Classification of contact seaweeds
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Publication:6612187
DOI10.1016/J.JALGEBRA.2024.07.012MaRDI QIDQ6612187
Nicholas Russoniello, Vincent Coll
Publication date: 30 September 2024
Published in: Journal of Algebra (Search for Journal in Brave)
Structure theory for Lie algebras and superalgebras (17B05) Contact manifolds (general theory) (53D10)
Cites Work
- Quasi-reductive (bi)parabolic subalgebras in reductive Lie algebras
- Quasi-reductive Lie algebras
- Théorie de Mackey pour les groupes de Lie algébriques
- On semi-invariants and index for biparabolic (seaweed) algebras. I
- Left invariant contact structures on Lie groups
- Primitive ideals in enveloping algebras
- Index and stable linear forms in Lie algebras.
- On seaweed subalgebras and meander graphs in type D
- An extension of Raïs' theorem and seaweed subalgebras of simple Lie algebras.
- The index of Lie poset algebras
- The index and spectrum of Lie poset algebras of types B, C, and D
- Contact seaweeds
- Contact Lie poset algebras
- Stability of parabolic subalgebras of exceptional simple Lie algebras
- Contact and Frobeniusian forms on Lie groups
- Invariants of contact Lie algebras
- Cohomology of Lie semidirect products and poset algebras
- Coadjoint Orbits of Reductive Type of Parabolic and Seaweed Lie Subalgebras
- Algebraic groups with square-integrable representations
- Combinatorial index formulas for Lie algebras of seaweed type
- Stabilit\'e des sous-alg\`ebres paraboliques de so(n)
- STABLE MAPPINGS OF FOLIATIONS INTO MANIFOLDS
- Deformation theory of contact Lie algebras as double extensions
- On toral posets and contact Lie algebras
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