Devendra Kumar

Dr. Devendra Kumar

Department of Mathematics, University of Rajasthan, Jaipur 302004, India
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Research Focus & Metrics

Academic Career Length

15Years (2012-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 January 2018 in Applied Mathematics and Computation
Verified
Journal Article
Closed access
JSJagdev Singh
Jagdev Singh
Devendra KumarDevendra Kumar
Devendra Kumar
ZHZakia Hammouch
Zakia Hammouch
AAAbdon Atangana
Abdon Atangana

1 February 2018 in Physica A: Statistical Mechanics and its Applications
Verified
Journal Article
Closed access
Devendra KumarDevendra Kumar
Devendra Kumar
JSJagdev Singh
Jagdev Singh
DBDumitru Baleanu
Dumitru Baleanu
SUSushila
Sushila

1 August 2019 in International Journal of Heat and Mass Transfer
Verified
Journal Article
Closed access
Devendra KumarDevendra Kumar
Devendra Kumar
JSJagdev Singh
Jagdev Singh
KTKumud Tanwar
Kumud Tanwar
DBDumitru Baleanu
Dumitru Baleanu

13 September 2019 in Mathematical Methods in the Applied Sciences
Verified
Journal Article
Closed access
PDF file
Devendra KumarDevendra Kumar
Devendra Kumar
Jagdev SinghJagdev Singh
Jagdev Singh
Dumitru BaleanuDumitru Baleanu
Dumitru Baleanu

1 May 2017 in Applied Mathematical Modelling
Verified
Journal Article
Closed access
HSH.M. Srivastava
H.M. Srivastava
Devendra KumarDevendra Kumar
Devendra Kumar
JSJagdev Singh
Jagdev Singh

10 April 2020 in Mathematics
Verified
Journal Article
Open access
PDF file
Sunil KumarSunil Kumar
Sunil Kumar
Ali AhmadianAli Ahmadian
Ali Ahmadian
RKRanbir Kumar
Ranbir Kumar
Devendra KumarDevendra Kumar
Devendra Kumar
Jagdev SinghJagdev Singh
Jagdev Singh
Mehdi SalimiMehdi Salimi
Mehdi Salimi
In this paper, the operational matrix based on Bernstein wavelets is presented for solving fractional SIR model with unknown parameters. The SIR model is a system of differential equations that arises in medical science to study epidemiology and medical care for the injured. Operational matrices merged with the collocation method are used to convert fractional-order problems into algebraic equations. The Adams–Bashforth–Moulton predictor correcter scheme is also discussed for solving the same. We have compared the solutions with the Adams–Bashforth predictor correcter scheme for the accuracy and applicability of the Bernstein wavelet method. The convergence analysis of the Bernstein wavelet has been also discussed for the validity of the method.