Abstract
We define the notion of matrix-mappings in separated duality \(\langle X, Y \rangle\) of vector spaces over a non-archimedean valued field \(K\), and we characterize these matrix-mappings. Then, we introduce a topology in the spaces of matrixmappings, and we give some applications in the algebras of matrix-mappingsover a p-adic field \(Q_p\).
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