The central polynomials of the infinite dimensional unitary and nonunitary Grassmann algebras
arXiv:0905.1049 · doi:10.1142/S0219498810004075
Abstract
We describe the T-space of central polynomials for both the unitary and the nonunitary infinite dimensional Grassmann algebra over a field of characteristic p not equal to 2 (infinite field in the case of the unitary algebra).
Cited by in corpus (4)
- Limit T-subspaces and the central polynomials in n variables of the Grassmann algebra
- Examples of associative algebras for which the T-space of central polynomials is not finitely based
- The subalgebra of graded central polynomials of an associative algebra
- The identities and central polynomials of the finite dimensional unitary Grassmann algebras over a finite field