
The third edition has been updated with new material comprising new methods and concepts and additional chapters on Boundary Value Problems and Approximation of Functions. It introduces the basics in computing, stresses on errors in computation, discusses various direct and iterative methods for solving algebraic and transcendental equations and a method for solving a system of nonlinear equations, linear system of equations, matrix inversion and computation of eigenvalues and eigenvectors of a matrix.
The book provides a detailed discussion on curve fitting, interpolation and cubic spline interpolation, numerical differentiation and integration. It also presents, various single step and predictor–corrector methods for solving ordinary differential equations, finite difference methods for solving partial differential equations with the concepts of truncation error and stability. Finally, it concludes with a treatment of numerical methods for solving boundary value problems, least squares, Chebyshev, Pade polynomial approximations and Fourier series approximation to a real continuous function.
KEY FEATURES
Provides altogether about 300 examples, of which about 125 are worked-out examples.
Gives detailed hints and solutions to examples under Exercises.
| matt rendell z bellahsene x j kennedy dorothy m kennedy jane e aaro george m malacinski l 3 k a 7l 9o | cynthia gibas jacob e nyenhuis tobias george smollett margaret c jasper opie |