
Résumé
The mathematical prerequisites are those which an undergraduate student of science or engineering might be expected to possess after the earlier years of study: elementary calculus, linear algebra, and differential. equations. In computing, a good knowledge of at least one programming language, such as Basic, Fortran, or Pascal, is assumed, while a working knowledge of C would be an advantage. However, no prior knowledge of C++ is assumed. The language is developed in step with its numerical applications. Features of the language not used here are ignored. What remains, however, is a powerful framework for numerical computations and more than enough for an introductory text.
Contents
- Preliminaries
- Expressions, statements and functions
- Errors, theorems and speed
- Roots of non-linear equations
- Classes
- Derived classes and streams
- Integer arithmetic
- Tests of randomness
- Vectors and matrices
- Direct solution of linear equations
- Errors in matrix manipulation
- Iterative solutions of systems of equations
- Matrix eigenvalue problems
- Interpolation and data fitting
- Graphics
- Differentiation and integration
- Orthogonal polymonials
- Differential equations
- More about differential equations
- Recursive data types-lists
- Elements of Fourier analysis
L'auteur - Flowers
Lord Flowers is a Fellow and former Rector of Imperial
College, University of London.
Caractéristiques techniques
PAPIER | |
Éditeur(s) | Oxford University Press |
Auteur(s) | Flowers |
Parution | 01/07/2000 |
Nb. de pages | 555 |
Format | 16,7 x 24 |
Couverture | Broché |
Poids | 935g |
Intérieur | Noir et Blanc |
EAN13 | 9780198506935 |
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