Fixed point theorems on a closed ball

Manish, Singh Chandra; Mahesh, Joshi Chandra; Chandra, Naresh

doi:10.5937/matmor2101047c

Mathematica Moravica

2021

DOI: 10.5937/matmor2101047c

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Fixed point theorems on a closed ball

Singh Chandra Manish¹,

Joshi Chandra Mahesh²,

Naresh Chandra³

Abstract: The aim of the paper is to obtain some fixed point theorems for extended (ϕ, F)-weak type contraction on a closed ball in metric spaces. Our results generalize some recently established results.

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2022

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Generalized fixed point theorems on metric spaces

Chandra¹,

Joshi²,

Joshi³

2022

Mathematica Moravica

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In this paper, we establish some fixed point theorems for single valued and multi-valued mappings on a complete metric space. Suzuki's and some other fixed point theorems are generalized by taking a more general contractive condition for single valued mappings. It is also proved that our result characterizes the completeness of the metric space. Further, taking generalized contractive condition, a fixed point theorem is also established for multi-valued mappings.

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Generalized fixed point theorems on metric spaces

Chandra¹,

Joshi²,

Joshi³

2022

Mathematica Moravica

Self Cite

View full text Add to dashboard Cite

show abstract

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Fixed point theorems on a closed ball

Abstract: The aim of the paper is to obtain some fixed point theorems for extended (ϕ, F)-weak type contraction on a closed ball in metric spaces. Our results generalize some recently established results.

Cited by 1 publication

References 8 publications

Generalized fixed point theorems on metric spaces

Generalized fixed point theorems on metric spaces

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