Correa et al. (2003) proved that any commutative right-nilalgebra of nilindex 4 and dimension 4 is nilpotent in characteristic =2 3. They did not assume powerassociativity. In this article we will further investigate these algebras without the assumption on the dimension and providing examples in those cases that are not covered in the classification concentrating mostly on algebras generated by one element
AbstractA review of the known facts about division algebras of small dimensions over finite fields i...
We investigate the structure of commutative non-associative algebras satisfying the identity x(x(xy)...
We investigate the structure of commutative power-associative nilalgebras of dimension and nilindex ...
Correa et al. (2003) proved that any commutative right-nilalgebra of nilindex 4 and dimension 4 is ...
Gerstenhaber and Myung (1975) classified all commutative, power-associative nilalgebras of dimension...
Gerstenhaber and Myung [5] classified all commutative, power-associative nilalgebras of dimension 4....
Gerstenhaber and Myung (1975) classified all commutative power-associative nilalgebras of dimension ...
Gerstenhaber and Myung (1975) classified all commutative power-associative nilalgebras of dimension ...
Gerstenhaber and Myung in [10] classified all commutative-power associative nilalgebras of dimension...
AbstractLet A be a commutative algebra over a field F of characteristic ≠2,3. In [M. Gerstenhaber, O...
We shall study representations of algebras over fields of characteristic ≠ 2, 3 of dimension 4 which...
In this short paper we consider the conjecture that for a finite dimensional commutative nilpotent a...
AbstractWe shall study representations of algebras over fields of characteristic ≠2,3 of dimension 4...
We study conditions under which the identity ((xx)x)x = 0 in a commutative nonassociative algebra A ...
We investigate the structure of commutative non-associative algebras satisfying the identity x(x(xy)...
AbstractA review of the known facts about division algebras of small dimensions over finite fields i...
We investigate the structure of commutative non-associative algebras satisfying the identity x(x(xy)...
We investigate the structure of commutative power-associative nilalgebras of dimension and nilindex ...
Correa et al. (2003) proved that any commutative right-nilalgebra of nilindex 4 and dimension 4 is ...
Gerstenhaber and Myung (1975) classified all commutative, power-associative nilalgebras of dimension...
Gerstenhaber and Myung [5] classified all commutative, power-associative nilalgebras of dimension 4....
Gerstenhaber and Myung (1975) classified all commutative power-associative nilalgebras of dimension ...
Gerstenhaber and Myung (1975) classified all commutative power-associative nilalgebras of dimension ...
Gerstenhaber and Myung in [10] classified all commutative-power associative nilalgebras of dimension...
AbstractLet A be a commutative algebra over a field F of characteristic ≠2,3. In [M. Gerstenhaber, O...
We shall study representations of algebras over fields of characteristic ≠ 2, 3 of dimension 4 which...
In this short paper we consider the conjecture that for a finite dimensional commutative nilpotent a...
AbstractWe shall study representations of algebras over fields of characteristic ≠2,3 of dimension 4...
We study conditions under which the identity ((xx)x)x = 0 in a commutative nonassociative algebra A ...
We investigate the structure of commutative non-associative algebras satisfying the identity x(x(xy)...
AbstractA review of the known facts about division algebras of small dimensions over finite fields i...
We investigate the structure of commutative non-associative algebras satisfying the identity x(x(xy)...
We investigate the structure of commutative power-associative nilalgebras of dimension and nilindex ...