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numerical analysis 3e richard burden, douglas faires [pdf]

Numerical Methods (3E) by J. Douglas Faires, Richard L. Burden

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About this book :-
Numerical Methods written by J. Douglas Faires, Richard L. Burden.
The books used in the Numerical Methods courses differ widely in both intent and content. Sometimes a book written for Numerical Analysis is adapted for a Numerical Methods course by deleting the more theoretical topics and derivations. The advantage of this approach is that the leading Numerical Analysis books are mature; they have been through a number of editions, and they have a wealth of proven examples and exercises.
They are also written for a full year coverage of the subject, so they have methods that can be used for reference, even when there is not sufficient time for discussing them in the course. The weakness of using a Numerical Analysis book for a Numerical Methods course is that material will need to be omitted, and students might then have difficulty distinguishing what is important from what is tangential.
The second type of book used for a Numerical Methods course is one that is specifically written for a service course. These books follow the established line of service-oriented mathematics books, similar to the technical calculus books written for students in business and the life sciences, and the statistics books designed for students in economics, psychology, and business. However, the engineering and science students for whom the Numerical Methods course is designed have a much stronger mathematical background than students in other disciplines.

Book Detail :-
Title: Numerical Methods
Edition:
Author(s): J. Douglas Faires, Richard L. Burden
Publisher: Thomson/Brooks/Cole
Series:
Year: 2003
Pages: 802
Type: PDF
Language: English
ISBN: 9780534407612,0534407617
Country: US
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About Author :-
The author Richard L. Burden is the Emeritus Professor of Mathematics at Youngstown State University. His master's degree in mathematics and doctoral degree in mathematics, with a specialization in numerical analysis, were both awarded by Case Western Reserve University. He also earned a masters degree in computer science from the University of Pittsburgh. His mathematical interests include numerical analysis, numerical linear algebra, and mathematical statistics. Dr. Burden has been named a distinguished professor for teaching and service three times at Youngstown State University. He was also named a distinguished chair as the chair of the Department of Mathematical and Computer Sciences. He wrote the Actuarial Examinations in Numerical Analysis from 1990 until 1999.

The author J. Douglas Faires is Professor at Youngstown State University

All Famous Books of this Author :-
Here is list all books, text books, editions, versions or solution manuals avaliable of this author, We recomended you to download all.
• Download PDF Numerical Methods (3E) by Richard Burden, Douglas Faires NEW
• Download PDF Numerical Analysis (8E) by Richard Burden, Douglas Faires NEW
• Download PDF Numerical Analysis (8th Instructor Manual) by Richard Burden, Douglas Faires NEW
• Download PDF Numerical Analysis (9E) by Richard Burden, Douglas Faires NEW
• Download PDF Numerical Analysis (9E Instructor Manual) by Richard Burden, Douglas Faires NEW
• Download PDF Numerical Analysis (10E) by Richard Burden, Douglas Faires, Annette Burden NEW

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Book Contents :-
Numerical Methods written by J. Douglas Faires, Richard L. Burden cover the following topics. '
Preface
1. Mathematical Preliminaries and Error Analysis
2. Solutions of Equations of One Variable
3. Interpolation and Polynomial Approximation
4. Numerical Integration and Differentiation
5. Numerical Solution of Initial-Value Problems
6. Direct Methods for Solving Linear Systems
7. Iterative Methods for Solving Linear Systems
8. Approximation Theory
9. Approximating Eigenvalues
10. Solutions of Systems of Nonlinear Equations
11. Boundary-Value Problems for Ordinary Differential Equations
12. Numerical Methods for Partial-Differential Equations
Bibliography
Answers for NumericalMethods
Index


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