Collected Works of John Tate 1976-2006 Part 2 Jean-Pierre Serre Hardcover Sealed

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Item specifics

Condition
Brand New: A new, unread, unused book in perfect condition with no missing or damaged pages. See the ...
Educational Level
Adult & Further Education
Personalized
No
Features
Hard cover
Level
Advanced
Item Weight
23.5 Oz
ISBN
9780821890936
Subject Area
Mathematics
Publication Name
Collected Works of John Tate : Part II (1976-2006)
Publisher
American Mathematical Society
Item Length
10 in
Subject
Algebra / Abstract, Number Theory, Geometry / Algebraic
Publication Year
2016
Series
Collected Works
Type
Textbook
Format
Hardcover
Language
English
Item Height
0.6 in
Author
Jean-Pierre Serre
Item Width
7 in
Number of Pages
752 Pages
Category

About this product

Product Identifiers

Publisher
American Mathematical Society
ISBN-10
082189093X
ISBN-13
9780821890936
eBay Product ID (ePID)
21038723780

Product Key Features

Number of Pages
752 Pages
Language
English
Publication Name
Collected Works of John Tate : Part II (1976-2006)
Publication Year
2016
Subject
Algebra / Abstract, Number Theory, Geometry / Algebraic
Type
Textbook
Subject Area
Mathematics
Author
Jean-Pierre Serre
Series
Collected Works
Format
Hardcover

Dimensions

Item Height
0.6 in
Item Weight
23.5 Oz
Item Length
10 in
Item Width
7 in

Additional Product Features

Intended Audience
Scholarly & Professional
LCCN
2015-051378
Dewey Edition
23
Series Volume Number
24
Illustrated
Yes
Dewey Decimal
510
Table Of Content
Part II: Problem 9: The general reciprocity law by J. Tate Relations between $K_2$ and Galois cohomology by J. Tate Local constants by J. T. Tate On the torsion in $K_2$ of fields by J. Tate Fields medals (IV): An instinct for the key idea by J. Tate A simple proof of the main theorem of elimination theory in algebraic geometry by P. Cartier and J. Tate Number theoretic background by J. Tate The Harish-Satake transform on $GL_r$ by J. Tate Brumer-Stark-Stickelberger by J. Tate On conjugation of abelian varieties of CM type by J. Tate On Stark's conjectures on the behavior of $L(s,\chi)$ at $s=0$ by J. Tate Variation of the canonical height of a point depending on a parameter by J. Tate A reciprocity law for $K_2$-traces by S. Rosset and J. Tate Canonical height pairings via Biextensions by B. Mazur and J. Tate On $p$-adic analogues of the conjectures of Birch and Swinnerton-Dyer by B. Mazur, J. Tate, and J. Teitelbaum Refined conjectures of the ''Birch and Swinnerton-Dyer type'' by B. Mazur and J. Tate Commentary on algebra by B. Gross and J. Tate Some algebras associated to automorphisms of elliptic curves by M. Artin, J. Tate, and M. Van den Bergh The $p$-adic sigma function by B. Mazur and J. Tate Quantum deformations of $GL_n$ by M. Artin, W. Schelter, and J. Tate Modules over regular algebras of dimension 3 by M. Artin, J. Tate, and M. Van den Bergh Conjectures on algebraic cycles in $\ell$-adic cohomology by J. Tate The center of the 3-dimensional and 4-dimensional Sklyanin algebras by S. P. Smith and J. Tate The non-existence of certain Galois extensions of $\mathbb{Q}$ unramified outside 2 by J. Tate The centers of 3-dimensional Sklyanin algebras by M. Artin, W. Schelter, and J. Tate A review of non-Archimedean elliptic functions by J. Tate Homological properties of Sklyanin algebras by J. Tate and M. Van den Bergh Linear forms in $p$-adic roots of unity by J. Tate and J. F. Voloch Finite flat group schemes by J. Tate Bernard Dwork (1923-1998) by N. M. Katz and J. Tate Galois cohomology by J. Tate On a conjecture of Finotti by J. Tate Refining Gross's conjecture on the values of abelian $L$-functions by J. Tate On the Jacobians of plane cubics by M. Artin, F. Rodriguez-Villegas, and J. Tate Computation of $p$-adic heights and log convergence by B. Mazur, W. Stein, and J. Tate Letters by J. Tate
Synopsis
In these volumes, a reader will find all of John Tate's published mathematical papers-spanning more than six decades-enriched by new comments made by the author. Included also is a selection of his letters. His letters give us a close view of how he works and of his ideas in process of formation.
LC Classification Number
QA564.T377 2016

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