An edition of A Practical Guide to Boundary Element Methods with the Software Library BEMLIB (2002)

Practical Guide to Boundary Element Methods with the Software Library BEMLIB

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C. Pozrikidis
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August 21, 2020 | History
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An edition of A Practical Guide to Boundary Element Methods with the Software Library BEMLIB (2002)

Practical Guide to Boundary Element Methods with the Software Library BEMLIB

by

  • 0 Ratings
  • 1 Want to read
  • 0 Currently reading
  • 1 Have read

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Publish Date
Publisher
Taylor & Francis Group
Language
English
Pages
440

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Previews available in: English

Subjects
Boundary element methods, Computer programming, Data processing, Méthodes des équations intégrales de frontière, Informatique, Programmation (Informatique), TECHNOLOGY & ENGINEERING, Engineering (General), Reference

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Edition Availability
Cover of: Practical Guide to Boundary Element Methods with the Software Library Bemlib
Practical Guide to Boundary Element Methods with the Software Library Bemlib
2002, Taylor & Francis Group
in English
Libraries near you: WorldCat
Cover of: A Practical Guide to Boundary Element Methods with the Software Library BEMLIB
A Practical Guide to Boundary Element Methods with the Software Library BEMLIB
May 15, 2002, CRC
Hardcover in English
Libraries near you: WorldCat
Cover of: Practical Guide to Boundary Element Methods with the Software Library BEMLIB
Practical Guide to Boundary Element Methods with the Software Library BEMLIB
2002, Taylor & Francis Group
in English
Libraries near you: WorldCat
Cover of: Practical Guide to Boundary Element Methods with the Software Library BEMLIB
Practical Guide to Boundary Element Methods with the Software Library BEMLIB
2002, Taylor & Francis Group
in English
  • Not in Library
Libraries near you: WorldCat

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Book Details

Classifications

Library of Congress
TA347.B69P69 2002

ID Numbers

Open Library
OL29039560M
ISBN 13
9781420035254

Source records

Better World Books record

Excerpts

To introduce the fundamental ideas underlying the development of the boundary-element method, we begin by considering Laplace's equation in one dimension for an unknown function f(x), =0.
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August 21, 2020 Created by ImportBot Imported from Better World Books record