Introduction to Partial Diff erential Equations: (Record no. 4452)

MARC details
000 -LEADER
fixed length control field 02265nam a22002057a 4500
003 - CONTROL NUMBER IDENTIFIER
control field OSt
005 - DATE AND TIME OF LATEST TRANSACTION
control field 20260608062717.0
008 - FIXED-LENGTH DATA ELEMENTS--GENERAL INFORMATION
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020 ## - INTERNATIONAL STANDARD BOOK NUMBER
International Standard Book Number 978-3-319-02098-3
040 ## - CATALOGING SOURCE
Original cataloging agency DLC
Language of cataloging En
Transcribing agency DLC
050 ## - DUCE LIBRARY CALL NUMBER
Classification number DUCE QA371 .P74
100 ## - AUTHOR
Personal name Olver, Peter J.
Fuller form of name Peter J. Olver
245 ## - TITLE STATEMENT
Title Introduction to Partial Diff erential Equations:
Remainder of title Undergraduate Texts in Mathematics/
Statement of responsibility, etc. by Peter J. Olver
260 ## - PUBLISHER
Place of publication New York:
Name of publisher Springer International Publishing,
Date of publication 2014.
300 ## - PHYSICAL DESCRIPTION
Volume, Pages x, 635 p. ;
Other physical details ill.;
Dimensions 24 cm.
500 ## - GENERAL NOTE
General note Includes bibliographical references and (Symbol, Author, Subject) indexes
520 ## - ABSTRACT
Summary, etc. Partial Differential Equations (PDEs) are mathematical equations that involve unknown functions of several independent variables and their partial derivatives. They provide a powerful framework for describing and analyzing a wide range of natural phenomena, including heat transfer, fluid flow, electromagnetic fields, quantum mechanics, population dynamics, and financial modeling. Unlike ordinary differential equations, which depend on a single variable, PDEs account for changes occurring simultaneously in multiple dimensions such as space and time.<br/><br/>The study of PDEs focuses on understanding the existence, uniqueness, and behavior of solutions under various conditions. PDEs are commonly classified into three main types—elliptic, parabolic, and hyperbolic—each representing different physical processes and exhibiting distinct mathematical properties. Techniques for solving PDEs include analytical methods such as separation of variables and transform methods, as well as numerical approaches like finite difference, finite element, and spectral methods.<br/><br/>As a fundamental tool in applied mathematics, physics, and engineering, partial differential equations play a central role in modeling real-world systems and predicting their behavior. An introduction to PDEs provides the theoretical foundation and practical techniques necessary for analyzing complex problems involving continuous change across multiple variables.
Uniform Resource Identifier <a href="http://172.20.27.22:4000/handle/123456789/182">http://172.20.27.22:4000/handle/123456789/182</a>
856 ## - ELECTRONIC LOCATION AND ACCESS
Link text http://172.20.27.22:4000/handle/123456789/182
Uniform Resource Identifier <a href="http://172.20.27.22:4000/handle/123456789/182">http://172.20.27.22:4000/handle/123456789/182</a>
942 ## - ADDED ENTRY ELEMENTS (KOHA)
Source of classification or shelving scheme Library of Congress Classification
Koha item type Books
Suppress in OPAC No
Holdings
Withdrawn status Lost status Source of classification or shelving scheme Damaged status Not for loan Collection Home library Current library Shelving location Date acquired Total checkouts Full call number Date last seen Price effective from Koha item type
    Library of Congress Classification     Science Collection DUCE LIBRARY DUCE LIBRARY Science: Shelf Q147.F45 – QA2162.E94 06/08/2026   DUCE QA371 .P74 06/08/2026 06/08/2026 Books