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: Entropy and Partial Differential EquationsEntropy and Partial Differential Equations
by - UC Berkeley
This course surveys various uses of 'entropy' concepts in the study of PDE, both linear and nonlinear. This is a mathematics course, the main concern is PDE and how various notions involving entropy have influenced our understanding of PDE.
(9302 views)
Book cover: Spectral Theory of Partial Differential EquationsSpectral Theory of Partial Differential Equations
by - arXiv
This text aims at highlights of spectral theory for self-adjoint partial differential operators, with an emphasis on problems with discrete spectrum. The course aims to develop your mental map of spectral theory in partial differential equations.
(5075 views)
Book cover: Lectures on Partial Differential EquationsLectures on Partial Differential Equations
by - Tata Institute of Fundamental Research
The purpose of this course was to introduce students to the applications of Fourier analysis -- by which I mean the study of convolution operators as well as the Fourier transform itself -- to partial differential equations.
(4551 views)
Book cover: Introduction to the Method of Multiple ScalesIntroduction to the Method of Multiple Scales
by - arXiv
These lecture notes give an introduction to perturbation method with main focus on the method of multiple scales as it applies to pulse propagation in nonlinear optics. Aimed at students that have little or no background in perturbation methods.
(2353 views)