List of algebras: Difference between revisions
Content deleted Content added
Crasshopper (talk | contribs) mNo edit summary |
Crasshopper (talk | contribs) No edit summary |
||
| Line 12: | Line 12: | ||
* [[Clifford algebra]] |
* [[Clifford algebra]] |
||
* [[Cluster algebra]] |
* [[Cluster algebra]] |
||
* Dendriform algebra |
|||
* [[Differential graded algebra]] |
* [[Differential graded algebra]] |
||
* [[Differential graded Lie algebra]] |
* [[Differential graded Lie algebra]] |
||
| Line 42: | Line 43: | ||
* [[Semisimple algebra]] |
* [[Semisimple algebra]] |
||
* [[Separable algebra]] |
* [[Separable algebra]] |
||
* [[Shuffle algebra]] |
|||
* [[Sigma algebra]] |
* [[Sigma algebra]] |
||
* [[Simple algebra]] |
* [[Simple algebra]] |
||
| Line 50: | Line 52: | ||
* [[Vertex algebra]] |
* [[Vertex algebra]] |
||
* [[von Neumann algebra]] |
* [[von Neumann algebra]] |
||
* [[zinbieL algebra]] |
|||
Revision as of 07:11, 3 April 2015
This is a list of possibly nonassociative algebras.
- Albert algebra
- Algebra of sets
- Azumaya algebra
- Banach algebra
- Birman–Wenzl algebra
- Boolean algebra
- Borcherds algebra
- Brauer algebra
- C*-algebra
- Central simple algebra
- Clifford algebra
- Cluster algebra
- Dendriform algebra
- Differential graded algebra
- Differential graded Lie algebra
- Exterior algebra
- F-algebra
- Geometric algebra
- Gerstenhaber algebra
- Graded algebra
- Group algebra
- Hall algebra
- Hecke algebra
- Heyting algebra
- Hopf algebra
- Hurwitz algebra
- Incidence algebra
- Iwahori–Hecke algebra
- Jordan algebra
- Kac-Moody algebra
- Lie algebra
- Lie superalgebra
- Non-associative algebra
- Octonion algebra
- Poisson algebra
- Process algebra
- Quadratic algebra
- Quaternion algebra
- Rees algebra
- Relational algebra
- Schur algebra
- Semisimple algebra
- Separable algebra
- Shuffle algebra
- Sigma algebra
- Simple algebra
- Supercommutative algebra
- Symmetric algebra
- Tensor algebra
- Universal enveloping algebra
- Vertex algebra
- von Neumann algebra
- zinbieL algebra
This is a list of fields of algebra.