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Recent advances in Hodge theory = pe...
~
Kerr, Matt (1975-)
Recent advances in Hodge theory = period domains, algebraic cycles, and arithmetic /
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Recent advances in Hodge theory/ edited by Matt Kerr, Gregory Pearlstein.
Reminder of title:
period domains, algebraic cycles, and arithmetic /
other author:
Kerr, Matt
Published:
Cambridge :Cambridge University Press, : 2016.,
Description:
xvii, 514 p. :ill., digital ; : 24 cm.;
Subject:
Algebraic cycles - Congresses. -
Online resource:
https://doi.org/10.1017/CBO9781316387887
ISBN:
9781316387887
Recent advances in Hodge theory = period domains, algebraic cycles, and arithmetic /
Recent advances in Hodge theory
period domains, algebraic cycles, and arithmetic /[electronic resource] :edited by Matt Kerr, Gregory Pearlstein. - Cambridge :Cambridge University Press,2016. - xvii, 514 p. :ill., digital ;24 cm. - London Mathematical Society lecture note series ;427. - London Mathematical Society lecture note series ;382..
In its simplest form, Hodge theory is the study of periods - integrals of algebraic differential forms which arise in the study of complex geometry and moduli, number theory and physics. Organized around the basic concepts of variations of Hodge structure and period maps, this volume draws together new developments in deformation theory, mirror symmetry, Galois representations, iterated integrals, algebraic cycles and the Hodge conjecture. Its mixture of high-quality expository and research articles make it a useful resource for graduate students and seasoned researchers alike.
ISBN: 9781316387887Subjects--Topical Terms:
1051181
Algebraic cycles
--Congresses.
LC Class. No.: QA564 / .R426 2016
Dewey Class. No.: 514.74
Recent advances in Hodge theory = period domains, algebraic cycles, and arithmetic /
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period domains, algebraic cycles, and arithmetic /
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edited by Matt Kerr, Gregory Pearlstein.
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2016.
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London Mathematical Society lecture note series ;
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In its simplest form, Hodge theory is the study of periods - integrals of algebraic differential forms which arise in the study of complex geometry and moduli, number theory and physics. Organized around the basic concepts of variations of Hodge structure and period maps, this volume draws together new developments in deformation theory, mirror symmetry, Galois representations, iterated integrals, algebraic cycles and the Hodge conjecture. Its mixture of high-quality expository and research articles make it a useful resource for graduate students and seasoned researchers alike.
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https://doi.org/10.1017/CBO9781316387887
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