Abstract
This paper explores a class of delayed Clifford-valued neutral-type cellular neural networks with a <i>D</i> operator. Considering that the multiplication of Clifford algebras does not satisfy the commutativity, by applying the non-decomposition method, Krasnoselskii’s Fixed Point Theorem and the proof by contradiction, we obtain several sufficient conditions for the existence and global exponential synchronization of anti-periodic solutions for Cliffordvalued neutral-type cellular neural networks with a <i>D</i> operator. Finally, we give one example to illustrate the feasibility and effectiveness of the main results.
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