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Hemant Kumar Nashine

Researcher at VIT University

Publications -  174
Citations -  1699

Hemant Kumar Nashine is an academic researcher from VIT University. The author has contributed to research in topics: Metric space & Fixed point. The author has an hindex of 21, co-authored 160 publications receiving 1550 citations. Previous affiliations of Hemant Kumar Nashine include Amity University & Texas A&M University–Kingsville.

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Fixed point results for mappings satisfying (ψ,φ)-weakly contractive condition in partially ordered metric spaces

TL;DR: In this article, the authors established coincidence fixed point and common fixed point theorems for mappings satisfying ( ψ, φ ) -weakly contractive condition in an ordered complete metric space.
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Coupled common fixed point theorems for a pair of commuting mappings in partially ordered complete metric spaces

TL;DR: A coupled coincidence point for a pair of commuting mappings in partially ordered complete metric spaces is established and a result on the existence and uniqueness of coupled common fixed points is presented.
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Monotone generalized nonlinear contractions and fixed point theorems in ordered metric spaces

TL;DR: Some fixed point theorems for T-weakly isotone increasing mappings are presented which satisfy a generalized nonlinear contractive condition in complete ordered metric spaces and the existence theorem for a solution of some integral equations is established.
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A generalization of Banachs contraction principle for nonlinear contraction in a partial metric space

TL;DR: In this paper, a fixed point theorem for nonlinear contraction in a complete partial metric space is established, which generalizes the Banach type fixed-point theorem in partial metric spaces in the sense of Matthews.
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Common fixed point theorems for weakly isotone increasing mappings in ordered partial metric spaces

TL;DR: Common fixed point theorems for T -weakly isotone increasing mappings satisfying a generalized contractive type condition under a continuous function φ with φ t for each t > 0 and φ ( 0 ) = 0 in complete ordered partial metric spaces are proved.