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John Edensor Littlewood FRS (9 June 1885 – 6 September 1977) was a British mathematician. He worked on topics relating to analysis, number theory, and differential equations and had lengthy collaborations with G. H. Hardy, Srinivasa Ramanujan and Mary Cartwright.
- Mathematician
- Trinity College, Cambridge
9 de jun. de 2011 · John Edensor Littlewood. Quick Info. Born. 9 June 1885. Rochester, Kent, England. Died. 6 September 1977. Cambridge, England. Summary. Littlewood collaborated with G H Hardy, working on the theory of series, the Riemann zeta function, inequalities and the theory of functions. View five larger pictures. Biography.
John Edensor Littlewood FRS (Rochester (Kent), 9 de junho de 1885 — Cambridge, 6 de setembro de 1977) foi um matemático inglês. Na sua carreira teve longa colaboração com Godfrey Harold Hardy .
- Reino Unido
Other articles where John E. Littlewood is discussed: G.H. Hardy: In 1912 Hardy published, with John E. Littlewood, the first of a series of papers that contributed fundamentally to many realms in mathematics, including the theory of Diophantine analysis, divergent series summation (see infinite series), Fourier series, the Riemann zeta function, and the distribution of primes. The ...
John Edensor Littlewood was a famous British mathematician who worked on mathematical analysis and dynamical systems. He was the Rouse Ball Professor of Mathematics at Cambridge from 1928 to 1950 and a Fellow of the Royal Society. He died in 1977 at the age of ninety-two. A brass plate in the Ante-Chapel of Trinity College Chapel commemorates his life and achievements.
Mathematicians. Nationality. English. Littlewood, John Edensor (1885-1977) English mathematician who worked closely with Hardy . Hardy, G. H. and Littlewood, J. E. Quart. J. Math. 46, 215-219, 1915. Hardy, G. H. and Littlewood, J. E. Acta Math. 41, 119-196, 1918. "Some Problems of 'Partitio Numerorum.' III.
The mathematical collaboration of Godfrey Harold Hardy and John Edensor Littlewood is the most remarkable and successful partnership in mathematical history.
