AbstractLet B be the universal central extension of a graded Lie algebra of Block type. In this paper, it is proved that any quasifinite irreducible B-module is either highest weight, lowest weight or uniformly bounded. Furthermore, the quasifinite irreducible highest weight B-modules are classified, and the intermediate series B-modules are classified and constructed
Generalizing our earlier work, we construct quasi-particle bases of principal subspaces of standard ...
AbstractWe study Z-graded modules of nonzero level with arbitrary weight multiplicities over Heisenb...
We classify the anti-involutions of the superalgebra of quantum pseudodifferential operators on the ...
AbstractLet B be the universal central extension of a graded Lie algebra of Block type. In this pape...
AbstractTo any nonzero additive subgroup G of an algebraically closed field F of characteristic zero...
AbstractLet B be the Lie algebra of Block type over C with basis {Lα,i, C∣α,i∈Z, i⩾−1} and relations...
AbstractIntrigued by a well-known theorem of Mathieu’s on Harish-Chandra modules over the Virasoro a...
AbstractTo any nonzero additive subgroup G of an algebraically closed field F of characteristic zero...
We show that there are exactly two anti-involutions σ± of the algebra of differential operators on t...
AbstractWe show that there are precisely two, up to conjugation, anti-involutionsσ±of the algebra of...
AbstractIn this paper, we introduce pre-exp-polynomial Lie algebras which include loop algebras, Vir...
AbstractFor a nondegenerate additive subgroup Γ of the n-dimensional vector space Fn over an algebra...
Generalizing our earlier work, we construct quasi-particle bases of principal subspaces of standard ...
AbstractIn this paper, we introduce pre-exp-polynomial Lie algebras which include loop algebras, Vir...
AbstractWe study a certain class of categories of Lie algebra modules which include the well-known c...
Generalizing our earlier work, we construct quasi-particle bases of principal subspaces of standard ...
AbstractWe study Z-graded modules of nonzero level with arbitrary weight multiplicities over Heisenb...
We classify the anti-involutions of the superalgebra of quantum pseudodifferential operators on the ...
AbstractLet B be the universal central extension of a graded Lie algebra of Block type. In this pape...
AbstractTo any nonzero additive subgroup G of an algebraically closed field F of characteristic zero...
AbstractLet B be the Lie algebra of Block type over C with basis {Lα,i, C∣α,i∈Z, i⩾−1} and relations...
AbstractIntrigued by a well-known theorem of Mathieu’s on Harish-Chandra modules over the Virasoro a...
AbstractTo any nonzero additive subgroup G of an algebraically closed field F of characteristic zero...
We show that there are exactly two anti-involutions σ± of the algebra of differential operators on t...
AbstractWe show that there are precisely two, up to conjugation, anti-involutionsσ±of the algebra of...
AbstractIn this paper, we introduce pre-exp-polynomial Lie algebras which include loop algebras, Vir...
AbstractFor a nondegenerate additive subgroup Γ of the n-dimensional vector space Fn over an algebra...
Generalizing our earlier work, we construct quasi-particle bases of principal subspaces of standard ...
AbstractIn this paper, we introduce pre-exp-polynomial Lie algebras which include loop algebras, Vir...
AbstractWe study a certain class of categories of Lie algebra modules which include the well-known c...
Generalizing our earlier work, we construct quasi-particle bases of principal subspaces of standard ...
AbstractWe study Z-graded modules of nonzero level with arbitrary weight multiplicities over Heisenb...
We classify the anti-involutions of the superalgebra of quantum pseudodifferential operators on the ...
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