Indecomposable modules of a family of solvable Lie algebras
Author:
Publisher
Elsevier BV
Subject
Discrete Mathematics and Combinatorics,Geometry and Topology,Numerical Analysis,Algebra and Number Theory
Reference13 articles.
1. The classification of the perfect cyclic sl(n+1)⋉Cn+1-modules;Casati;J. Algebra,2017
2. Classification of finite dimensional uniserial representations of conformal Galilei algebras;Cagliero;J. Math. Phys.,2016
3. Indecomposable representations of the Diamond Lie algebras;Casati;J. Math. Phys.,2010
4. Indecomposable modules of 2-step solvable Lie algebras in arbitrary characteristic;Cagliero;Comm. Algebra,2016
5. The classification of uniserial sl(2)⋉V(m)-modules and a new interpretation of the Racah–Wigner 6j-symbol;Cagliero;J. Algebra,2013
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1. Tensor products and intertwining operators between two uniserial representations of the Galilean Lie algebra $$\mathfrak {sl}(2) < imes {\mathfrak {h}}_n$$;Annali di Matematica Pura ed Applicata (1923 -);2024-04-06
2. Tensor products and intertwining operators for uniserial representations of the Lie algebra sl(2)⋉V(m);Journal of Algebra;2023-12
3. Wild Local Structures of Automorphic Lie Algebras;Algebras and Representation Theory;2023-07-20
4. Nilpotency degree of the nilradical of a solvable Lie algebra on two generators and uniserial modules associated to free nilpotent Lie algebras;Journal of Algebra;2021-11
5. Free 2-step nilpotent Lie algebras and indecomposable representations;Communications in Algebra;2017-12-15
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