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James Hardy Wilkinson FRS (27 September 1919 – 5 October 1986) was a prominent figure in the field of numerical analysis, a field at the boundary of applied mathematics and computer science particularly useful to physics and engineering.
- English
- 5 October 1986 (aged 67), Teddington, England
- James Hardy Wilkinson, 27 September 1919, Strood, England
27 September 1919. Strood, Kent, England. Died. 5 October 1986. Teddington, Middlesex, England. Summary. Jim Wilkinson was an English mathematician who worked in numerical analysis. View two larger pictures. Biography. Jim Wilkinson's mother was Kathleen Charlotte Hardy and his father was James William Wilkinson who was in the dairy business.
James H. Wilkinson (born Sept. 27, 1919, Strood, Kent, Eng.—died Oct. 5, 1986, Teddington, Middlesex) English mathematician and winner of the 1970 A.M. Turing Award, the highest honour in computer science. Wilkinson is recognized as one of the greatest pioneers in numerical analysis, particularly numerical linear algebra.
- William L. Hosch
ACM Turing Award. Lecture. Research. Subjects. Additional. Materials. James (Jim) Hardy Wilkinson was a British mathematician who became the leading expert in a new, and important, field that emerged after World War II. It goes under two names, matrix computations and (more pompously) numerical linear algebra.
Biography. James Hardy Wilkinson at MacTutor History of Mathematics archive, by J. O’Connor and E. F. Robertson. James H. Wilkinson at Wikipedia. Dedication in special issue of Linear Algebra and its Applications in honour of Jim Wilkinson, by Gene Golub and Cleve Moler.
- 0161 275 5800
O Prêmio James H. Wilkinson de Análise Numérica e Computação Científica (em inglês: James H. Wilkinson Prize in Numerical Analysis and Scientific Computing) é concedido a cada quatro anos pela Society for Industrial and Applied Mathematics (SIAM).
James H. Wilkinson and the coefficient al 5 in our polynomial lies between 109 and 1010. In floating-point arithmetic on the PILOT ACE the mantissa had 30 binary digits, roughly the equivalent of 9 decimal digits. Hence, since requires ten digits for its representation, the rounding
