Abstract

We introduce the notion of a coordinate k\mathbf{k}-algebra scheme and the corresponding notion of a B\mathcal{B}-operator. This class of operators includes endomorphisms and derivations of the Frobenius map, and it also generalizes the operators related to D\mathcal{D}-rings from [15]. We classify the (coordinate) k\mathbf{k}-algebra schemes for a perfect field k\mathbf{k} and we also discuss the model-theoretic properties of fields with B\mathcal{B}-operators.

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