Pages that link to "Item:Q1998940"
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The following pages link to Simple weight modules with finite-dimensional weight spaces over Witt superalgebras (Q1998940):
Displaying 19 items.
- Classification of simple Harish-Chandra modules for map (super)algebras related to the Virasoro algebra (Q827040) (← links)
- Restricted representations of the Witt superalgebras (Q994277) (← links)
- Simple weight modules with finite weight multiplicities over the Lie algebra of polynomial vector fields (Q2093197) (← links)
- Irreducible modules with highest weight vectors over modular Witt and special Lie superalgebras (Q2111711) (← links)
- Classification of simple Harish-Chandra modules over the \(N=1\) Ramond algebra (Q2214120) (← links)
- On a family of non-weight modules over Witt-type Lie algebras and superalgebras (Q2216543) (← links)
- Classification of simple Harish-Chandra modules over the Neveu-Schwarz algebra and its contact subalgebra (Q2229980) (← links)
- Irreducible Harish-Chandra modules over extended Witt algebras (Q2255156) (← links)
- Classification of simple bounded weight modules of the Lie algebra of vector fields on \(\mathbb{C}^n\) (Q2698431) (← links)
- Weight-derivation space from W(2) to Kac module (Q3381302) (← links)
- Simple Weight Modules of Non-Noetherian Generalized Down-Up Algebras (Q3430287) (← links)
- Simple A<sub>2</sub>-modules with a finite dimensional weight space (Q4324212) (← links)
- Affine Lie algebra representations induced from Whittaker modules (Q5060349) (← links)
- Weight Structures and Simple dg Modules for Positive dg Algebras (Q5250679) (← links)
- Irreducible jet modules for the vector field Lie algebra on S1×C (Q5858460) (← links)
- Bounded weight modules over the Lie superalgebra of Cartan \(W\)-type (Q6164899) (← links)
- Tensor modules over Witt superalgebras (Q6174095) (← links)
- Classification of simple Harish–Chandra modules over the Ovsienko–Roger superalgebra (Q6195293) (← links)
- Simple Harish-Chandra modules over the superconformal current algebra (Q6597500) (← links)