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shanta@ru.ac.bd

Department of Mathematics University of Rajshahi, Rajshahi 6205


DR. SHEWLI SHAMIM SHANTA
PROFESSOR
Mathematics

Education Summary  
M.Sc.(Raj. Univ.), Ph.D.(Tokushima Univ. Japan)
Research Interest  
Numerical Analysis of partial differential equations; Mathematical Modelling in population dynamics
Level Institution Year
Doctoral
(Ph.D.)		 Univeristy of Tokushima 2001
Masters
(M.Sc.)		 Rajshahi University 1992
Bachelor/Honors
(B.Sc.)		 Rajshahi University 1991
Higher Secondary
(H.S.C)		 Rajshahi Education Board 1988
Secondary
(S.S.C.)		 Rajshahi Education Board 1986

Experience in Rajshahi University

Duration Organization/Institute Position
1997-07-28 to 2000-07-27 Department of Mathematics LECTURER

Experience in other Organization/Institute

Not Available

Journal

1. Pinaki Dey, Razia Pervin, Md. Saidul Islam and Shewli Shamim Shanta "Approximate solution of strongly damped nonlinear vibrations which vary with time" Bull. Cal. Math. SOc. 111(2), 199-210

Published: February 2019
2. Md. Azmol Huda, M. ALi Akbar and SHewli Shamim Shanta "The new type of wave solutions of the Burger Equation and the Benjamin-Bona-Mahony equation" J. of Ocean Engg. & Sci. 3(1), 1-10

Published: March 2018

External Link
3. Md. Azmol Huda, M. Ali Akbar and Shewli Shamim Shanta "Abundant General Solitary wave solution to the family of KdV type equations" J. of Ocean Engg. and Sci., 1-8

Published: March 2017

External Link
4. Pinakee Dey, Razia Pervin and Shewli Shamim Shanta "Approximate solution of time dependent damped nonlinear vibrating systems with slowly varying coefficients" J. of Comp. Sci. and Math., 6(2), 101-112

Published: February 2015
5. Pinakee Dey, Razia Pervin, Shewli Shamim Shanta Hitoshi Imai, Krishna Chandra Datta "High precision nonlinear solution and approximate solution of over-damped nonlinear nonautonomous differential systems with varying coefficients" Australian J. of Basic and Appl. Sci. 8(1), 567-571

Published: January 2014

Calculus

Description Not Provided

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Classical Mechanics

Description Not Provided

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Partial Differential Equations

Description Not Provided

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Mathematical Modelling in Population Dynamics

Description Not Provided

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