Pages that link to "Item:Q1101940"
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The following pages link to Applications of the proximity map to fixed point theorems in Hilbert space (Q1101940):
Displaying 19 items.
- Best approximation and fixed-point theorems for discontinuous increasing maps in Banach lattices (Q286821) (← links)
- Best and coupled best approximation theorems in abstract convex metric spaces (Q611199) (← links)
- Approximation and fixed-point theorems for condensing composites of multifunctions (Q1269585) (← links)
- On a fixed point theorem of Ky Fan (Q1862894) (← links)
- Applications of the proximity map to random fixed point theorems in Hilbert spaces (Q1910077) (← links)
- The best approximation theorems and variational inequalities for discontinuous mappings in Banach spaces (Q2629802) (← links)
- Random fixed point theorems and approximation (Q3128360) (← links)
- (Q3821264) (← links)
- Random Approximations and Random Fixed Point Theorems for Non-Self-Maps (Q3831551) (← links)
- Approximations and Fixed Points for Condensing Non-Self-Maps Defined on a Sphere (Q3833103) (← links)
- Some random approximation theorems with applications (Q4238385) (← links)
- On Deterministic and Random Fixed Points (Q4275647) (← links)
- Best approximations and fixed points of nonexpansive maps in hilbert spaces sehie park (Q4385299) (← links)
- Applications of the Best Approximation Operator to *-Nonexpansive Maps in Hilbert Spaces (Q4412386) (← links)
- On Random Approximations and Random Fixed Point Theorems for 1‐Set‐Contractive Random Maps (Q4412399) (← links)
- Approximation and fixed point theorems for countable condensing composite maps (Q4470034) (← links)
- Random approximations and random fixed point theorems for random 1-setn-contractive non-self-maps in abstract cones (Q4946984) (← links)
- A leray-schauder type theorem and applications to boundary value problems for neutral equations (Q5689170) (← links)
- Approximation theorems and fixed point theorems for various classes of 1-set-contractive mappings in Banach spaces (Q5936965) (← links)
