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Using the definition of an algebraic derivative in a linear ring given by \textit{D. Przeworska-Rolewicz} [Anais Acad. Brasil. Ci. 42, 403--409 (1970; Zbl 0205.42801)] with a little modification there is solved the differential equation \[ D^kx+p_1D^{k-1}x+\ldots+p_kx=y \] where \(y\in X\), \(p_i\in X\) \((i=1,2,\dots,k)\), \(X\) is a commutative linear ring and \(D\) is an algebraic derivative on \(X\).
Morphisms of commutative rings
Morphisms of commutative rings
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