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- Verma_module abstract "Verma modules, named after Daya-Nand Verma, are objects in the representation theory of Lie algebras, a branch of mathematics.Verma modules can be used to prove that an irreducible highest weight module with highest weight is finite-dimensional, if and only if the weight is dominant and integral. Their homomorphisms correspond to invariant differential operators over flag manifolds.".
- Verma_module wikiPageID "2975234".
- Verma_module wikiPageRevisionID "599204636".
- Verma_module first "Alvany".
- Verma_module hasPhotoCollection Verma_module.
- Verma_module id "3665".
- Verma_module id "B/b120210".
- Verma_module last "Rocha".
- Verma_module title "BGG resolution".
- Verma_module title "Verma module".
- Verma_module year "2001".
- Verma_module subject Category:Representation_theory_of_Lie_algebras.
- Verma_module comment "Verma modules, named after Daya-Nand Verma, are objects in the representation theory of Lie algebras, a branch of mathematics.Verma modules can be used to prove that an irreducible highest weight module with highest weight is finite-dimensional, if and only if the weight is dominant and integral. Their homomorphisms correspond to invariant differential operators over flag manifolds.".
- Verma_module label "Verma module".
- Verma_module label "Verma模".
- Verma_module sameAs m.08h44v.
- Verma_module sameAs Q7921510.
- Verma_module sameAs Q7921510.
- Verma_module wasDerivedFrom Verma_module?oldid=599204636.
- Verma_module isPrimaryTopicOf Verma_module.