The fermionic observable in the Ising model and the inverse Kac-Ward operator
From MaRDI portal
Publication:466931
DOI10.1007/s00023-013-0295-zzbMath1305.82017arXiv1303.3017OpenAlexW3102319932MaRDI QIDQ466931
Publication date: 31 October 2014
Published in: Annales Henri Poincaré (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1303.3017
Related Items
Phase transition free regions in the Ising model via the Kac-Ward operator ⋮ Lectures on the Ising and Potts Models on the Hypercubic Lattice ⋮ Kac-Ward formula and its extension to order-disorder correlators through a graph zeta function ⋮ The \(Z\)-Dirac and massive Laplacian operators in the \(Z\)-invariant Ising model ⋮ Circle patterns and critical Ising models
Cites Work
- Holomorphic spinor observables in the critical Ising model
- The signed loop approach to the Ising model: foundations and critical point
- The critical temperature for the Ising model on planar doubly periodic graphs
- The energy density in the planar Ising model
- Phase transition free regions in the Ising model via the Kac-Ward operator
- Universality in the 2D Ising model and conformal invariance of fermionic observables
- Conformal invariance in random cluster models. I: Holomorphic fermions in the Ising model
- The critical \(Z\)-invariant Ising model via dimers: Locality property
- Smirnov's fermionic observable away from criticality
- The critical \(Z\)-invariant Ising model via dimers: the periodic case
- Conformal invariance of domino tiling.
- Conformal invariance of spin correlations in the planar Ising model
- Discrete holomorphicity and Ising model operator formalism
- The statistics of dimers on a lattice
- Ising model observables and non-backtracking walks
- Towards conformal invariance of 2D lattice models
- Crystal Statistics. II. Partition Function Evaluated by Spinor Analysis
- A Combinatorial Solution of the Two-Dimensional Ising Model
- Crystal Statistics. I. A Two-Dimensional Model with an Order-Disorder Transition
