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  1. 编辑. 威廉·霍奇在爱丁堡和 剑桥大学 学习。. 1941年以后展开了 调 与积分论的研究 [1]。. 1950年获得博士学位 [1]。. 在布里斯托尔和在美国一段时间后他回到剑桥,成为Lowndean教授天文学和几何学。. 他的主要兴趣在代数几何和 微分几何 。. 他在1954年成为EMS的荣誉 ...

  2. William Vallance Douglas Hodge FRS foi um matemático escocês. For faster navigation, this Iframe is preloading the Wikiwand page for William Vallance Douglas Hodge. Home; News; Random Article; Install Wikiwand; Send a suggestion; Uninstall Wikiwand; Upgrade to Wikiwand 2.0 🚀

  3. Sir William Vallance Douglas Hodge. by Bassano Ltd half-plate film negative, 4 May 1970 NPG x171465. Find out more > Buy a print; Buy as a greetings card; Use this image; Sir William Vallance Douglas Hodge. by Bassano Ltd half-plate film negative, 4 May 1970 NPG x171468. Find out more >

  4. William Vallance Douglas Hodge est un mathématicien écossais. Il fut l'élève d'Edmund Taylor Whittaker. Il est notamment connu pour ses travaux reliant la géométrie différentielle et la géométrie algébrique. Il formulé la conjecture qui porte son nom.

  5. WILLIAM VALLANCE DOUGLAS HODGE 17 June 1903 - 7 July 1975 Elected F.R.S. 1938 BY M. F. ATIYAH, F.R.S. SIR WILLIAM HODGE, formerly Lowndean Professor of Astronomy and Geometry in the University of Cambridge, Master of Pembroke College, Cambridge, and Physical Secretary of the Royal Society, was for over forty years a leading figure

  6. First published in 1941, this book, by one of the foremost geometers of his day, rapidly became a classic. In its original form the book constituted a section of Hodge's essay for which the Adam's prize of 1936 was awarded, but the author substantially revised and rewrote it. The book begins with an exposition of the geometry of manifolds and the properties of integrals on manifolds.

  7. William Vallance Douglas Hodge FRS (17 June 1903 – 7 July 1975) was a Scottish 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.