Rounding Errors in Algebraic Processes was the first book to give systematic analyses of the effects of rounding errors on a variety of key computations involving polynomials and matrices.
A detailed analysis is given of the rounding errors made in the elementary arithmetic operations and inner products, for both floating-point arithmetic and fixed-point arithmetic. The results are then applied in the error analyses of a variety of computations involving polynomials as well as the solution of linear systems, matrix inversion, and eigenvalue computations.
The conditioning of these problems is investigated. The aim was to provide a unified method of treatment, and emphasis is placed on the underlying concepts.
This book is intended for mathematicians, computer scientists, those interested in the historical development of numerical analysis, and students in numerical analysis and numerical linear algebra.
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James Hardy Wilkinson (1919--1986) was a pioneer in numerical analysis. He graduated in pure mathematics from Trinity College, Cambridge in 1939 and was then drafted into military work with the British Government Ministry of Supply. After World War II ended, he joined Alan Turing at the UK National Physical Laboratory, where he remained his entire career. By 1974 he had become a Special Merit Chief Scientific Officer, a rare appointment. He was elected to the Royal Society in 1969, and in 1970 received both the A. M. Turing award from the Association of Computing Machinery and the John von Neumann award from SIAM. Other honors include being elected Distinguished Fellow of the British Computer Society in 1974 and the MAA Chauvenet Prize in 1987.
Argonne National Laboratory has a Wilkinson Postdoctoral Fellowship in Scientific Computing for early career scientists, and SIAM has two prizes that recognize Wilkinson's contributions: the James H. Wilkinson Prize for Numerical Software and the James H. Wilkinson Prize in Numerical Analysis and Scientific Computing, both intended to encourage early career researchers.
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Paperback. Condition: New. Rounding Errors in Algebraic Processes was the first book to give systematic analyses of the effects of rounding errors on a variety of key computations involving polynomials and matrices.A detailed analysis is given of the rounding errors made in the elementary arithmetic operations and inner products, for both floating-point arithmetic and fixed-point arithmetic. The results are then applied in the error analyses of a variety of computations involving polynomials as well as the solution of linear systems, matrix inversion, and eigenvalue computations.The conditioning of these problems is investigated. The aim was to provide a unified method of treatment, and emphasis is placed on the underlying concepts.This book is intended for mathematicians, computer scientists, those interested in the historical development of numerical analysis, and students in numerical analysis and numerical linear algebra. Seller Inventory # LU-9781611977516
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Paperback. Condition: new. Paperback. Rounding Errors in Algebraic Processes was the first book to give systematic analyses of the effects of rounding errors on a variety of key computations involving polynomials and matrices.A detailed analysis is given of the rounding errors made in the elementary arithmetic operations and inner products, for both floating-point arithmetic and fixed-point arithmetic. The results are then applied in the error analyses of a variety of computations involving polynomials as well as the solution of linear systems, matrix inversion, and eigenvalue computations.The conditioning of these problems is investigated. The aim was to provide a unified method of treatment, and emphasis is placed on the underlying concepts.This book is intended for mathematicians, computer scientists, those interested in the historical development of numerical analysis, and students in numerical analysis and numerical linear algebra. Offers an analysis of the rounding errors made in elementary arithmetic operations and inner products, for both floating-point arithmetic and fixed-point arithmetic. The results are applied in error analyses of a variety of computations involving polynomials as well as the solution of linear systems, matrix inversion, and eigenvalue computations. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Seller Inventory # 9781611977516
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