Add to ORKGThe adjoint representations of several small dimensional Lie algebras on their universal enveloping algebras are explicitly decomposed. It is shown that commutants of raising operators are generated as polynomials in several basic elements. The explicit form of these elements is given and the general method for obtaining these elements is described.
Let Uq(sln+1)+ be the positive part of the quantized enveloping algebra Uq(sln+1). Using results of ...
Abstract. Let g be a compact simple Lie algebra. We modify the quantized enveloping ∗-algebra associ...
AbstractWe present an algorithm for the computation of representations of a Lie algebra acting on it...
The adjoint representations of several small dimensional Lie algebras on their universal enveloping...
AbstractThis paper examines the Lie structure of restricted universal enveloping algebras u(L) over ...
We propose a systematic procedure to construct polynomial algebras from intermediate Casimir invaria...
Starting from any representation of the Lie algebra g on the finite dimensional vector space V we ca...
AbstractThe algebra generated by the down and up operators on a differential or uniform partially or...
Given a finite-dimensional, simple Lie algebra g overC and A, a commutative, associative algebra wit...
AbstractRepresentations of a comtrans algebra are equivalent to representations of an associative un...
We construct generators of the center of the universal enveloping algebra of the complex orthogonal ...
AbstractA Lie stack is an algebra morphisms:A→A⊗BwhereAandBare finite dimensional C-algebras withBbe...
AbstractA Lie stack is an algebra morphisms:A→A⊗BwhereAandBare finite dimensional C-algebras withBbe...
In this thesis we study representation theory of Lie algebras in positive characteristic. We develop...
Contains fulltext : 128992.pdf (preprint version ) (Open Access
Let Uq(sln+1)+ be the positive part of the quantized enveloping algebra Uq(sln+1). Using results of ...
Abstract. Let g be a compact simple Lie algebra. We modify the quantized enveloping ∗-algebra associ...
AbstractWe present an algorithm for the computation of representations of a Lie algebra acting on it...
The adjoint representations of several small dimensional Lie algebras on their universal enveloping...
AbstractThis paper examines the Lie structure of restricted universal enveloping algebras u(L) over ...
We propose a systematic procedure to construct polynomial algebras from intermediate Casimir invaria...
Starting from any representation of the Lie algebra g on the finite dimensional vector space V we ca...
AbstractThe algebra generated by the down and up operators on a differential or uniform partially or...
Given a finite-dimensional, simple Lie algebra g overC and A, a commutative, associative algebra wit...
AbstractRepresentations of a comtrans algebra are equivalent to representations of an associative un...
We construct generators of the center of the universal enveloping algebra of the complex orthogonal ...
AbstractA Lie stack is an algebra morphisms:A→A⊗BwhereAandBare finite dimensional C-algebras withBbe...
AbstractA Lie stack is an algebra morphisms:A→A⊗BwhereAandBare finite dimensional C-algebras withBbe...
In this thesis we study representation theory of Lie algebras in positive characteristic. We develop...
Contains fulltext : 128992.pdf (preprint version ) (Open Access
Let Uq(sln+1)+ be the positive part of the quantized enveloping algebra Uq(sln+1). Using results of ...
Abstract. Let g be a compact simple Lie algebra. We modify the quantized enveloping ∗-algebra associ...
AbstractWe present an algorithm for the computation of representations of a Lie algebra acting on it...