Pages that link to "Item:Q947590"

The following pages link to Fixed point theorems for multi-valued contractions in complete metric spaces (Q947590):

Displaying 20 items.

• Some new weakly contractive type multimaps and fixed point results in metric spaces (Q2381014) (← links)
• Some new fixed point theorems of generalized nonlinear contractive multivalued maps in complete metric spaces (Q2428991) (← links)
• Fixed points of Suzuki type multifunctions on metric spaces (Q2515995) (← links)
• Set valued Reich type \(G\)-contractions in a complete metric space with graph (Q2657344) (← links)
• Coincidence and fixed points of multivalued \(F\)-contractions in generalized metric space with application (Q2659566) (← links)
• Fixed point problem of a multi-valued Kannan-Geraghty type contraction via \(w\)-distance (Q2692648) (← links)
• A new approach to fixed point theorems for multivalued contractive maps (Q2806645) (← links)
• Some fixed point theorems for multi-valued contractions in quasi-metric spaces (Q2862084) (← links)
• Existence of fixed point for a class of multivalued mappings in complete metric spaces (Q2907837) (← links)
• Nadler-Liu Functional Contractions in Metric Spaces (Q3300530) (← links)
• Best proximity points of discontinuous operator in partially ordered metric spaces (Q4631813) (← links)
• Some theorems for a new type of multivalued contractivemaps on metric space (Q4633348) (← links)
• Fixed points of α-dominated mappings on dislocated quasi metric spaces (Q5020071) (← links)
• A generalization of Reich’s fixed point theorem for multi-valued mappings (Q5020092) (← links)
• Existence of coincidence points for Feng-Liu type multivalued contractions with a singlevalued mapping (Q5086730) (← links)
• Fixed points of generalized multi-valued contractive mappings in metric type spaces (Q5088827) (← links)
• (Q5152149) (← links)
• (Q5177417) (← links)
• (Q5884033) (← links)
• Unified interpolative of a Reich-Rus-Ćirić-type contraction in relational metric space with an application (Q6609635) (← links)