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The text is designed keeping in mind the course taken up by PG students. It presents Fundamental Theory & Numerical Derivation of relevant Equations, which is followed by numerous Solved Examples & Supplementary Problems for Practice.
Key Features
Exhaustive Table of Contents spanning over 30 Chapters
Classical & Historical Introductory topics included: "Classical Numerical Analysis" [Features in all standard syllabi]
More than 90% Coverage to all major topics: Laplace transformation, Calculus, Errors, Algebra, Polynomial interpolation, Iterative methods, Numerical differentiation, Numerical integration [Comprises 45% of any standard syllabi]
Inclusion of important topics : Fast Fourier transforms, Finite elements, Differential equations [Features in standard text as well]
Pedagogy
Illustrations : 156 (Figures: 83 & Tables: 73)
Solved problems: 804
683 Supplementary problems
Table of Content
Chapter 1. What is Numerical Analysis?
Chapter 2. The Collocation Polynomial
Chapter 3. Finite Differences
Chapter 4. Factorial Polynomials
Chapter 5. Summation
Chapter 6. The Newton Formula
Chapter 7. Operators and Collocation Polynomials
Chapter 8. Unequally Spaced Arguments
Chapter 9. Splines
Chapter 10. Osculating Polynomials
Chapter 11. The Taylor Polynomial ISBN
9780070085527
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