Universal Ratios in the 2-D Tricritical Ising Model
arXiv:hep-th/0002225 · doi:10.1103/PhysRevLett.85.126
Abstract
We consider the universality class of the two-dimensional Tricritical Ising Model. The scaling form of the free-energy naturally leads to the definition of universal ratios of critical amplitudes which may have experimental relevance. We compute these universal ratios by a combined use of results coming from Perturbed Conformal Field Theory, Integrable Quantum Field Theory and numerical methods.
4 pages, LATEX file
Cited by in corpus (10)
- Non-perturbative methodologies for low-dimensional strongly-correlated systems: From non-abelian bosonization to truncated spectrum methods
- Universal Amplitude Ratios of The Renormalization Group: Two-Dimensional Tricritical Ising Model
- A braided Yang-Baxter Algebra in a Theory of two coupled Lattice Quantum KdV: algebraic properties and ABA representations
- Alternative description of the 2D Blume-Capel model using Grassmann algebra
- Duality and Form Factors in the Thermally Deformed Two-Dimensional Tricritical Ising Model
- Ising tricriticality and the dilute A model
- A universal amplitude ratio for the q<4 Potts model from a solvable lattice model
- Universal amplitude ratios and Coxeter geometry in the dilute A model
- The dilute A model, the E mass spectrum and the tricritical Ising model
- Aspects of Symmetry in Sine-Gordon Theory