We review results concerning the critical behavior of spin systems at equilibrium. We
consider the Ising and the general O (N)-symmetric universality classes, including the N→ 0 …

This review provides an overview of the progress in using the low-gravity environment of
space to explore critical phenomena and test modern theoretical predictions. Gravity …

We improve the theoretical estimates of the critical exponents for the three-dimensional
Heisenberg universality class. We find γ= 1.3960 (9), ν= 0.7112 (5), η= 0.0375 (5), α …

We improve the theoretical estimates of the critical exponents for the three-dimensional XY
universality class. We find α=− 0.0146 (8), γ= 1.3177 (5), ν= 0.671 55 (27), η= 0.0380 (4), β …

Abstract 25th-order high-temperature series are computed for a general nearest-neighbor
three-dimensional Ising model with arbitrary potential on the simple cubic lattice. In …

We review the progress made in dynamic bulk critical behaviour in equilibrium in the last 25
years since the review of Halperin and Hohenberg. We unify the presentation of the …

This is an introductory book on elementary particles and their interactions. It starts out with
many-body Schrödinger theory and second quantization and leads, via its generalization, to …

A bstract We consider general renormalizable scalar field theory and derive six-loop beta
functions for all parameters in d= 4 dimensions within the\(\overline {\mathrm {MS}}\) …

High-temperature series are computed for a generalized three-dimensional Ising model with
arbitrary potential. Three specific “improved” potentials (suppressing leading scaling …

In the last few years the derivative expansion of the nonperturbative renormalization group
has proven to be a very efficient tool for the precise computation of critical quantities. In …