Numerical Methods that Work, originally published in 1970, has been reissued by the MAA with a new preface and some additional problems. Acton deals with a commonsense approach to numerical algorithms for the solution of equations: algebraic, transcendental, and differential. He assumes that a computer is available for performing the bulk of the arithmetic. The book is divided into two parts, either of which could form the basis of a...
This is a reissue of a classic originally published in 1970, with a new preface and some additional problems. Acton deals with a commonsense approach to numerical algorithms for the solution of equations: algebraic, transcendental, and differential. Part I discusses standard techniques: root finding, eigenvalues of symmetric matrices, and so on. Part II presents basic tools: extrapolation, removal of singularities, and loss of significant figures.
'This is a wonderful book and I am glad it is back in print.' William Press, Harvard University
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