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He was the Master of Pembroke College, Cambridge from 1958 to 1970, and vice-president of the Royal Society from 1959 to 1965. He was knighted in 1959. Amongst other honours, he received the Adams Prize in 1937 and the Copley Medal of the Royal Society in 1974. He died in Cambridge on 7 July 1975.
- Mathematics
- Pembroke College, Cambridge
- British
2, by W V D Hodge and D Pedoe, The Mathematical Gazette 37 (319) (1953), 61-62. R J Walker, Review: The theory and applications of harmonic integrals, by W V D Hodge, National Mathematics Magazine 16 (8) (1942), 417-418. J H C Whitehead, Review: Methods of algebraic geometry. Vol. 1, by W V D Hodge and D Pedoe, The Mathematical Gazette 32 (300 ...
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Hodge's home at 1 Church Hill Place, Edinburgh. Sir William Vallance Douglas Hodge (/ h ɒ dʒ /; 17 June 1903 – 7 July 1975 G) was a geometer. Works. He discovered deep topological relations between algebraic and differential geometry. This is an area of harmonics now called Hodge theory. It is used in manifolds.
- 17 June 1903, Edinburgh, UK
- George Watson's College
W. V. D. Hodge, William Vallance Douglas Hodge CUP Archive , May 25, 1989 - Mathematics - 284 pages First published in 1941, this book, by one of the foremost geometers of his day, rapidly became a classic.
Mar 10, 1994 · Books. Methods of Algebraic Geometry: Volume 1. W. V. D. Hodge, D. Pedoe. Cambridge University Press, Mar 10, 1994 - Mathematics - 452 pages. All three volumes of Hodge and Pedoe's classic work have now been reissued. Together, these books give an insight into algebraic geometry that is unique and unsurpassed. Preview this book ».
- W. V. D. Hodge, D. Pedoe
- 0521469007, 9780521469005
- illustrated, reprint, reissue
- Cambridge University Press, 1994
© Cambridge University Press www.cambridge.org Cambridge University Press 978-0-521-35881-1 - The Theory and Applications of Harmonic Integrals W. V. D. Hodge
W. V. D. Hodge. Sir William Vallance Douglas Hodge (; 17 June 1903 – 7 July 1975) was a British mathematician, specifically a geometer. His discovery of far-reaching topological relations between algebraic geometry and differential geometry—an area now called Hodge theory and pertaining more generally to Kähler manifolds—has been a major influence on subsequent work in geometry.
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