| 1 |
M. Shamsul Alam, M. Zanagir Alam, I.A. Yeasmin, M. Saifur Rahman |
A modified Krylov–Bogoliubov–Mitropolskii method for solving damped nonlinear oscillators with large oscillation |
ELSEVIER |
2023 |
Journal |
| 2 |
M.Z. Alam, Md. Alal Hosen, M.S. Alam |
A new modified Lindstedt–Poincare method for nonlinear damped forced oscillations |
ELSEVIER |
2023 |
Journal |
| 3 |
Md. Zahangir Alam |
A New Technique for Finding Real Roots of Non-Linear Equations Using Arithmetic Mean Formula |
HBRP |
2022 |
Journal |
| 4 |
Md. Zahangir Alam |
Determination of Approximate Solutions of Lagerstrom Equation |
HBRP |
2021 |
Journal |
| 5 |
Md. Zahangir Alam, Md. Shamsul Alam, Md. Nazmul Sharif |
An Approximate Technique for Solving Lagerstrom Equation |
DergiPark |
2020 |
Journal |
| 6 |
M. H. U. Molla, M. Z. Alam, Nazmul Sharif and M. S. Alam |
More Accurate Approximate Analytical Solution of Nonlinear Oscillators |
HBRP |
2020 |
Journal |
| 7 |
Nazmul Sharif, Abdur Razzak & M. Z. Alam |
Modified harmonic balance method for solving strongly nonlinear oscillators |
Taylor & Francis |
2019 |
Journal |
| 8 |
M.A. Razzak, M.Z. Alam, M.N. Sharif |
Modified multiple time scale method for solving strongly nonlinear damped forced vibration systems |
ELSEVIER |
2018 |
Journal |
