On some modules of covariants for a reflection group
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Publication:4584302
DOI10.1090/mosc/272zbMath1441.17010arXiv1706.00189OpenAlexW2963916835MaRDI QIDQ4584302
Paolo Papi, Corrado De Concini
Publication date: 30 August 2018
Published in: Transactions of the Moscow Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1706.00189
Related Items (2)
Reeder's conjecture for even orthogonal Lie algebras ⋮ The adjoint representation inside the exterior algebra of a simple Lie algebra
Cites Work
- On special covariants in the exterior algebra of a simple Lie algebra
- Clifford algebra analogue of the Hopf-Koszul-Samelson theorem, the \(\rho\)-decomposition \(C({\mathfrak g})=\text{End }V_ \rho\otimes C(P)\), and the \({\mathfrak g}\)-module structure of \(\bigwedge {\mathfrak g}\)
- On the Poincaré series of representations of finite reflection groups
- Covariants of the symmetric group and its analogs in Weyl algebras
- The sum of generalized exponents and Chevalley's restriction theorem for modules of covariants
- The adjoint representation inside the exterior algebra of a simple Lie algebra
- Eigenvalues of a Laplacian and commutative Lie subalgebras
- Components of \(V(\rho)\otimes V(\rho)\)
- Invariant Theory of little adjoint modules
- First Layer Formulas for Characters of SL(n, C)
- Singular Polynomials for Finite Reflection Groups
- Exterior Powers of the Adjoint Representation
- Invariant derivations and differential forms for reflection groups
- Generalized Matrix Functions
- Invariants of Finite Reflection Groups
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