Abstract

For any factorization domain A\cal A and an algebra endomorphism σσ of A\cal A, there exists a non-associative algebra (A,σ,[⋅,⋅])({\cal A},σ,[\cdot,\cdot]) with multiplication satisfying skew-symmetry and generalized (twisted) Jacobi identities, called a σσ-deformed Witt algebra. In this paper, we obtain the necessary and sufficient conditions for the algebra (A,σ,[⋅,⋅])({\cal A},σ,[\cdot,\cdot]) to be simple.

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