ℤ2 × ℤ2 lattice as a Connes-Lott-quantum group model

Journal of Geometry and Physics

Volumn 43, Issue 1, 2002, Pages 1-26

  Majid, Shahn ^a   Schücker, Thomas ^b  

^a QUEEN MARY UNIVERSITY OF LONDON   (United Kingdom)

^b CNRS   (France)

Author keywords

Finite group; Spectral triple; Standard model; Yang Mills Higgs

Indexed keywords

EID: 0036267790     PISSN: 03930440     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0393-0440(02)00005-0     Document Type: Article

References (22)

1. The metric aspect of noncommutative geometry
2. Noncommutative geometry and reality
3. Gravity coupled with matter and the foundation of noncommutative geometry
4. Riemannian geometry of quantum groups and finite groups with nonuniversal differentials
5. Differential calculus on compact matrix pseudo-groups (quantum groups)
6. Conceptual issues for noncommutative gravity on finite sets
7. 3
8. The action functional in non-commutative geometry
9. The spectral action principle
10. Gauge bosons in a noncommutative geometry
11. Essay on physics and noncommutative geometry
12. Particle models and noncommutative geometry
13. Connes' model building kit
14. Does noncommutative geometry encompass lattice gauge theory?
15. Yang-Mills-Higgs versus Connes-Lott
16. Discrete spectral triples and their symmetries
17. Classification of finite spectral triples
18. Quantum group gauge theory on quantum spaces
19. Geometries and forces
20. Spin group and almost commutative geometry
21. Noncommutative geometry of lattices and staggered fermions