Finite Elements Using Maple: A Symbolic Programming Approach
ISBN-13:
9783642627552
ISBN-10:
3642627552
Edition:
Softcover reprint of the original 1st ed. 2002
Author:
Artur Portela, A. Charafi
Publication date:
2012
Publisher:
Springer
Format:
Paperback
341 pages
Category:
AI & Machine Learning
,
Data Processing
,
Databases & Big Data
,
Algorithms
,
Programming
,
Mathematical & Statistical
,
Software
,
Civil & Environmental
,
Engineering
,
Mechanical
,
Applied
,
Mathematics
,
Number Systems
,
Mechanics
,
Physics
,
Computer Science
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Book details
ISBN-13:
9783642627552
ISBN-10:
3642627552
Edition:
Softcover reprint of the original 1st ed. 2002
Author:
Artur Portela, A. Charafi
Publication date:
2012
Publisher:
Springer
Format:
Paperback
341 pages
Category:
AI & Machine Learning
,
Data Processing
,
Databases & Big Data
,
Algorithms
,
Programming
,
Mathematical & Statistical
,
Software
,
Civil & Environmental
,
Engineering
,
Mechanical
,
Applied
,
Mathematics
,
Number Systems
,
Mechanics
,
Physics
,
Computer Science
Summary
Finite Elements Using Maple: A Symbolic Programming Approach (ISBN-13: 9783642627552 and ISBN-10: 3642627552), written by authors
Artur Portela, A. Charafi, was published by Springer in 2012.
With an overall rating of 4.3 stars, it's a notable title among other
AI & Machine Learning
(Data Processing, Databases & Big Data, Algorithms, Programming, Mathematical & Statistical, Software, Civil & Environmental, Engineering, Mechanical, Applied, Mathematics, Number Systems, Mechanics, Physics, Computer Science) books. You can easily purchase or rent Finite Elements Using Maple: A Symbolic Programming Approach (Paperback) from BooksRun,
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Description
This text provides the reader with a unique insight into the finite element method, along with symbolic programing that fundamentally changes the way applications can be developed. It is an essential tool for undergraduate or early postgraduate courses as well as an excellent reference book for engineers and scientists who want to quickly develop finite-element programs. The use of symbolic computation in Maple system delivers new benefits in the analysis and understanding of the finite element method.
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