Pages that link to "Item:Q5693277"
From MaRDI portal
The following pages link to Analogue of Kostant's \(\mathfrak{u}\)-cohomology formula for the general linear superalgebra (Q5693277):
Displaying 19 items.
- Bernstein-Gelfand-Gelfand resolutions for basic classical Lie superalgebras (Q397839) (← links)
- Character formulae for ortho-symplectic Lie superalgebras \(\mathfrak{osp}(n|2)\) (Q441389) (← links)
- \(\mathfrak u\)-cohomology formula for unitarizable modules over general linear superalgebras (Q536009) (← links)
- Kazhdan-Lusztig polynomials and character formula for the Lie superalgebra \({\mathfrak {gl}}(m\mid n)\) (Q679117) (← links)
- Composition factors of Kac modules for the general linear Lie superalgebras (Q818779) (← links)
- Character and dimension formulae for general linear superalgebra (Q876318) (← links)
- A BGG-type resolution for tensor modules over general linear superalgebra (Q934990) (← links)
- Kostant homology formulas for oscillator modules of Lie superalgebras (Q977507) (← links)
- A combinatorial proof of a Weyl type formula for hook Schur polynomials (Q1016023) (← links)
- Generalised Verma modules for the orthosymplectic Lie superalgebra \(\mathfrak {osp}_{k|2}\) (Q1758422) (← links)
- Solutions of super Knizhnik-Zamolodchikov equations (Q2191221) (← links)
- Mixed cohomology of Lie superalgebras (Q2292837) (← links)
- Character and dimension formulae for queer Lie superalgebra (Q2515022) (← links)
- Generalised Jantzen filtration of exceptional Lie superalgebras (Q2630132) (← links)
- Extensions of inhomogeneous polynomial representations for $\mathfrak {sl}(m+1|n)$sl(m+1|n) (Q3189913) (← links)
- Super duality and Kazhdan-Lusztig polynomials (Q3532548) (← links)
- Derived Varieties of Complexes and Kostant’s Theorem for $$\mathfrak{gl}(\mathrm{m}|\mathrm{n})$$ (Q4608833) (← links)
- Jacobi–Trudi type formula for a class of irreducible representations of 𝔤𝔩(m|n) (Q5031454) (← links)
- Homological invariants in category $\mathcal {O}$ for the general linear superalgebra (Q5369018) (← links)