In this paper, we study the finite representation theory of the map Lie conformal algebra G ⊗A, where G is a finite simple Lie conformal algebra and A is a… Click to show full abstract
In this paper, we study the finite representation theory of the map Lie conformal algebra G ⊗A, where G is a finite simple Lie conformal algebra and A is a commutative associative algebra with unity over ℂ. In particular, we give a complete classification of nontrivial finite irreducible conformal modules of G ⊗A provided A is finite-dimensional.
               
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