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A Course in Hodge Theory

Offers an examination of the precursors of Hodge theory: first, the studies of elliptic and abelian integrals by Cauchy, Abel, Jacobi, and;

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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 (MN-49)

This book provides a comprehensive and up-to-date introduction to Hodge theory--one of the central and most vibrant areas of contemporary;

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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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Differential Forms on Singular Varieties

Differential Forms on Singular Varieties: De Rham and Hodge Theory Simplified uses complexes of differential forms to give a complete;

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Hodge Theory And Complex Algebraic Geome

complex variables, complex manifolds, holomorphic vector bundles, sheaves and cohomology theory, the latter being treated in a more theoretical;

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Hodge Theory & Complex Algebraic Geom 2

complex variables, complex manifolds, holomorphic vector bundles, sheaves and cohomology theory, the latter being treated in a more theoretical;

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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 Ideals

The authors use methods from birational geometry to study the Hodge filtration on the localization along a hypersurface. This filtration;

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Classifying Spaces of Degenerating Polarized Hodge Structures. (AM-169)

. In this book, Kazuya Kato and Sampei Usui realize this dream by creating a logarithmic Hodge theory. They use the logarithmic structures begun by;

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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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The Hodge-Laplacian

differential operators. A new generation of Calderon-Zygmund theory is developed for variable coefficient singular integral operators, which turns out;

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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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Calabi Yau Varieties Arithmetic Geometry and Physics

theory. With its coverage of the various perspectives of a wide area of topics such as Hodge theory, Gross-Siebert program, moduli problems;

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Transcendental Aspects of Algebraic Cycles

ideal for graduate students or researchers seeking a modern introduction to the state-of-the-art theory in this subject.;

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Automorphic Forms & Galois Representati

Automorphic forms and Galois representations have played a central role in the development of modern number theory, with the former coming;

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Mixed Twistor D-Modules

author. The theory of mixed twistor D-modules is one of the ultimate goals in the study suggested by Simpson's Meta Theorem and it would form a;

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Global Aspects of Complex Geometry

This collection of surveys present an overview of recent developments in Complex Geometry. Topics range from curve and surface theory;

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Cambridge Tracts in Mathematics

This 1998 book is both an introduction to, and a survey of, some topics of singularity theory; in particular the studying of singularities;

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Lectures On Algebraic Cycles

Spencer Bloch's 1979 Duke lectures, a milestone in modern mathematics, have been out of print almost since their first publication in 1980;

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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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London Mathematical Society Student Texts

index theory. The main theme is the study of heat flow associated to the Laplacians on differential forms. This provides a unified treatment;

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London Mathematical Society Student Texts

index theory. The main theme is the study of heat flow associated to the Laplacians on differential forms. This provides a unified treatment;

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Foundations of Differentiable Manifolds and Lie Groups

integration on manifolds. The book also provides a proof of the de Rham theorem via sheaf cohomology theory and develops the local theory of elliptic;

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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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