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The Grothendieck Festschrift, Volume III: A Collection of Articles Written in Honor of the 60th Birthday of Alexander Grothendieck (Modern Birkhäuser Classics) (English and French Edition)
 
 
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The Grothendieck Festschrift, Volume III: A Collection of Articles Written in Honor of the 60th Birthday of Alexander Grothendieck (Modern Birkhäuser Classics) (English and French Edition) [Paperback]

Pierre Cartier (Editor), Luc Illusie (Editor), Nicholas M. Katz (Editor), Gérard Laumon (Editor), Yuri I. Manin (Editor), Kenneth A. Ribet (Editor)

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Book Description

December 27, 2006 0817645683 978-0817645687
This three-volume work contains articles collected on the occasion of Alexander Grothendieck’s sixtieth birthday and originally published in 1990. The articles were offered as a tribute to one of the world’s greatest living mathematicians. Many of the groundbreaking contributions in these volumes contain material that is now considered foundational to the subject. Topics addressed by these top-notch contributors match the breadth of Grothendieck’s own interests, including: functional analysis, algebraic geometry, algebraic topology, number theory, representation theory, K-theory, category theory, and homological algebra.

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The Grothendieck Festschrift, Volume III: A Collection of Articles Written in Honor of the 60th Birthday of Alexander Grothendieck (Modern Birkhäuser Classics) (English and French Edition) + The Grothendieck Festschrift, Volume I: A Collection of Articles Written in Honor of the 60th Birthday of Alexander Grothendieck (Modern Birkhäuser Classics) (English and French Edition) + Cycles, Transfers, and Motivic Homology Theories. Annals of Mathematics Studies, No. 143
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Editorial Reviews

From the Back Cover

The many diverse articles presented in these three volumes, collected on the occasion of Alexander Grothendieck’s sixtieth birthday and originally published in 1990, were offered as a tribute to one of the world’s greatest living mathematicians. Grothendieck changed the very way we think about many branches of mathematics. Many of his ideas, revolutionary when introduced, now seem so natural as to have been inevitable. Indeed, it is difficult to fully grasp the influence his vast contributions to modern mathematics have subsequently had on new generations of mathematicians. Many of the groundbreaking contributions in these volumes contain material that is now considered foundational to the subject. Topics addressed by these top-notch contributors match the breadth of Grothendieck’s own interests, including: functional analysis, algebraic geometry, algebraic topology, number theory, representation theory, K-theory, category theory, and homological algebra. CONTRIBUTORS to Volume III: A. Lascoux; S. Lichtenbaum; G. Lusztig; Z. Mebkhout; A. Ogus; A.N. Parshin; M. Raynaud; G.B. Shabat; L. Szpiro; R. Thomason; A. Treibich; T.F. Trobaugh; J.-L. Verdier; V.A. Voevodsky; and Y.G. Zarhin.

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Kenneth A. Ribet studied mathematics at Brown University and Harvard University. He received his PhD in 1973 from Harvard, where his advisor was John Tate. After three years of teaching in Princeton and two years of research in Paris, Ribet joined the University of California, Berkeley faculty in 1978.

Ribet is known for his work in number theory and algebraic geometry. He played a prominent role in the proof of Fermat's Last Theorem by showing that this statement was a logical consequence of a conjecture about elliptic curves. (Andrew Wiles proved this conjecture in 1995, thereby obtaining Fermat's Last Theorem as a corollary.)

Ribet was elected to the American Academy of Arts and Sciences in 1997 and the National Academy of Sciences in 2000. He was awarded the Fermat Prize in 1989 and received an honorary PhD from Brown University in 1998. Ribet was inducted as a Vigneron d'honneur by the Jurade de Saint Emilion in 1988.

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Inside This Book (learn more)
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
additivity theorem, tangentiel hyperelliptique, direct colimits, tangentiels hyperelliptiques, homotopy fibre sequence, pour seules singularités, finite modulo trace, revêtement tangentiel, cylinder functor satisfying, convergent topos, solitons elliptiques, cocylinder functors, complexe non singulière, triangle distingué, dualisant relatif, cylinder axiom, hensel local ring, dualité locale, admissible epimorphism, isomorphism infinitely, revêtements tangentiels, étale galoisien, est acyclique, est une hypersurface, genre arithmétique
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Springer Lect, Notes Math, Lecture Notes, Proof of Theorem, Pure Applied Alg, Proof of Lemma, Duke Math, Bass Fundamental Theorem, New York, Quillen K-theory, Compositio Math, Schubert Schub, Pure Math, Inductive Construction Lemma
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