Bio
Nizhum Rahman is a researcher in applied mathematics currently affiliated with Pabna University of Science & Technology, Daffodil International University, the University of Queensland, and the University of Michigan. He earned his BSc (Honours) and MSc in Mathematics from Pabna University of Science and Technology, and is a PhD Fellow at the University of Queensland's School of Mathematics and Physics. His published work includes an algorithm for numerical integration, differentiation, and root-finding. With 24 publications, 144 citations, an h-index of 6, and an i10-index of 4, his research contributes to numerical analysis and applied mathematics. He is a student member of ANZIAM and AMSI, and serves as a reviewer for academic journals.
Educational Journey
University of Queensland
PhD Fellow in School of Mathematics and Physics • School of Mathematics and Physics
2023Pabna University of Science and Technology
MSc in Applied Mathematics in Mathematics • Mathematics
2015Pabna University of Science and Technology
BSc Honours in Mathematics in Mathematics • Mathematics
2013Experience
Pabna University of Science & Technology.
0 - 0Queensland University of Technology
Casual Academic
2018 - Present • School of Mathematics and PhysicsThe University of Queensland
0 - 0Editors Role
Reviewer
GJSFR
2014 -Affiliations
Australia and New Zealand Industrial and Applied Mathematics
Student
Member since 2019Australian Mathematical Sciences Institute
Student
Member since 2019Research
An Algorithm for Integration, Differentiation and Finding Root Numerically
Numerical analysis concerns the development of algorithms for solving various types of problems of mathematics; it is a vast-ranging field having deep interaction with computer science, mathematics, engineering, and the sciences. Numerical analysis mainly consists of Numerical Integration, Numerical Differentiation and finding Roots numerically. In this paper we develop an algorithm combination of Numerical Integration (Trapezoidal rule, Simpson’s ðŸðŸ/ðŸ‘👠rule, Simpson’s ðŸ‘ðŸ‘/ðŸ–🖠rule and Weddle’s rule.), Numerical Differentiation (Euler, modified Euler and Runge- Kutta second and fourth order) and finding Roots (Bisection method and False position method) numerically.
