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Dr Hemant Kumar Nashine

vidwan id: 343759
Male

Professor, School of Advanced Sciences and Languages
VIT Bhopal University, Sehore

Expertise

  • Mathematics

Publications

Total Articles 176
Books 0
Proceedings 0

Publications

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Scopus

Citations 1263
h-index 19

CrossRef

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Citations 858
h-index 14
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Bio

I am working on nonlinear functional analysis, nonlinear matrix equations, fractional differential equations. I have published 100 research papers in SCI/SCIE journals and guided 3 PhD Students.

Personal Details

  • Male
  • Professor , VIT Bhopal University, Sehore
  • VIT Bhopal University, Kothrikalan
PhD
Other Institute 2010
Professor Sep 2022 – Present
VIT Bhopal University, Sehore | School of Advanced Sciences and Languages

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Dr Anupam Das

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Dr Dhananjay Gopal

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Dr Lakshmi Kanta Dey

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Dr Mayank Sharma

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Dr Neha Choubey

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Dr Ramesh Kumar Vats

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Dr Satish Shukla

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K. S. RANGASAMY COLLEGE OF ARTS AND SCIENCE

Scholarly Work

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Scholarly Publications

Unified Feng-Liu type fixed point theorems solving control problems

Open Access
Article
Authors: Nashine H.K.;Ibrahim R.W.;Rhoades B.E.;Pant R.

Local Fractional Calculus to Design the Growth System of Covid-19 Using Measure of Non-compactness

Open Access
Book Chapter
Authors: Hemant Kumar Nashine ., Rabha W. Ibrahim .,

Multivalued generalized graphic θ-contraction on directed graphs and application to mixed Volterra-Fredholm integral inclusion equations

Open Access
Article

Existence of local fractional integral equation via a measure of non-compactness with monotone property on Banach spaces

Open Access
Article

Common fixed point theorems on orbitally complete ordered metric spaces via asymptotic regularity

Open Access
Article

Common fixed-point results in ordered left (right) quasi-b-metric spaces and applications

Open Access
Article
Authors: Nashine H.K.;Shil S.;Garai H.;Dey L.K.;Parvaneh V.

Solvability of fractional dynamic systems utilizing measure of noncompactness

Open Access
Article
Authors: Nashine H.K.;Ibrahim R.W.;Arab R.;Rabbani M.

Some fixed point theorems for (ψ− ϕ) -almost weak contractions in S-metric spaces solving conformable differential equations

Open Access
Article