most citedHigh-accuracy scaling exponents in the local potential approximation

60 citations · 140 across the 3 of their papers we have counts for

collaborators
Showing hep-thShow all

5 papers · 1 filter

hep-th200840 cited

Analytical approximation schemes for solving exact renormalization group equations. II Conformal mappings

C. Bervillier, B. Boisseau, H. Giacomini

We present a new efficient analytical approximation scheme to two-point boundary value problems of ordinary differential equations (ODEs) adapted to the study of the derivative exp…

hep-th200740 cited

Analytical approximation schemes for solving exact renormalization group equations in the local potential approximation

C. Bervillier, B. Boisseau, H. Giacomini

The relation between the Wilson-Polchinski and the Litim optimized ERGEs in the local potential approximation is studied with high accuracy using two different analytical approache…

hep-th200760 cited

High-accuracy scaling exponents in the local potential approximation

Claude Bervillier, Andreas Juttner, Daniel F. Litim

We test equivalences between different realisations of Wilson's renormalisation group by computing the leading, subleading, and anti-symmetric corrections-to-scaling exponents, and…

hep-th2005

Wilson-Polchinski exact renormalization group equation for O(N) systems: Leading and next-to-leading orders in the derivative expansion

C. Bervillier

With a view to study the convergence properties of the derivative expansion of the exact renormalization group (RG) equation, I explicitly study the leading and next-to-leading ord…

hep-th2004

Exact renormalization group equation for the Lifshitz critical point

C. Bervillier

An exact renormalization equation (ERGE) accounting for an anisotropic scaling is derived. The critical and tricritical Lifshitz points are then studied at leading order of the der…