Representations of the Quantized Weyl Algebra Associated to the Quantum Plane
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Publication:5714714
DOI10.1142/S1005386705000684zbMath1090.16021MaRDI QIDQ5714714
Publication date: 15 December 2005
Published in: Algebra Colloquium (Search for Journal in Brave)
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Related Items (6)
Classification of irreducible weight modules with a finite-dimensional weight space over twisted Heisenberg-Virasoro algebra ⋮ Lie bialgebras of generalized Virasoro-like type ⋮ Verma Modules over a Block Lie Algebra ⋮ Representations of a Class of Non-commutative Associative Algebras Related to the Quantum Torus ⋮ Highest weight representations of a family of Lie algebras of Block type ⋮ Representations of a noncommutative associative algebra related to quantum torus of rank three.
Cites Work
- Structure of a new class of non-graded infinite-dimensional simple Lie algebras.
- Classification of Harish-Chandra modules over the higher rank Virasoro algebras
- Simple algebras of Weyl type
- Generalized Virasoro and super-Virasoro algebras and modules of the intermediate series
- Representations of a class of lattice type vertex algebras
- Classification of quasifinite modules over the Lie algebras of Weyl type.
- Quasifinite representations of a Lie algebra of Block type
- Quantum tori and the structure of elliptic quasi-simple Lie algebras
- Generalizations of the Block algebras
- STRUCTURE OF THE LIE ALGEBRAS RELATED TO THOSE OF BLOCK
- Structure of Algebras of Weyl Type
- A Class of Nongraded Simple Lie Algebras
- A q-analog for the virasoro algebra
- Derivations and structure of the Lie algebras of Xu type
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