
doi: 10.1007/bf02320546
The solution of the problem of finding the quantity 1 $$|\vartriangle \mathop n\nolimits_{v_k }^{\sup } | \leqslant 1 1\begin{array}{*{20}c} {1nf} \\ {(k) = 1/_k } \\ {(k = 0, \pm 1. \pm 2, ...)} \\ \end{array} || /^{(n)} (x)||_C ( - \infty ,\infty )'$$ obtained by Subbotin, is extended to the case of formally self-adjoint differential operators with constant coefficients and corresponding generalized differences.
Best approximation, Chebyshev systems, Spline approximation, Approximation by operators (in particular, by integral operators), General theory of ordinary differential operators, Additive difference equations
Best approximation, Chebyshev systems, Spline approximation, Approximation by operators (in particular, by integral operators), General theory of ordinary differential operators, Additive difference equations
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