On Chaplygin’s theorem for an implicit differential equation of order n
DOI10.20310/2686-9667-2021-26-135-225-233zbMath1488.34075OpenAlexW3207032695WikidataQ115233879 ScholiaQ115233879MaRDI QIDQ5012454
Publication date: 24 November 2021
Published in: Russian Universities Reports. Mathematics (Search for Journal in Brave)
Full work available at URL: http://mathnet.ru/eng/vtamu227
estimates of solutionslargest and smallest solutionsChaplygin's theorem on differential inequalityimplicit differential equation of order \(n\)
Implicit ordinary differential equations, differential-algebraic equations (34A09) Initial value problems, existence, uniqueness, continuous dependence and continuation of solutions to ordinary differential equations (34A12) Differential inequalities involving functions of a single real variable (34A40)
Related Items (2)
Cites Work
- Unnamed Item
- On coincidence points of mappings in partially ordered spaces
- Coincidence points of set-valued mappings in partially ordered spaces
- Coincidence points principle for mappings in partially ordered spaces
- On ordered-covering mappings and implicit differential inequalities
- Functional and differential inequalities and their applications to control problems
- On order covering maps in ordered spaces and Chaplygin-type inequalities
- On the cardinality of the coincidence set for mappings of metric, normed and partially ordered spaces
- Some questions of the analysis of mappings of metric and partially ordered spaces
- Two-sided estimates for solutions of boundary value problems for implicit differential equations
- Coincidence points principle for set-valued mappings in partially ordered spaces
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