Structure of Topological Lattice Field Theories in Three Dimensions
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- Type
- article
- Published
- 1993-05-19
- Cited by
- 61
- References
- 4
- Access
- Open access
- OpenAlex
- https://openalex.org/W2029958720
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:119157296
Keywords
Physics, Lattice field theory, Lattice (music), Lattice gauge theory, Lattice model (finance)
References
Cited by
- Discrete phase transitions associated with topological lattice field theories in D >= 2 dimensions.
- Subdivision Analysis of Topological Z_p Lattice Gauge Theory
- From 3-algebras to Δ-Groups
- Putting matters on the triangle-hinge models
- Limites topológicos do modelo Gauge-Higgs com simetria Z(2) em uma rede bidimensional
- Boundary actions in Ponzano-Regge discretization, quantum groups and AdS(3)
- Invariants of Spin Three-Manifolds From Chern–Simons Theory and Finite-Dimensional Hopf Algebras
- S4 symmetry of 6j symbols and Frobenius–Schur indicators in rigid monoidal C* categories
- From 3-algebras to Δ-groups and symmetric cohomology
- Flip-moves and graded associative algebras
- Four‐dimensional topological quantum field theory, Hopf categories, and the canonical bases
- Quasi-Topological Quantum Field Theories and Z 2 Lattice Gauge Theories
- Lattice Chern-Simons gravity via the Ponzano-Regge model
- Cohomology and deformation theory of monoidal 2-categories I
- Spherical 2-Categories and 4-Manifold Invariants☆
- Multi-Matrix Models and Noncommutative Frobenius Algebras Obtained from Symmetric Groups and Brauer Algebras
- 2-Groups, trialgebras and their Hopf categories of representations
- Quantum Invariants of Templates
- Conformal correlation functions, Frobenius algebras and triangulations
- 4-dimensional BF gravity on the lattice
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