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141
Alpha-F-Convex Contraction Mappings in b-Metric Space and a Related Fixed Point Theorem
Published 2021-01-01“…In this paper, we establish fixed point theorems for α-F-convex contraction mappings in b-metric space and prove the existence and uniqueness of fixed points for such mappings. …”
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142
An Approach of Lebesgue Integral in Fuzzy Cone Metric Spaces via Unique Coupled Fixed Point Theorems
Published 2021-01-01“…In this paper, we establish some new fuzzy cone contractive type unique coupled fixed point theorems (FP-theorems) in fuzzy cone metric spaces (FCM-spaces) by using “the triangular property of fuzzy cone metric” and present illustrative examples to support our main work. …”
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143
Coupled Coincidence Point and Coupled Fixed Point Theorems via Generalized Meir-Keeler Type Contractions
Published 2012-01-01Get full text
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144
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145
Common Fixed-Point Theorems in the Partial b-Metric Spaces and an Application to the System of Boundary Value Problems
Published 2021-01-01“…We establish some unique common fixed-point theorems. The obtained results may generalize and improve earlier fixed-point results. …”
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146
Existence of Mild Solutions for Fuzzy Fractional Evolution Equations via Krasnosel’skii Fixed Point Theorem
Published 2025-01-01Subjects: Get full text
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147
Fixed Point Theorems for α,k,θ,φ-Contraction Multivalued Mappings in b-Metric Space
Published 2021-01-01Get full text
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148
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149
Some Random Fixed-Point Theorems for Weakly Contractive Random Operators in a Separable Banach Space
Published 2021-01-01“…The aim of this paper is to prove a common random fixed-point and some random fixed-point theorems for random weakly contractive operators in separable Banach spaces. …”
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150
A Generalization of Caristi’s Fixed Point Theorem in the Variable Exponent Weighted Formal Power Series Space
Published 2021-01-01“…Moreover, we investigate an extrapolation of Caristi’s fixed point theorem in Hwpn.…”
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151
Solving a system of Caputo-Hadamard fractional differential equations via Perov’s fixed point theorem
Published 2025-01-01“…In this study, we discuss the existence and the uniqueness of the solution to Caputo-Hadamard Cauchy problems for a system of fractional differential equations, by using Perov’s fixed point theorem. Finally, two examples are provided to illustrate our results.…”
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152
Gregus-Type Common Fixed Point Theorems for Tangential Multivalued Mappings of Integral Type in Metric Spaces
Published 2011-01-01“…The concept of tangential for single-valued mappings is extended to multivalued mappings and used to prove the existence of a common fixed point theorem of Gregus type for four mappings satisfying a strict general contractive condition of integral type. …”
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153
Some Common Fixed-Point Theorems for Generalized-Contractive-Type Mappings on Complex-Valued Metric Spaces
Published 2013-01-01“…In this paper, we prove certain common fixed-point theorems for two single-valued mappings in such spaces. …”
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154
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155
On the α−ψ-Contractive Mappings in C∗-Algebra Valued b-Metric Spaces and Fixed Point Theorems
Published 2021-01-01“…In this paper, for a unital C∗-algebra A, we introduce a version of α-ψ-contractive mappings in C∗-algebra valued b-metric spaces, and we prove some Banach fixed point theorems and give some examples to illustrate our results.…”
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156
On iterative solution of nonlinear functional equations in a metric space
Published 1983-01-01Subjects: “…Kannan's fixed point theorem…”
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157
Existence Analysis of Multi-Point Boundary Value Problems with Riesz-Caputo Fractional Derivatives
Published 2024-07-01Subjects: Get full text
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158
Some Common Fixed Point Theorems for F-Contraction Type Mappings in 0-Complete Partial Metric Spaces
Published 2013-01-01“…We prove some common fixed point theorems for F-contractions in 0-complete partial metric spaces. …”
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159
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Fixed Point and Common Fixed Point Theorems for Generalized Weak Contraction Mappings of Integral Type in Modular Spaces
Published 2011-01-01“…We prove new fixed point and common fixed point theorems for generalized weak contractive mappings of integral type in modular spaces. …”
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