$\epsilon$ expansion analysis of very weak first-order transitions in the cubic anisotropy model, Part II

Abstract

A companion article analyzed very weakly first-order phase transitions in the cubic anisotropy model using $\eps$ expansion techniques. We extend that analysis to a calculation of the relative discontinuity of specific heat across the transition.

11 pages, Latex, uses revtex. Minor corrections to text

References in corpus (2)

• Weakly first-order phase transitions: the epsilon expansion vs. numerical simulations
• $\eps$ expansion analysis of very weak first-order transitions in the cubic anisotropy model: Part I

Cited by in corpus (5)

• Monte Carlo study of very weak first-order transitions in the three-dimensional Ashkin-Teller model
• Critical Line for H-Superfluidity in Strange Quark Matter?
• Renormalization-group study of weakly first-order phase transitions
• The phase diagram of the $U(2)\times U(2)$ Sigma Model and its Implications for Chiral Hierarchies
• $\eps$ expansion analysis of very weak first-order transitions in the cubic anisotropy model: Part I