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Complex Non-Kähler Geometry: Cetraro, Italy 2018

in Hermitian geometry, more precisely, on special Hermitian metrics and geometric flows, and on pluripotential theory in complex non-Kahler geometry.;

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Pluripotential Theory

the 2011 CIME session on pluripotential theory in Cetraro, Italy. This CIME course focused on complex Monge-Ampere equations, applications;

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Complex and Symplectic Geometry

such as the cohomology of complex manifolds; analytic techniques in Kahler and non-Kahler geometry; almost-complex and symplectic structures;

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Advances in Complex Geometry

This volume contains contributions from speakers at the 2015-2018 joint Johns Hopkins University and University of Maryland Complex;

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Geometric Representation Theory and Gauge Theory: Cetraro, Italy 2018

are based on lectures delivered at the CIME school Geometric Representation Theory and Gauge Theory held in Cetraro, Italy, in June 2018;

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Fully Nonlinear PDEs in Real and Complex Geometry and Optics: Cetraro, Italy 2012, Editors

, Differential Geometry, Optics, and Geometric Theory of Several Complex Variables. The school consisted of four courses: Extremal problems for;

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Cohomological Aspects in Complex Non-Kahler Geometry

that do not have any Kahler structure. We focus in particular on studying Bott-Chern and Aeppli cohomologies of compact complex manifolds;

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Selected Papers from the Journal of Differential Geometry 1967-2017, Volume 2

complex geometry, to the geometry of compact and non-compact Kahler manifolds. Among the authors and topics are: Raoul Bott on a residue formula;

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Enumerative Invariants in Algebraic Geometry and String Theory: Lectures Given at the C.I.M.E. Summer School Held in Cetraro, Italy, June 6-11, 2005

experimental testing seems problematic. The aim of this volume, a result of the CIME Summer School held in Cetraro, Italy, in 2005, is to cover part;

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Lectures On Kahler Geometry

differential geometry, before moving on to a description of complex manifolds and holomorphic vector bundles. Kahler manifolds are discussed from the;

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Lectures On Kahler Geometry

differential geometry, before moving on to a description of complex manifolds and holomorphic vector bundles. Kahler manifolds are discussed from the;

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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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C-Projective Geometry

to (almost) complex manifolds. The authors realise it as a type of parabolic geometry and describe the associated Cartan or tractor;

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Complex Geometry from Riemann to Kahler-Einstein and Calabi-Yau

Complex geometry has been extensively studied and developed since the 19th century. This volume examines the subject from a global;

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Kaehler Immersions of Kaehler Manifolds into Complex Space Forms

understanding of the rest of the book, the prerequisites to read this book are a basic knowledge of complex and Kahler geometry.;

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Geometry of Moduli

moduli theory is advancing. These include the geometry of moduli spaces, non-reductive geometric invariant theory, birational geometry;

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Generalized Ricci Flow

, complex, and Kahler geometry. This leads to an extension of the classical Einstein-Hilbert action, which yields natural extensions of Einstein and;

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Applications of Affine and Weyl Geometry

examine Walker structures, Riemannian extensions, and Kahler--Weyl geometry from this viewpoint. This book is intended to be accessible to;

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Applications of Affine and Weyl Geometry

Walker structures, Riemannian extensions, and Kahler--Weyl geometry from this viewpoint. This book is intended to be accessible to mathematicians;

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Differential Geometry in the Large

the globe, treating geometric evolution equations, structures on manifolds, non-negative curvature and Alexandrov geometry, and topics;

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Geometric Analysis

Analysis held in Cetraro in 2018, it offers a collection of lecture notes prepared by Ailana Fraser (UBC), Andre Neves (Chicago), Peter M. Topping;

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A Brief Introduction to Berezin-Toeplitz Operators on Compact Kahler Manifolds

complex geometry, topological quantum field theory, integrable systems, and the study of links between symplectic topology and quantum mechanics;

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Selected Works of Shing-Tung Yau 1971-1991: Volume 5

, considered the highest honor in mathematics, for his work in differential geometry. He is known also for his work in algebraic and Kahler geometry;

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Selected Works of Shing-Tung Yau 1971-1991: Volume 4

, considered the highest honor in mathematics, for his work in differential geometry. He is known also for his work in algebraic and Kahler geometry;

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Selected Works of Shing-Tung Yau 1971-1991: Volume 2

, considered the highest honor in mathematics, for his work in differential geometry. He is known also for his work in algebraic and Kahler geometry;

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Selected Works of Shing-Tung Yau 1971-1991: Volume 3

, considered the highest honor in mathematics, for his work in differential geometry. He is known also for his work in algebraic and Kahler geometry;

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Recent Advances in Differential Geometry

The book narrates the saga of origin of geometry especially non-Euclidean and covers up to few generalizations of non-Euclidean geometry;

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