Logo

Partial Differential Equations: An Introduction

Small book cover: Partial Differential Equations: An Introduction

Partial Differential Equations: An Introduction
by

Publisher: arXiv
Number of pages: 208

Description:
This book encompasses both traditional and modern methods treating partial differential equation (PDE) of first order and second order. There is a balance in making a selfcontained mathematical text and introducing new subjects. It is addressing to all scientists using PDE in treating mathematical methods.

Home page url

Download or read it online for free here:
Download link
(1.5MB, PDF)

Similar books

Book cover: Partial Differential Equations for FinancePartial Differential Equations for Finance
by - New York University
An introduction to those aspects of partial differential equations and optimal control most relevant to finance: PDE’s naturally associated to diffusion processes, Kolmogorov equations and their applications, linear parabolic equations, etc.
(20574 views)
Book cover: Partial Differential EquationsPartial Differential Equations
by - Leipzig University
These lecture notes are intended as a straightforward introduction to partial differential equations which can serve as a textbook for undergraduate and beginning graduate students. Some material of the lecture notes was taken from some other books.
(10093 views)
Book cover: Introductory Finite Difference Methods for PDEsIntroductory Finite Difference Methods for PDEs
by - BookBoon
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.
(10607 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.
(11755 views)