On the stability of fixed points and coincidence points of mappings in the generalized Kantorovich's theorem
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Publication:1985668
DOI10.1016/j.topol.2019.107030zbMath1473.54046OpenAlexW2995889975WikidataQ126566683 ScholiaQ126566683MaRDI QIDQ1985668
Publication date: 7 April 2020
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.topol.2019.107030
Related Items (6)
On stability and continuous dependence on parameter of the set of coincidence points of two mappings acting in a space with a distance ⋮ Kantorovich's fixed point theorem and coincidence point theorems for mappings in vector metric spaces ⋮ Comparison method for studying equations in metric spaces ⋮ Convergence of Traub's iteration under \(\omega\) continuity condition in Banach spaces ⋮ Covering mappings acting into normed spaces and coincidence points ⋮ Some questions of the analysis of mappings of metric and partially ordered spaces
Cites Work
- Unnamed Item
- Coincidence points of set-valued mappings in partially ordered spaces
- On the well-posedness of differential equations unsolved for the derivative
- Majorant method for the evolution differential equations in sequence spaces
- 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
- Variational principles in nonlinear analysis and their generalization
- A simple `finite approximations' proof of the Pontryagin maximum principle under reduced differentiability hypotheses
- Kantorovich's fixed point theorem in metric spaces and coincidence points
- On the existence of periodic solutions to constrained Lagrangian systems
- On well-posedness of generalized neural field equations with impulsive control
- On iterative methods for solving equations with covering mappings
- Existence of local solutions in constrained dynamic systems
- Second-order conditions in extremal problems. The abnormal points
- $ (q_1,q_2)$-quasimetric spaces. Covering mappings and coincidence points
- On the cardinality of the coincidence set for mappings of metric, normed and partially ordered spaces
- MINIMA OF FUNCTIONS ON (q1; q2)-QUASIMETRIC SPACES
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