Finite size scaling and triviality of \phi^4 theory on an antiperiodic torus

M. Aizenman, Geometric Analysis of phi**4 Fields and Ising Models (Parts 1 and 2), Commun. Math. Phys. 86 (1982) 1

1982

Earlier work this paper cites.

M. Lüscher and P. Weisz, Scaling Laws and Triviality Bounds in the Lattice phi**4 Theory. 1. One Component Model in the Symmetric Phase, Nucl. Phys. B290 (1987) 25

1987

Earlier work this paper cites.

I. Montvay, G. Münster, and U. Wolff, Percolation Cluster Algorithm and Scaling Behavior in the four-dimensional Ising Model, Nucl. Phys. B305 (1988) 143

1988

Earlier work this paper cites.

N. Prokof’ev and B. Svistunov, Worm Algorithms for Classical Statistical Models, Phys. Rev. Lett. 87 (2001) 160601

2001

Cited alongside, same era.

ALPHA Collaboration, U. Wolff, Monte Carlo Errors with less Errors, Comput. Phys. Commun. 156 (2004) 143

2004

Cited alongside, same era.

U. Wolff, Simulating the All-Order Strong Coupling Expansion I: Ising Model Demo, Nucl. Phys. B810 (2009) 491

2009

Cited alongside, same era.

U. Wolff, Precision check on triviality of ϕ 4 \phi^{4} theory by a new simulation method, Phys. Rev. D79 (2009) 105002

2009

Later among the works it cites.

P. Weisz and U. Wolff, Triviality of ϕ 4 4 \phi^{4}_{4} theory: small volume expansion and new data, Nucl. Phys. B846 (2011) 316

2011

Closest in time.