Pages that link to "Item:Q4275585"
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The following pages link to Fixed points of nonself-mappings and applications (Q4275585):
Displaying 25 items.
- Simple fixed point results for order-preserving self-maps and applications to nonlinear Markov operators (Q402499) (← links)
- Non-self mappings in modular spaces and common fixed point theorems (Q707991) (← links)
- Common fixed point theorems for non-self-mappings in metric spaces of hyperbolic type (Q848553) (← links)
- Non-self mappings satisfying non-linear contractive condition with applications (Q923953) (← links)
- Some fixed point properties of self-maps constructed by switched sets of primary self-maps on normed linear spaces (Q978963) (← links)
- On common fixed point theorems for non-self hybrid mappings in convex metric spaces (Q1004162) (← links)
- Common fixed point theorems for a family of non-self mappings in convex metric spaces (Q1030058) (← links)
- Fixed point theorems for non-self maps. III (Q1209005) (← links)
- An iterative method for solving a class of fractional functional differential equations with ``maxima'' (Q1657237) (← links)
- Multi-valued non-self-mappings on convex metric spaces (Q1764858) (← links)
- Faà di Bruno's formula and nonhyperbolic fixed points of one-dimensional maps (Q1774773) (← links)
- Some common fixed point theorems for weakly compatible mappings (Q2581474) (← links)
- About the cover: non-normal families and attracting fixed points. A tribute to Lawrence Zalcman (Q2692811) (← links)
- (Q3603245) (← links)
- (Q3626458) (← links)
- (Q3742323) (← links)
- The Fixed Points of an Analytic Self-Mapping (Q3751821) (← links)
- SOME CONSEQUENCES OF THE TARSKI-KANTOROVITCH ORDERING THEOREM IN METRIC FIXED POINT THEORY (Q4236498) (← links)
- Fixed point theorems in metric and uniform spaces via the Knaster-Tarski Principle (Q4381324) (← links)
- (Q4707353) (← links)
- (Q4795378) (← links)
- On some nonself mappings (Q4804836) (← links)
- (Q5435044) (← links)
- On two pairs of non-self hybrid mappings (Q5439904) (← links)
- On a theorem by Browder and its application to nonlinear boundary value problems (Q6096838) (← links)
