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most citedAccurate exponents from approximate tensor renormalizations

35 citations · 100 across the 11 of their papers we have counts for

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hep-lat201235 cited

Accurate exponents from approximate tensor renormalizations

Y. Meurice

We explain the recent numerical successes obtained by Tao Xiang's group, who developed and applied Tensor Renormalization Group methods for the Ising model on square and cubic latt…

hep-lat201113 cited

Lines of Fisher's zeros as separatrices for complex renormalization group flows

Yuzhi Liu, Y. Meurice

We extend the renormalization group transformation based on the two-lattice matching to the complex inverse temperature plane for Dyson's hierarchical Ising model. We consider valu…

hep-lat20072 cited

How to control nonlinear effects in Binder cumulants

Yannick Meurice

We point out that ignoring nonlinear effects in finite size scaling may lead to errors in estimates of the critical temperature and Binder cumulants. We show that the order of magn…

hep-lat2007

Fisher's Zeros and Perturbative Series in Gluodynamics

A. Denbleyker, D. Du, Y. Meurice +1

We study the zeros of the partition function in the complex beta plane (Fisher's zeros) in SU(2) and SU(3) gluodynamics. We discuss their effects on the asymptotic behavior of the…

hep-lat200622 cited

The non-perturbative part of the plaquette in quenched QCD

Y. Meurice

We define the non-perturbative part of a quantity as the difference between its numerical value and the perturbative series truncated by dropping the order of minimal contribution…

hep-lat2005

Is there a third-order phase transition in quenched QCD?

L. Li, Y. Meurice

We discuss the connection between the contributions of large field configurations and the large order behavior of perturbation theory. For quenched QCD, the sensitivity of the aver…