generalized verma module造句
例句與造句
- For any representation V of \ mathfrak { p } we define the generalized Verma module to be the relative tensor product
- In mathematics, "'generalized Verma modules "'are a generalization of a ( true ) Verma module, and are objects in the representation theory of Lie algebras.
- All linear invariant differential operators on homogeneous parabolic geometries, i . e . when " G " is semi-simple and " H " is a parabolic subgroup, are given dually by homomorphisms of generalized Verma modules.
- A simple consequence is that for Verma modules or generalized Verma modules " V " ? with highest weight ?, there exist only finitely many weights ? such that a nonzero homomorphism " V " ? ?! " V " ? exists.
- It's difficult to find generalized verma module in a sentence. 用generalized verma module造句挺難的