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Oeuvres Scientifiques - Collected Papers II: 1951 - 1964: Springer Collected Works in Mathematics

Autor André Weil
en Limba Engleză Paperback – 21 noi 2014
From the reviews:
"…All of Weil’s works except for books and lecture notes are compiled here, in strict chronological order for easy reference.
But the value … goes beyond the convenience of easy reference and accessibility. In the first place, these volumes contain several essays, letters, and addresses which were either published in obscure places (…) or not published at all.
Even more valuable are the lengthy commentaries on many of the articles, written by Weil himself. These remarks serve as a guide, helping the reader place the papers in their proper context. Moreover, we have the rare opportunity of seeing a great mathematician in his later life reflecting on the development of his ideas and those of his contemporaries at various stages of his career.
The sheer number of mathematical papers of fundamental significance would earn Weil’s Collected Papers a place in the library of a mathematician with an interest in number theory, algebraic geometry, representations theory, or related areas. The additional import of the mathematical history and culture in these volumes makes them even more essential." Neal Koblitz in Mathematical Reviews
"…André Weil’s mathematical work has deeply influenced the mathematics of the twentieth century and the monumental (...) "Collected papers" emphasize this influence." O. Fomenko in Zentralblatt der Mathematik
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Specificații

ISBN-13: 9783662443224
ISBN-10: 3662443228
Pagini: 584
Ilustrații: XXII, 561 p.
Dimensiuni: 155 x 235 x 31 mm
Greutate: 0.81 kg
Ediția:2009. Reprint 2014 of the 2009 and 1979 edition
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Springer Collected Works in Mathematics

Locul publicării:Berlin, Heidelberg, Germany

Public țintă

Research

Cuprins

Review of “Introduction to the theory of algebraic functions, by C. Che valley”.- Sur les théorèmes de de Rham.- Sur les “formules explicites” de la théorie des nombres premiers.- Jacobi sums as “Grössencharaktere”.- On picard varieties.- Théorie des points proches sur les variétés différentiables.- Remarques sur un mémoire d’hermite.- Mathematical teaching in Universities.- The mathematics curriculum.- Sur les critères d’équivalence en géométrie algébrique.- Footnote to a recent paper.- Number of points of varieties in finite fields.- On the projective embedding of abelian varieties.- Abstract versus classical algebraic geometry.- Poincaré et l’arithmétique.- On algebraic groups of transformations.- On algebraic groups and homogeneous spaces.- On a certain type of characters of the idèle-class group of an algebraic number-field.- On the theory of complex multiplication.- Science Française?.- The field of definition of a variety.- Zum Beweis des Torellischen Satzes.- Hermann Weyl (1885–1955).- Réduction des formes quadratiques, d’après Minkowski et Siegel.- Groupes des formes quadratiques indéfinies et des formes bilinéaires alternées.- à l’étude des variétés kählériennes (Préface).- On the moduli of Riemann surfaces.- Final report on contract AF 18(603)-57.- Discontinuous subgroups of classical groups.- Adèles et groupes algébriques.- Y. Taniyama.- De la métaphysique aux mathématiques.- Algebras with involutions and the classical groups.- On discrete subgroups of Lie groups.- Organisation et désorganisation en mathématique.- Sur la théorie des formes quadratiques.- On discrete subgroups of Lie groups (II).- Algebraic Geometry.- Remarks on the cohomology of groups.

Textul de pe ultima copertă

From the reviews
"…All of Weil’s works except for books and lecture notes are compiled here, in strict chronological order for easy reference.
But the value … goes beyond the convenience of easy reference and accessibility. In the first place, these volumes contain several essays, letters, and addresses which were either published in obscure places (…) or not published at all.
Even more valuable are the lengthy commentaries on many of the articles, written by Weil himself. These remarks serve as a guide, helping the reader place the papers in their proper context. Moreover, we have the rare opportunity of seeing a great mathematician in his later life reflecting on the development of his ideas and those of his contemporaries at various stages of his career.
The sheer number of mathematical papers of fundamental significance would earn Weil’s Collected Papers a place in the library of a mathematician with an interest in number theory, algebraic geometry, representations theory, or related areas. The additional import of the mathematical history and culture in these volumes makes them even more essential." Neal Koblitz in Mathematical Reviews
"…André Weil’s mathematical work has deeply influenced the mathematics of the twentieth century and the monumental (...) "Collected papers" emphasize this influence." O. Fomenko in Zentralblatt der Mathematik