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Dr Sushil Kumar

vidwan id: 130941
Male

Associate Professor, Department of Applied Mathematics and Humanities
S.V. National Institute of Technology

Expertise

  • Applied Mathematics

Publications

Total Articles 55
Books 0
Proceedings 0

Publications

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Scopus

Citations 603
h-index 16

CrossRef

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Citations 171
h-index 8
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Bio

Numerical Solution Of Integer and Fractional Order Differential Equation In Biology and Other Field Using Chebyshev and Rbf Collocation Method.

Personal Details

  • Male
  • Associate Professor , S.V. National Institute of Technology
  • Sardar Vallabhbhai National Institute of Technology, Ichchhanath
Ph.D
Indian Institute of Technology Roorkee 2007
Associate Professor Jun 2009 – Present
S.V. National Institute of Technology | Department of Applied Mathematics and Humanities

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Co-Authors (7)

A.K.

Dr A.K. Shukla

S.V. National Institute of Technology

Ashok

Dr Ashok Kumar

R.K.S.D. College

Mukesh Ajitkumar

Dr Mukesh Ajitkumar Zaveri

S.V. National Institute of Technology

Rohit

Dr Rohit Verma

Indian Institute of Technology Guwahati

Sushil

Dr Sushil Kumar

S.V. National Institute of Technology

Subhanshu

Dr Subhanshu Goyal

Marwadi University, Rajkot

Scholarly Work

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Scholarly Publications

Solution of Variable-Order Space Fractional Bioheat Equation by Chebyshev Collocation Method

Open Access
Conference Paper

Analysis of Fractional-Order Population Model of Diabetes and Effect of Remission Through Lifestyle Intervention

Open Access
Article

Computational Study on Skin Tissue Freezing Using Three-Phase Lag Bioheat Model

Open Access
Article

Numerical Solution of Space-Time Fractional Klein-Gordon Equation by Radial Basis Functions and Chebyshev Polynomials

Open Access
Article

The Chebyshev collocation method for a class of time fractional convection-diffusion equation with variable coefficients

Open Access
Article

Computational study on constant and sinusoidal heating of skin tissue using radial basis functions

Open Access
Article

Numerical solution of space and time fractional advection–diffusion equation by meshless approach

Open Access
Conference Paper

Collocation Method for Time Fractional Diffusion Equation Based on the Chebyshev Polynomials of Second Kind

Open Access
Article