DDUGPGC

DR VIPIN KUMAR SINGH


Designation : ASSISTANT PROFESSOR

Qualifications : PHD

Department : MATHEMATICS

Achievements : PHD FROM BANARAS HINDU UNIVERSITY

Research Papers By DR VIPIN KUMAR SINGH

#TitleJournal No./ Book Name/ Edited Book NameISSN/ISBN No.Publisher NamePublishing DateFile
1 Some Newton-like methods with sharper error estimates for solving operator equations in Banach spaces Fixed Point Theory and Applications 1687-1812 Springer 2012 VIEW PDF
2 A Newton-like method for generalized operator equations in Banach spaces Numerical Algorithms 1572-9265 Springer 07-11-2013 VIEW PDF
3 A Newton-like method for solving generalized operator equations and variational inequalities, Journal of Nonlinear and Convex Analysis (JNCA) 1345-4773 Yokohama Publishers, Japan 2015 VIEW PDF
4 S-Iteration Process of Newton-Like and Applications Algebra and Analysis: Theory and Applications 978-81-8487-516-4 Narosa Publishing House Pvt. Ltd., New Delhi, India 2016 VIEW PDF
5 Modified Newton Kantorovich Theorem for Common Solution of a System of Nonlinear Operator Equations Analysis and Its Applications 978-81-8487-210-1 Narosa Publishing House, New Delhi, India 2012 VIEW PDF
6 Semilocal Convergence Analysis of S-iteration Process of Newton–Kantorovich Like in Banach Spaces Journal of Optimization Theory and Applications 1573-2878 Springer 27-10-2016 VIEW PDF
7 A Third Order Newton-Like Method and Its Applications Mathematics (MDPI) 2227-7390 MDPI AG, Basel, Switzerland 30-12-2018 VIEW PDF
8 A Third Order Newton-Like Method and Its Applications Mathematics (MDPI) 2227-7390 MDPI AG, Basel, Switzerland 30-12-2018 VIEW PDF
9 On the convergence of inexact Newton-like methods under mild differentiability conditions Applied Mathematics and Computation 1873-5649 Published by Elsevier Inc 30-11- 2019 VIEW PDF
10 On the Convergence of S-Iteration Process (SIP) of Inexact Newton Method (INM) Journal of Applied Analysis and Computation (JAAC) 2158-5644 GANITA 2024 VIEW PDF
11 An inertial iterative method for common solution of a pair of variational inequality problems International Journal of Computer Mathematics 1029-0265 Taylor and Francis 14-10-2025 VIEW PDF