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Dr. Avipsita Chatterjee
Dr. Avipsita Chatterjee
Department of Information Technology, Institute of Engineering & Management, Y-12, Salt Lake
Verified email at iem.edu.in
Title
Cited by
Cited by
Year
Transformation of Agricultural Land for Urbanisation, Infrastructural Development and Question of Future Food Security: Cases from Parts of Hugli District, West Bengal: Future …
G Siddique, N Mukherjee
Space and Culture, India 5 (2), 47-68, 2017
212017
Study of nanoparticle as a drug carrier through stenosed arteries using Bernstein polynomials
A Chatterjee, S Changdar, S De
International Journal for Computational Methods in Engineering Science and …, 2020
152020
Numerical solution of Volterra type fractional order integro-differential equations in Bernstein polynomial basis
A Chatterjee, U Basu, BN Mandal
Applied Mathematical Sciences 11 (6), 249-264, 2017
102017
Numerical algorithm based on Bernstein polynomials for solving nonlinear fractional diffusion-wave equation
A Chatterjee, U Basu, BN Mandal
Int. J. Adv. Appl. Math. Mech 5 (2), 9-15, 2017
52017
Solution of a Cauchy singular fractional integro-differential equation in Bernstein polynomial basis
A Chatterjee, U Basu, BN Mandal
Applications and Applied Mathematics: An International Journal (AAM) 11 (2), 18, 2016
32016
Numerical algorithm based on Bernstein polynomials for solving boundary value problems involving singular, singularly perturbed type differential equations
A Chatterjee, U Basu, BN Mandal
Int J Adv Appl Math Mech 5 (03), 1-14, 2018
22018
Ecological and Socio-Economic Vulnerability to Climate Change in Some Selected Mouzas of Gosaba Block, the Sundarbans
N Mukherjee, G Siddique
Global Geographical Heritage, Geoparks and Geotourism: Geoconservation and …, 2021
12021
Solving one-dimensional advection diffusion transport equation by using CDV wavelet basis
A Chatterjee, MM Panja, U Basu, D Datta, BN Mandal
Indian Journal of Pure and Applied Mathematics 52, 872-896, 2021
2021
NUMERICAL SOLUTION OF FRACTIONAL-ORDER INTEGRO-DIFFERENTIAL EQUATIONS WITH NONLOCAL BOUNDARY CONDITIONS USING BERNSTEIN POLYNOMIAL
A CHATTERJEE, S DEa, BN MANDAL
Bull. Cal. Math. Soc 111 (3), 211-224, 2019
2019
Avipsita Chatterjee, MM Panja
U Basu, D Datta, BN Mandal
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