Abstract

It is well-known in the literature that the product of two Banach spaces does not necessarily admit a shift even with the case where each factor has a shift. The purpose of this paper is to explicitly construct a complex shift on the product of Banach spaces, c and c 0. Furthermore, we show that the product spaces c × ℓ p and c 0 × ℓ p , 0 ≤ p ≤ ∞ admit a complex shift.

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