Numerical Solutions of Boundary Value Problems of Non-linear Differential Equations

Regular price €67.99
Quantity:
In stock with our UK publisher. 14-28 days
Delivery/Collection within 10-20 working days
14 days return policy Shipping & Delivery
3rd Iteration
A01=Ponkog Kumar Das
A01=Sujaul Chowdhury
A01=Syed Badiuzzaman Faruque
advanced calculus methods
Age Group_Uncategorized
Age Group_Uncategorized
applied mathematics
Author_Ponkog Kumar Das
Author_Sujaul Chowdhury
Author_Syed Badiuzzaman Faruque
automatic-update
Boundary Value
Category1=Non-Fiction
Category=PBKJ
Category=PH
Category=PHU
Computational Physics
COP=United Kingdom
Delivery_Delivery within 10-20 working days
Differential Equation
Dy
eq_bestseller
eq_isMigrated=2
eq_nobargain
eq_non-fiction
eq_science
Euler Solution
Euler's Method
Euler’s Method
Finite Difference Approximation
finite difference boundary problems
iterative algorithms
Language_English
Mathematica
Newton's iterative method
Newton's Method
Newton’s Method
Non-linear Algebraic Equations
Non-Linear Differential Equation
Non-Linear Equations
nonlinear systems analysis
numerical modeling
Numerical Solution
PA=Available
Price_€50 to €100
Program Number
PS=Active
scientific computing
Sitnikov Problem
softlaunch
St Iteration
Taylor's Series
Taylor’s Series

Product details

  • ISBN 9781032069951
  • Weight: 259g
  • Dimensions: 138 x 216mm
  • Publication Date: 25 Oct 2021
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
  • Language: English
Secure checkout Fast Shipping Easy returns

The book presents in comprehensive detail numerical solutions to boundary value problems of a number of non-linear differential equations. Replacing derivatives by finite difference approximations in these differential equations leads to a system of non-linear algebraic equations which we have solved using Newton’s iterative method. In each case, we have also obtained Euler solutions and ascertained that the iterations converge to Euler solutions. We find that, except for the boundary values, initial values of the 1st iteration need not be anything close to the final convergent values of the numerical solution. Programs in Mathematica 6.0 were written to obtain the numerical solutions.

Sujaul Chowdhury is a Professor in Department of Physics, Shahjalal University of Science and Technology (SUST), Bangladesh. He obtained a B.Sc. (Honours) in Physics in 1994 and M.Sc. in Physics in 1996 from SUST. He obtained a Ph.D. in Physics from The University of Glasgow, UK in 2001. He was a Humboldt Research Fellow for one year at The Max Planck Institute, Stuttgart, Germany.

Syed Badiuzzaman Faruque is a Professor in Department of Physics, SUST. He has a research interest in Quantum Theory, Gravitational Physics, Material Science etc. He has been teaching Physics at university level for about 27 years. He studied Physics in The University of Dhaka, Bangladesh and in The University of Massachusetts Dartmouth, U.S.A. and did PhD in SUST.

Ponkog Kumar Das is an Assistant Professor in Department of Physics, SUST. He obtained a B.Sc. (Honours) and M.Sc. in Physics from SUST. He is a promising future intellectual.

More from this author