An edition of $t$-Motives (2020)

$t$-Motives

Hodge Structures, Transcendence and Other Motivic Aspects

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$t$-Motives
Gebhard Böckle, David Goss, Ur ...
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Last edited by MARC Bot
December 10, 2022 | History
An edition of $t$-Motives (2020)

$t$-Motives

Hodge Structures, Transcendence and Other Motivic Aspects

  • 0 Ratings
  • 0 Want to read
  • 0 Currently reading
  • 0 Have read

This volume contains research and survey articles on Drinfeld modules, Anderson $t$-modules and $t$-motives. Much material that had not been easily accessible in the literature is presented here, for example the cohomology theories and Pink's theory of Hodge structures attached to Drinfeld modules and $t$-motives. Also included are survey articles on the function field analogue of Fontaine's theory of $p$-adic crystalline Galois representations and on transcendence methods over function fields, encompassing the theories of Frobenius difference equations, automata theory, and Mahler's method. In addition, this volume contains a small number of research articles on function field Iwasawa theory, 1-$t$-motifs, and multizeta values.This book is a useful source for learning important techniques and an effective reference for all researchers working in or interested in the area of function field arithmetic, from graduate students to established experts.

Publish Date
Language
English
Pages
473

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Edition Availability
Cover of: $t$-Motives
$t$-Motives: Hodge Structures, Transcendence and Other Motivic Aspects
2020, European Mathematical Society Publishing House
electronic resource / in English

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Book Details


Table of Contents

A rapid introduction to Drinfeld modules, $t$-modules, and $t$-motives -- W. Dale Brownawell, Matthew A. Papanikolas
Pink's theory of Hodge structures and the Hodge conjecture over function fields -- Urs Hartl, Ann-Kristin Juschka
Local shtukas, Hodge-Pink structures and Galois representations -- Urs Hartl, Wansu Kim
Frobenius difference equations and difference Galois groups -- Chieh-Yu Chang
An introduction to Mahler's method for transcendence and algebraic independence -- Federico Pellarin
Automata methods in transcendence -- Dinesh S. Thakur
Aspects of Iwasawa theory over function fields -- Andrea Bandini, Francesc Bars, Ignazio Longhi
1-$t$-Motifs -- Lenny Taelman
Multizeta in function field arithmetic -- Dinesh S. Thakur.

Edition Notes

Includes bibliographical references and index.

Published in
Zuerich, Switzerland
Series
EMS Series of Congress Reports, EMS series of congress reports

Classifications

Dewey Decimal Class
516.35
Library of Congress
QA564

The Physical Object

Format
[electronic resource] /
Pagination
1 online resource (473 pages).
Number of pages
473

ID Numbers

Open Library
OL43735248M
ISBN 10
303719698X, 3037191988
ISBN 13
9783037196984, 9783037191989
OCLC/WorldCat
1153956947

Source records

marc_columbia MARC record

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