Scaling Relations for Logarithmic Corrections
arXiv:cond-mat/0605162 · doi:10.1103/PhysRevLett.96.115701
Abstract
Multiplicative logarithmic corrections to scaling are frequently encountered in the critical behavior of certain statistical-mechanical systems. Here, a Lee-Yang zero approach is used to systematically analyse the exponents of such logarithms and to propose scaling relations between them. These proposed relations are then confronted with a variety of results from the literature.
4 pages
Cited by in corpus (5)
- Self-Consistent Scaling Theory for Logarithmic Correction Exponents
- Scaling Analysis of the Site-Diluted Ising Model in Two Dimensions
- Quenched bond randomness in marginal and non-marginal Ising spin models in 2D
- Absence of logarithmic scaling in the ageing behaviour of the 4D spherical model
- Fisher Renormalization for Logarithmic Corrections