Covering mappings in a product of metric spaces and boundary value problems for differential equations unsolved for the derivative
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Publication:362467
DOI10.1134/S0012266113040034zbMath1280.34004OpenAlexW2079737510MaRDI QIDQ362467
E. A. Pluzhnikova, Evgeny S. Zhukovskiy
Publication date: 22 August 2013
Published in: Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1134/s0012266113040034
Nonlinear boundary value problems for ordinary differential equations (34B15) Implicit ordinary differential equations, differential-algebraic equations (34A09) Special maps on metric spaces (54E40)
Related Items (11)
On coincidence points for vector mappings ⋮ On the Cauchy problem for implicit differential equations of higher orders ⋮ One method for investigating the solvability of boundary value problems for an implicit differential equation ⋮ Inclusions with mappings acting from a metric space to a space with distance ⋮ On operator inclusions in spaces with vector-valued metrics ⋮ Unnamed Item ⋮ Applications of covering mappings in the theory of implicit differential equations ⋮ Perturbations of vectorial coverings and systems of equations in metric spaces ⋮ On covering mappings in generalized metric spaces in studying implicit differential equations ⋮ On coincidence points of mappings in generalized metric spaces ⋮ A method for studying integral equations by using a covering set of the Nemytskii operator in spaces of measurable functions
Cites Work
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- Covering mappings and well-posedness of nonlinear Volterra equations
- Covering mappings and their applications to differential equations unsolved for the derivative
- Stability of coincidence points and properties of covering mappings
- Covering mappings in metric spaces and fixed points
- Locally covering maps in metric spaces and coincidence points
- Local solvability of control systems with mixed constraints
- Existence of local solutions in constrained dynamic systems
- Approximation by families of linear trigonometric polynomial operators and smoothness properties of functions
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