Logo

Introductory Finite Difference Methods for PDEs

Small book cover: Introductory Finite Difference Methods for PDEs

Introductory Finite Difference Methods for PDEs
by

Publisher: BookBoon
ISBN-13: 9788776816421
Number of pages: 144

Description:
This book presents finite difference methods for solving partial differential equations (PDEs) and also general concepts like stability, boundary conditions etc. The book is intended for undergraduates who know Calculus and introductory programming.

Home page url

Download or read it online for free here:
Download link
(4.2MB, PDF)

Similar books

Book cover: Hilbert Space Methods for Partial Differential EquationsHilbert Space Methods for Partial Differential Equations
by - Pitman
Written for beginning graduate students of mathematics, engineering, and the physical sciences. It covers elements of Hilbert space, distributions and Sobolev spaces, boundary value problems, first order evolution equations, etc.
(16115 views)
Book cover: Lectures on Periodic Homogenization of Elliptic SystemsLectures on Periodic Homogenization of Elliptic Systems
by - arXiv.org
In recent years considerable advances have been made in quantitative homogenization of PDEs in the periodic and non-periodic settings. This monograph surveys the theory of quantitative homogenization for second-order linear elliptic systems ...
(5093 views)
Book cover: Exterior Differential Systems and Euler-Lagrange Partial Differential EquationsExterior Differential Systems and Euler-Lagrange Partial Differential Equations
by - University Of Chicago Press
The authors present the results of their development of a theory of the geometry of differential equations, focusing especially on Lagrangians and Poincare-Cartan forms. They also cover certain aspects of the theory of exterior differential systems.
(17546 views)
Book cover: Introduction to Partial Differential EquationsIntroduction to Partial Differential Equations
by - University of Oulu
Contents: Preliminaries; Local Existence Theory; Fourier Series; One-dimensional Heat Equation; One-dimensional Wave Equation; Laplace Equation; Laplace Operator; Dirichlet and Neumann Problems; Layer Potentials; The Heat Operator; The Wave Operator.
(13553 views)