Random fixed point theorem of Krasnoselskii type for the sum of two operators
From MaRDI portal
Publication:2252801
DOI10.1186/1687-1812-2013-142zbMath1475.47040OpenAlexW2167524044WikidataQ59300122 ScholiaQ59300122MaRDI QIDQ2252801
Areerat Arunchai, Somyot Plubtieng
Publication date: 23 July 2014
Published in: Fixed Point Theory and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1687-1812-2013-142
random fixed pointnonexpansive random operatorKrasnoselskii typeweakly-strongly continuous random operator
Related Items (6)
Multivalued and random version of Perov fixed point theorem in generalized gauge spaces ⋮ Random fixed point theorem in generalized Banach space and applications ⋮ Exponential inequalities for Mann’s iterative scheme with functional random errors ⋮ Convergence and (S, T)-stability almost surely for random Jungck-type iteration processes with applications ⋮ Convergence and almost sure \(T\)-stability for a random iterative sequence generated by a generalized random operator ⋮ Convergence and summable almost \(T\)-stability of the random Picard-Mann hybrid iterative process
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Krasnosel'skii-type fixed-set results
- Krasnosel'skii type fixed point theorems for mappings on nonconvex sets
- Deterministic and random coincidence point results for \(f\)-nonexpansive maps
- Random fixed point theorems for multivalued nonexpansive non-self-random operators
- Random fixed points of discontinuous random maps
- Random fixed points and random differential inclusions
- Random fixed point theorems for various classes of 1-set-contractive maps in Banach spaces
- Random fixed point theorems with an application to random differential equations in Banach spaces
- Random fixed point theorems for asymptotic \(1\)-set contraction operators
- Random fixed points of pseudo-contractive random operators
- Random fixed points of \(K\)-set- and pseudo-contractive random maps
- Applications of the proximity map to random fixed point theorems in Hilbert spaces
- Fixed-point theory for the sum of two operators
- Remarks on non-linear functional equations
- Common random fixed points for multivalued random operators without S- and T-weakly commuting random operators
- Random fixed point theorems and approximation
- Some Random Fixed Point Theorems for Condensing and Nonexpansive Operators
- Random equations
- Reducing random transforms
- Random fixed point theorem for multivalued nonexpansive operators in Uniformly nonsquare Banach spaces
- The characteristic of noncompact convexity and random fixed point theorem for set-valued operators
- SOME RANDOM FIXED POINT THEOREMS FOR RANDOM ASYMPTOTICALLY REGULAR OPERATORS
- Random Fixed Point Theorems for Measurable Multifunctions in Banach Spaces
- On Random Approximations and a Random Fixed Point Theorem for Set Valued Mappings
- Random Approximations and Random Fixed Point Theorems for Non-Self-Maps
- Fixed point theorems in probabilistic analysis
- Survey of Measurable Selection Theorems
- On Random Approximations and Random Fixed Point Theorems for 1‐Set‐Contractive Random Maps
- Random Approximations and Random Fixed Point Theorems for Continuous 1-Set- Contractive Random Maps
- Some Random Fixed Point Theorems for Condensing Operators
This page was built for publication: Random fixed point theorem of Krasnoselskii type for the sum of two operators
