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Topological Methods in Algebraic Geometry (Classics in Mathematics) [Paperback]

Friedrich Hirzebruch (Author), R.L.E. Schwarzenberger (Translator, Contributor), A. Borel (Contributor), F. Hirzebruch (Author)

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Book Description

February 24, 1995 3540586636 978-3540586630
This text examines topological methods in algebraic geometry.


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Language Notes

Text: English (translation)
Original Language: German

About the Author

Biography of Friedrich Hirzebruch Friedrich Hirzebruch was born on October 17, 1927 in Hamm, Germany. He studied mathematics at the University of Münster and the ETH Zürich, under Heinrich Behnke and Heinz Hopf. Shortly after the award of his doctoral degree in 1950, he obtained an assistantship in Erlangen and then a membership at the Institute for Advanced Study, Princeton, followed by an assistant professorship at Princeton University. In 1956 he returned to Germany to a chair at the University of Bonn, which he held until his retirement in 1993. Since 1980 he has been the Director of the Max Planck Institute for Mathematics in Bonn. Hirzebruch's work has been fundamental in combining topology, algebraic and differential geometry and number theory. It has had a deep and far-reaching influence on the work of many others, who have expanded and generalized his ideas. His most famous result is the theorem of Riemann-Roch-Hirzebruch.  

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Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
complex analytic vector bundle, complex analytic fibre bundle, complex analytic line bundles, canonical presheaf, compact oriented differentiable manifold, complex analytic homeomorphisms, connected structure group, arbitrary compact complex manifolds, integrality theorems, analytic vector bundles, analytic sheaf, continuous vector bundles, admissible chart, characteristic power series, local holomorphic functions, cobordism ring, local holomorphic sections, oriented differentiable manifolds, algebraic sheaves, difference bundle, complex analytic case, analytic sheaves, multiplicative sequence, split manifold, algebraic manifolds
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