Continuity of the solutions of one-dimensional boundary-value problems with respect to the parameter in the Slobodetskii spaces
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Publication:1729488
DOI10.1007/S11253-016-1261-YzbMath1498.34072OpenAlexW2558072028MaRDI QIDQ1729488
Publication date: 27 February 2019
Published in: Ukrainian Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11253-016-1261-y
Initial value problems, existence, uniqueness, continuous dependence and continuation of solutions to ordinary differential equations (34A12) Linear boundary value problems for ordinary differential equations (34B05)
Related Items (3)
Continuity in the parameter for the solutions of one-dimensional boundary-value problems for differential systems of higher orders in Slobodetskii spaces ⋮ Approximation properties of solutions to multipoint boundary-value problems ⋮ Fredholm boundary-value problem in Sobolev-Slobodetsky spaces
Cites Work
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- Fredholm boundary-value problems with parameter in Sobolev spaces
- On the continuity in a parameter for the solutions of boundary-value problems total with respect to the spaces \(C^{(n+r)}[a, b\)]
- Solutions of one-dimensional boundary-value problems with a parameter in Sobolev spaces
- Limit theorems for one-dimensional boundary-value problems
- The refined Sobolev scale, interpolation and elliptic problems
- Limit theorems for general one-dimensional boundary-value problems
- Regularization of two-term differential equations with singular coefficients by quasiderivatives
- On boundary value problems for linear differential systems with singularities
- Resolvent convergence of Sturm-Liouville operators with singular potentials
- Hörmander spaces, interpolation, and elliptic problems. Transl. from the Russian by Peter V. Malyshev
- Regularization of singular Sturm-Liouville equations
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