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Geometric Analysis

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Cover of 'Geometric Analysis'

Table of Contents

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    Book Overview
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    Chapter 1 Big and Nef Classes, Futaki Invariant and Resolutions of Cubic Threefolds
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    Chapter 2 Bottom of Spectra and Amenability of Coverings
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    Chapter 3 Some Remarks on the Geometry of a Class of Locally Conformally Flat Metrics
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    Chapter 4 Analytical Properties for Degenerate Equations
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    Chapter 5 Equivariant K-theory and Resolution I: Abelian Actions
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    Chapter 6 On the Existence Problem of Einstein–Maxwell Kähler Metrics
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    Chapter 7 Local Moduli of Scalar-flat Kähler ALE Surfaces
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    Chapter 8 Singular Ricci Flows II
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    Chapter 9 An Inequality Between Complex Hessian Measures of Hölder Continuous m-subharmonic Functions and Capacity
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    Chapter 10 A Guided Tour to Normalized Volume
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    Chapter 11 Towards a Liouville Theorem for Continuous Viscosity Solutions to Fully Nonlinear Elliptic Equations in Conformal Geometry
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    Chapter 12 Arsove–Huber Theorem in Higher Dimensions
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    Chapter 13 From Local Index Theory to Bergman Kernel: A Heat Kernel Approach
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    Chapter 14 Fourier–Mukai Transforms, Euler–Green Currents, and K-Stability
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    Chapter 15 The Variations of Yang–Mills Lagrangian
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    Chapter 16 Tian’s Properness Conjectures:An Introduction to Kähler Geometry
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    Chapter 17 Ancient Solutions in Geometric Flows
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    Chapter 18 The Kähler–Ricci Flow on CP2
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    Chapter 19 Pluriclosed Flow and the Geometrization of Complex Surfaces
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    Chapter 20 From Optimal Transportation to Conformal Geometry
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    Chapter 21 Special Lagrangian Equations
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    Chapter 22 Positive Scalar Curvature on Foliations:The Enlargeability
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    Chapter 23 Kähler–Einstein Metrics on Toric Manifolds and G-manifolds
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    Chapter 24 Some Questions in the Theory of Pseudoholomorphic Curves
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Title
Geometric Analysis
Published by
Springer International Publishing, May 2020
DOI 10.1007/978-3-030-34953-0
ISBNs
978-3-03-034952-3, 978-3-03-034953-0
Editors

Chen, Jingyi, Lu, Peng, Lu, Zhiqin, Zhang, Zhou