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• W2544080356 abstract "We consider the most general class of linear boundary-value problems for ordinary differential systems, of order $rgeq1$, whose solutions belong to the complex space $C^{(n+r)}$, with $0leq ninmathbb{Z}$. The boundary conditions can contain derivatives of order $l$, with $rleq lleq n+r$, of the solutions. We obtain a constructive criterion under which the solutions to these problems are continuous with respect to the parameter in the normed space $C^{(n+r)}$. We also obtain a two-sided estimate for the degree of convergence of these solutions." @default.
• W2544080356 created "2016-11-04" @default.
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• W2544080356 date "2016-10-25" @default.
• W2544080356 modified "2023-09-27" @default.
• W2544080356 title "A criterion for continuity in a parameter of solutions to generic boundary-value problems for higher-order differential systems" @default.
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