John Edensor Littlewood, 9 June 1885 - 6 September 1977

Author:

Burkill John Charles

Abstract

In 1900 pure mathematics in this country was at a low ebb. Since the days of Newton mathematics had come to be regarded as ancillary to natural philosophy. In the nineteenth century this attitude had been confirmed by the prestige of Stokes, Clerk Maxwell, Kelvin and others. On the continent the nineteenth century was as fruitful in pure mathematics as England was barren. The central property of functions of a complex variable was found by Cauchy, and further light was shed on the theory by Riemann and Weierstrass. France, Germany and Italy had many pure mathematicians of the first rank. The leading British scholars, notably Cayley, had been solitary figures and had not led young men into research. After 1900, the principal architect of an English school of mathematical analysis was G. H. Hardy (1877-1947). In strengthening the foundations and building on them he found a partner in the subject of this memoir, J. E. Littlewood (1885-1977). The inspiration of their personalities, their research and their teaching established by 1930 a school of analysis second to none in the world.

Publisher

The Royal Society

Subject

General Medicine

Reference124 articles.

1. Bloch A. & Polya G. On the roots of certain algebraic equations. P .L.M .S. (2) 33 (1932) 102-114.

2. On a lemma of Littlewood and Offord;Erdos P;Bull. Amer. Math. Soc.,1945

3. On a conjecture of Erdos and a stronger form of Sperner's theorem;Katona Gy;Studia Scientiarum Math. Hungarica,1966

4. On a lemma of Littlewood and Offord on the distribution of certain sums;Kleitman D. J;Math. Z.,1965

5. The variance of the number of real roots of random polynomials;Maslova N. B;Teor. Verojatnost: Primenen,1974

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