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Geometry of Moduli

The proceedings from the Abel Symposium on Geometry of Moduli, held at Svinoya Rorbuer, Svolvaer in Lofoten, in August 2017, present both;

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Moduli Spaces and Arithmetic Geometry (Kyoto, 2004)

of moduli spaces and arithmetic geometry have many important techniques and ideas in common. With this close relation in mind, the RIMS conference;

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Algebraic And Arithmetic Structures Of Moduli Spaces (Sapporo 2007)

The conference Algebraic and Arithmetic Structures of Moduli Spaces was held in September 2007, at Sapporo (Hokkaido University). Twenty;

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Birational Geometry and Moduli Spaces

This volume collects contributions from speakers at the INdAM Workshop Birational Geometry and Moduli Spaces , which was held in Rome on;

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Geometric Invariant Theory, Holomorphic Vector Bundles and the Harder-Narasimhan Filtration

between algebraic, differential and symplectic geometry settings is also covered. Unstable objects in moduli problems -- a result of the;

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Arithmetic and Geometry Around Galois Theory

team of Galatasaray University (Istanbul): Geometry and Arithmetic of Moduli Spaces of Coverings (2008) and Geometry and Arithmetic around;

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Geometry Of Moduli Spaces Of Sheaves

their moduli spaces, which include moduli spaces in positive characteristic, moduli spaces of principal bundles and of complexes, Hilbert;

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Moduli of Vector Bundles

developments concerning moduli spaces of vector bundles or instantons and their application. Covers a broad array of topics in both differential and;

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Moduli Spaces and Vector Bundles

Vector bundles and their associated moduli spaces are of fundamental importance in algebraic geometry. In recent decades this subject has;

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Moduli of Weighted Hyperplane Arrangements

This book focuses on a large class of geometric objects in moduli theory and provides explicit computations to investigate their families;

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Global Aspects of Complex Geometry

through special varieties in higher dimensions, moduli theory, Kahler geometry, and group actions to Hodge theory and characteristic p-geometry;

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Handbook of Moduli

The Handbook of Moduli, comprising three volumes, offers a multi-faceted survey of a rapidly developing subject aimed not just at;

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Virtual Fundamental Cycles in Symplectic Topology

The method of using the moduli space of pseudo-holomorphic curves on a symplectic manifold was introduced by Mikhail Gromov in 1985. From;

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Moduli Spaces

Moduli theory is the study of how objects, typically in algebraic geometry but sometimes in other areas of mathematics, vary in families;

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Local and Global Methods in Algebraic Geometry

related fields, including birational geometry and moduli theory, analytic and positive characteristic methods, geometry of surfaces, singularity;

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Algebraic Curves

analysis of more complex curve singularities is not a necessary step in understanding the geometry of the moduli spaces. The book does not use the;

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On Moduli Spaces of Semistable Sheaves on K3 Surfaces

A big challenge in symplectic geometry is the search for irreducible symplectic manifolds. After O'Grady constructed striking examples out;

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Handbook of Moduli

The Handbook of Moduli, comprising three volumes, offers a multi-faceted survey of a rapidly developing subject aimed not just at;

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An Introduction to Invariants and Moduli

geometry. However, its influence is not confined there; for example, the theory of moduli spaces is a crucial ingredient in the proof of Fermat's;

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An Introduction to Invariants and Moduli

geometry. However, its influence is not confined there; for example, the theory of moduli spaces is a crucial ingredient in the proof of Fermat's;

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Moduli Spaces Of Stable Sheaves On Schemes

The notion of stability for algebraic vector bundles on curves was originally introduced by Mumford, and moduli spaces of semi-stable;

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Geometry of Algebraic Curves: Volume II with a Contribution by Joseph Daniel Harris

The second volume of the Geometry of Algebraic Curves is devoted to the foundations of the theory of moduli of algebraic curves. Its;

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Computers, Rigidity, and Moduli

of moduli space. Weinberger studies them using tools from group theory, computability, differential geometry, and topology, all of which he;

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An Introduction to Riemann Surfaces, Algebraic Curves and Moduli Spaces

This book gives an introduction to modern geometry. Starting from an elementary level, the author develops deep geometrical concepts that;

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Berkeley Lectures on p-adic Geometry

Berkeley Lectures on p-adic Geometry presents an important breakthrough in arithmetic geometry. In 2014, leading mathematician Peter;

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Berkeley Lectures on padic Geometry (AMS207)

Berkeley Lectures on p-adic Geometry presents an important breakthrough in arithmetic geometry. In 2014, leading mathematician Peter;

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Cohomology of Quotients in Symplectic and Algebraic Geometry. (MN-31), Volume 31

because of their relevance to moduli problems in algebraic geometry. The author describes two different approaches to the problem. One is purely;

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