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Flip (mathematics)

  • UC Berkeley UC Berkeley Electronic Theses and Dissertations

    UC Berkeley UC Berkeley Electronic Theses and Dissertations

  • Effective Bounds for the Number of MMP-Series of a Smooth Threefold

    Effective Bounds for the Number of MMP-Series of a Smooth Threefold

  • Resolutions of Quotient Singularities and Their Cox Rings Extended Abstract

    Resolutions of Quotient Singularities and Their Cox Rings Extended Abstract

  • The Birational Geometry of Tropical Compactifications

    The Birational Geometry of Tropical Compactifications

  • Endomorphisms of Smooth Projective 3-Folds with Non-Negative Kodaira Dimension

    Endomorphisms of Smooth Projective 3-Folds with Non-Negative Kodaira Dimension

  • Arxiv:1503.08320V2 [Math.AG] 10 Dec 2015 O Hsnto;W Eegie Ytecnet Flrecmlxstr Complex Large of Symmetry

    Arxiv:1503.08320V2 [Math.AG] 10 Dec 2015 O Hsnto;W Eegie Ytecnet Flrecmlxstr Complex Large of Symmetry

  • ON the EXISTENCE of FLIPS 1. Introduction the Main Result of This Paper Is: Theorem 1.1. Assume the Real MMP in Dimension

    ON the EXISTENCE of FLIPS 1. Introduction the Main Result of This Paper Is: Theorem 1.1. Assume the Real MMP in Dimension

  • SINGULARITIES of PAIRS János Kollár Contents 1. Introduction 2

    SINGULARITIES of PAIRS János Kollár Contents 1. Introduction 2

  • The Cone of Moving Curves on Algebraic Varieties

    The Cone of Moving Curves on Algebraic Varieties

  • A SNAPSHOT of the MINIMAL MODEL PROGRAM 1. Introduction

    A SNAPSHOT of the MINIMAL MODEL PROGRAM 1. Introduction

  • A First Glimpse at the Minimal Model Program

    A First Glimpse at the Minimal Model Program

  • Contents 1. Preliminaries on the Cones of Ample and Effective Divisors 2 2. Preliminaries on the Moduli Space of Curves And

    Contents 1. Preliminaries on the Cones of Ample and Effective Divisors 2 2. Preliminaries on the Moduli Space of Curves And

  • Arxiv:2005.05508V2 [Math.AG] 18 Jun 2020 Fgnrltp.Ec Fteegop Orsod Ooeo Th of One to Corresponds Va Groups Fano These Varieties: of of Each Ω Classes Type

    Arxiv:2005.05508V2 [Math.AG] 18 Jun 2020 Fgnrltp.Ec Fteegop Orsod Ooeo Th of One to Corresponds Va Groups Fano These Varieties: of of Each Ω Classes Type

  • Balanced Line Bundles and Equivariant Compactifications of Homogeneous Spaces Brendan Hassett1, Sho Tanimoto1, and Yuri Tschinke

    Balanced Line Bundles and Equivariant Compactifications of Homogeneous Spaces Brendan Hassett1, Sho Tanimoto1, and Yuri Tschinke

  • Rigidity Properties of Fano Varieties

    Rigidity Properties of Fano Varieties

  • The Pseudo-Effective Cone of a Compact Kähler Manifold and Varieties of Negative Kodaira Dimension

    The Pseudo-Effective Cone of a Compact Kähler Manifold and Varieties of Negative Kodaira Dimension

  • On Base Point Free Theorem and Mori Dream Spaces for Log Canonical

    On Base Point Free Theorem and Mori Dream Spaces for Log Canonical

  • Annual Report on the Mathematical Sciences Research Institute 2018 –2019 Activities Supported by NSF Grant DMS-1440140 June 1, 2018 to May 31, 2019

    Annual Report on the Mathematical Sciences Research Institute 2018 –2019 Activities Supported by NSF Grant DMS-1440140 June 1, 2018 to May 31, 2019

Top View
  • Prelimiting Flips1 C 2003 Г
  • Caucher Birkar's Work in Birational Algebraic Geometry
  • The Work of Hacon and Mckernan
  • Notices Ofof the American Mathematicalmathematical Society June/July 2019 Volume 66, Number 6
  • A CONE THEOREM for NEF CURVES 1. Introduction Suppose
  • Non-Commutative Crepant Resolutions: Scenes from Categorical Geometry
  • Birational Models and Flips
  • Generalised Pairs in Birational Geometry Caucher Birkar
  • The Du Val Singularities An,Dn,E6,E7,E8
  • The Cone Theorem
  • Arxiv:2012.05327V2 [Math.AG] 31 Jan 2021 Elnumbers Real X Schemes O Which for R G Ento 1 Definition B Provided Was Support financial Partial DMS-1901855
  • RESOLVING 3-DIMENSIONAL TORIC SINGULARITIES by Dimitrios I. Dais
  • Pseudo-Effective Line Bundles on Compact Kähler Manifolds
  • Flips and Flops
  • What Is...A Flip?, Volume 51, Number 11
  • Introduction to Mori Theory
  • LECTURES on BIRATIONAL GEOMETRY Contents 1. Introduction
  • Flips for 3-Folds and 4-Folds


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