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  1. This volume contains the Notes of a seminar on Intersection Ho- logy which met weekly during the Spring 1983 at the University of Bern, Switzerland. Its main purpose was to give an introduction to the pie- wise linear and sheaf theoretic aspects of the theory Goresky and R. MacPherson, Topology 19 (1980) 135-162, Inv. Math. 72 (1983) 17-130 ...

  2. 1. Dez. 2004 · Borel was an editor of Annals of Mathematics for 1962–79 and of Inventiones. Mathematicae for 1979–93, among other journals. For the interval 1998–2000 he. served quietly as a kind of ...

  3. nl.wikipedia.org › wiki › Armand_BorelArmand Borel - Wikipedia

    Armand Borel (La Chaux-de-Fonds, Zwitserland, 21 mei 1923 - Princeton, 11 augustus 2003) was een Zwitsers wiskundige, die van 1957 tot en met 1993 permanent hoogleraar was aan de Institute for Advanced Study in Princeton.

  4. Armand Borel and Joe Wolf (who was also visiting the Institute). When Murakami returned he told Borel and Wolf about me and my work. Within two weeks I received a copy of the joint paper of Borel and Tits on reductive groups in the IHES journal. I still have and cherish that copy which is now about 40 years old. The other good

  5. Armand Borel Books 1. Seminar on Transformation Groups. (AM-46), Volume 46 Armand Borel. Armond Borel’s influential seminar on transformation groups from the acclaimed Annals of Mathematics Studies series . Read More View Book Add to Cart; Stay connecte ...

  6. Linear Algebraic Groups. A. Borel. Published 1991. Mathematics. Conventions and notation background material from algebraic geometry general notions associated with algebraic groups homogeneous spaces solvable groups Borel subgroups reductive groups rationality questions. View via Publisher.

  7. Armand Borel (21 May 1923 –11 August 2003) was a Swiss mathematician, born in La Chaux-de-Fonds, and served as a professor at the Institute for Advanced Study in Princeton, New Jersey, United States from 1957 to 1993. From 1983 to 1986 he also served as a professor at the ETH Zurich. He primarily worked on algebraic topology and on the theory ...