introduce Wilson's, or Polchinski's, exact renormalization group, and review the Local Potential ...
The focal point of the exact renormalization group is contrasted to that of its perturbative relativ...
The Renormalization Group flow equations obtained by means of a proper time regulator are used to an...
The non-perturbative renormalization-group approach is extended to lattice models, considering as an...
I study a class of interacting conformal field theories and conformal windows in three dimensions, f...
The flow equations of the renormalisation group permit to analyse the perturba-tive n-point function...
We present a self-consistent method for the calculation of renormalization group flows in lattice fi...
We investigate the structure of Polchinski's formulation of the flow equations for the continuum Wil...
This thesis will provide a discussion on the renormalization for the phi-4 theory as an introduction...
Functional renormalization group equations are analytically continued from imaginary Matsubara frequ...
We investigate the renormalization group flow of SU(3) lattice gauge theory in two coupling space wi...