Numerical Solutions of Boundary Value Problems with So-Called Shooting Method
Author:   Sujaul Chowdhury
Publisher:   Nova Science Publishers Inc
ISBN:  

9781685070397


Pages:   261
Publication Date:   15 October 2021
Format:   Hardback
Availability:   Available To Order   Availability explained
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Numerical Solutions of Boundary Value Problems with So-Called Shooting Method


Overview

This book presents in comprehensive detail numerical solutions to boundary value problems of a number of differential equations using the so-called Shooting Method. 4th order Runge-Kutta method, Newton's forward difference interpolation method and bisection method for root finding have been employed in this regard. Programs in Mathematica 6.0 were written to obtain the numerical solutions. This monograph on Shooting Method is the only available detailed resource of the topic.

Full Product Details

Author:   Sujaul Chowdhury
Publisher:   Nova Science Publishers Inc
Imprint:   Nova Science Publishers Inc
Weight:   0.508kg
ISBN:  

9781685070397


ISBN 10:   1685070396
Pages:   261
Publication Date:   15 October 2021
Audience:   College/higher education ,  Postgraduate, Research & Scholarly
Format:   Hardback
Publisher's Status:   Active
Availability:   Available To Order   Availability explained
We have confirmation that this item is in stock with the supplier. It will be ordered in for you and dispatched immediately.

Table of Contents

Preface; Introduction; Differential Equations of Some Elementary Functions: Numerical Solutions of Boundary Value Problems with So-Called Shooting Method; Differential Equations of Special Functions: Numerical Solutions of Boundary Value Problems with So-Called Shooting Method; Differential Equation of Airy Functions: Numerical Solutions of Boundary Value Problems with So-Called Shooting Method; Differential Equation of Stationary Localized Wavepacket: Numerical Solutions of Boundary Value Problems with So-Called Shooting Method; Differential Equation for Motion under Gravitational Interaction: Numerical Solution of Boundary Value Problem with So-Called Shooting Method; Conclusion; References; Index.

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