Oeuvres - collected papers I : 1948 - 1958
Material type:![Text](/opac-tmpl/lib/famfamfam/BK.png)
Item type | Current library | Call number | Status | Date due | Barcode |
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SMS Library | 512.81 BOR-O (Browse shelf(Opens below)) | Available | 25161 |
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512.774 FAR-R Riemann surfaces | 512.81 BOR-C Continuous cohomology, discrete subgroups, and representations of reductive groups | 512.81 BOR-E Essays in the history of lie groups and algebraic groups | 512.81 BOR-O Oeuvres - collected papers I : 1948 - 1958 | 512.81 BOR-O Oeuvres - collected papers II : 1959-1968 | 512.81 BOR-O Oeuvres - collected papers III : 1969 - 1982 | 512.81 BOR-O Oeuvres - collected papers IV : 1983-1999 |
Includes bibliographies.
Armand Borel’s mathematical work centered on the theory of Lie groups. Because of the increasingly important place of this theory in the whole of mathematics, Borel’s work influenced some of the most important developments of contemporary mathematics. His first great achievement was to apply to Lie groups and homogenous spaces the powerful techniques of algebraic topology developed by Leray, Cartan, and Steenrod. In 1992, Borel was awarded the International Balzan Prize for Mathematics "for his fundamental contributions to the theory of Lie groups, algebraic groups and arithmetic groups, and for his indefatigable action in favor of high quality in mathematical research and of the propagation of new ideas."
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