Category:Lattice models
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Here is a list of articles in the Lattice models category of the Physics portal.
Subcategories
This category has the following 2 subcategories, out of 2 total.
Pages in category "Lattice models"
The following 54 pages are in this category, out of 54 total.
A
- AKLT model (physics)
- ANNNI model (physics)
B
- Bethe lattice (computing)
- Biham–Middleton–Levine traffic model (computing)
- Bond fluctuation model (computing)
C
- Cellular Potts model (computing)
- Chiral Potts model (physics)
- Classical Heisenberg model (physics)
- Classical XY model (physics)
- Conformal loop ensemble (physics)
- Contact process (mathematics) (computing)
- Corner transfer matrix (computing)
D
- Domino tiling (computing)
E
- Eight-vertex model (physics)
F
- Fermion doubling (physics)
- Feynman checkerboard (physics)
H
- Hamiltonian lattice gauge theory (physics)
- Hard hexagon model (computing)
- Hubbard model (physics)
I
- Ice-type model (physics)
- Interacting particle system (computing)
- Ising model (physics)
J
- Jordan–Wigner transformation (physics)
K
- Kosterlitz–Thouless transition (physics)
- Kramers–Wannier duality (physics)
- Kuramoto model (computing)
L
- Lattice Boltzmann methods (physics)
- Lattice density functional theory (computing)
- Lattice field theory (physics)
- Lattice gauge theory (physics)
- Lattice model (physics)
- Lattice model (biophysics) (biology)
- Lattice QCD (physics)
M
- Majumdar–Ghosh model (physics)
N
- N-vector model (physics)
- Nielsen–Ninomiya theorem (physics)
P
- Potts model (physics)
Q
- Quasi-harmonic approximation (physics)
- Quenched approximation (physics)
R
- Reversibly assembled cellular composite materials (physics)
- Rule 184 (computing)
S
- Scaling limit (physics)
- Spherical model (physics)
- Square lattice Ising model (physics)
- Square-lattice Ising model (physics)
- Stochastic cellular automaton (computing)
- Sznajd model (physics)
T
- T-J model (physics)
- Toda field theory (computing)
- Transverse-field Ising model (physics)
- Two-dimensional critical Ising model (computing)
V
- Vertex model (physics)
- Voter model (computing)
Z
- Z N model (physics)
Mathematics
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