Pages that link to "Item:Q2975580"
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The following pages link to Common fixed point results in complex valued metric spaces with application to integral equations (Q2975580):
Displaying 18 items.
- Common endpoints of generalized weak contractive mappings via separation theorem with applications (Q288131) (← links)
- Coincidence point theorems for \((\alpha, \beta, \gamma)\)-contraction mappings in generalized metric spaces (Q1652916) (← links)
- Iterative approximation of fixed points of contraction mappings in complex valued Banach spaces (Q1713873) (← links)
- Common fixed point theorems in complex partial b-metric space with an application to integral equations (Q2139610) (← links)
- Common fixed point results for multi-valued mappings in complex-valued double controlled metric spaces and their applications to the existence of solution of fractional integral inclusion systems (Q2170322) (← links)
- Common fixed point theorems under Pata's contraction in complex valued metric spaces and an application to integral equations (Q2189031) (← links)
- Objective Bayesian testing on the common mean of several normal distributions under divergence-based priors (Q2358910) (← links)
- Unified implicit common fixed point theorems under non-negative complex valued functions satisfying the identity of indiscernible (Q2792642) (← links)
- Common fixed point results involving contractive condition of integral type in complex valued metric spaces (Q2812360) (← links)
- Some common coupled fixed point results in two \(S\)-metric spaces and applications to integral equations (Q2812422) (← links)
- (Q3384621) (← links)
- (Q3388754) (← links)
- (Q4994237) (← links)
- Some fixed point theorems on complex valued modular metric spaces with an application (Q5083778) (← links)
- (Q5123976) (← links)
- (Q5123979) (← links)
- \(\ast\)-complex valued metric spaces and Zamfirescu type contractions (Q6106810) (← links)
- Common fixed, coupled coincidence and common coupled fixed point results in hyperbolic valued metric spaces (Q6194680) (← links)
