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Hodge Theory & Complex Algebraic Geom 2

. Completely self-contained, the book is ideal for students, while its content gives an account of Hodge theory and complex algebraic geometry as has;

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Hodge Theory and L(2)-analysis

This volume consists of survey papers and introductions pertaining to Hodge theory, variation of Hodge structures, L(2)-methods in complex;

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Hodge Theory And Complex Algebraic Geome

. Completely self-contained, the book is ideal for students, while its content gives an account of Hodge theory and complex algebraic geometry as has;

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Recent Advances in Hodge Theory

In its simplest form, Hodge theory is the study of periods - integrals of algebraic differential forms which arise in the study of complex;

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Hodge Theory and Complex Algebraic Geometry II

The second volume of this modern account of Kaehlerian geometry and Hodge theory starts with the topology of families of algebraic;

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Hodge Theory and Complex Algebraic Geometry II

The 2003 second volume of this account of Kaehlerian geometry and Hodge theory starts with the topology of families of algebraic varieties;

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Algebraic Cycles and Hodge Theory: Lectures Given at the 2nd Session of the Centro Internazionale Matematico Estivo (C.I.M.E.) Held in Torino, Italy,

The main goal of the CIME Summer School on Algebraic Cycles and Hodge Theory has been to gather the most active mathematicians in this;

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Hodge Theory (MN-49)

of mixed Hodge structure and the Hodge theory of maps. Of particular interest is the study of algebraic cycles, including the Hodge and Bloch;

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p adic Hodge Theory

This proceedings volume contains articles related to the research presented at the 2017 Simons Symposium on p-adic Hodge theory. This;

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Complex Algebraic Geometry

introduction to the subject, complex algebraic geometry, making the book suitable as a text for second- and third-year graduate students. The book;

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Topology of Stratified Spaces

characteristic classes, mixed Hodge theory and elliptic genera of singular complex and real algebraic varieties. The book concludes with a list of open;

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Topology of Stratified Spaces

characteristic classes, mixed Hodge theory and elliptic genera of singular complex and real algebraic varieties. The book concludes with a list of open;

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Lectures On Algebraic Cycles

theory of algebraic cycles encompasses such central problems in mathematics as the Hodge conjecture and the Bloch-Kato conjecture on special;

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Hilbert Modular Forms

branch of number theory has been given more and more attention and thus the need for a comprehensive presentation of these results, previously;

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Topological Methods in Algebraic Geometry

In recent years new topological methods, especially the theory of sheaves founded by J. LERAY, have been applied successfully to algebraic;

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Transcendental Aspects of Algebraic Cycles

from introductory lectures on algebraic cycles to more advanced material. The advanced lectures are grouped under three headings: Lawson (co;

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London Mathematical Society Lecture Note Series

find articles on birational geometry, vanishing theorems, complex geometry and Hodge theory, free resolutions and syzygies, derived categories;

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Gauss-Manin Connection in Disguise

of complex analysis, differential equations, algebraic topology and algebraic geometry is required for a smooth reading of the book.;

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Cambridge Tracts in Mathematics

excellent resource for all researchers whose interests lie in singularity theory, and algebraic or differential geometry.;

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Rationality Problems in Algebraic Geometry: Levico Terme, Italy 2015

they have strong links with modern notions such as moduli spaces, Hodge theory, algebraic cycles and derived categories. This text is aimed at;

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Motives, Part 2

of a variety over a finite field. Over the last ten years or so, researchers in various areas - Hodge theory, algebraic $K$-theory;

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Differential Forms on Singular Varieties

classical Hodge theory, differential forms on complex spaces, and mixed Hodge structures on noncompact spaces.;

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Complex Algebraic Curves

undergraduate courses in mathematics, Dr Kirwan introduces the theory, observes the algebraic and topological properties of complex algebraic curves;

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Mumford-Tate Groups and Domains

Mumford-Tate groups are the fundamental symmetry groups of Hodge theory, a subject which rests at the center of contemporary complex;

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Mumford-Tate Groups and Domains

Mumford-Tate groups are the fundamental symmetry groups of Hodge theory, a subject which rests at the center of contemporary complex;

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Complex Algebraic Foliations

theory and utilizing methods from algebraic and complex geometry along with techniques from complex dynamics and several complex variables. The;

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A Study in Derived Algebraic Geometry

Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found numerous applications in other parts;

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