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Abundance conjecture
REMARKS on the ABUNDANCE CONJECTURE 3 Log flips for Log Canonical Pairs Is Known for All Dimensions (Cf
Moving Codimension-One Subvarieties Over Finite Fields
Strictly Nef Vector Bundles and Characterizations of P
Bimeromorphic Geometry of K'́ahler Threefolds
Abundance Theorem for Numerically Trivial Log Canonical Divisors of Semi-Log Canonical Pairs
The Mathematical Work of Caucher Birkar
A SNAPSHOT of the MINIMAL MODEL PROGRAM 1. Introduction
Birational Geometry of Algebraic Varieties
Log Pluricanonical Representations and the Abundance Conjecture
A First Glimpse at the Minimal Model Program
On Generalised Abundance, I
Abundance Conjecture and Canonical Bundle Formula
Compositio Mathematica
On Generalised Abundance, II
The Work of Hacon and Mckernan
Arxiv:1601.01602V3 [Math.AG] 12 Feb 2018
Arxiv:2008.01008V2 [Math.AG] 7 Aug 2020 .Varieties 1
Log Pluricanonical Representations and Abundance Conjecture
Top View
The Iitaka Conjecture Cn,M in Dimension Six
Birational Geometry of Algebraic Varieties, by János Kollár And
Generalised Pairs in Birational Geometry Caucher Birkar
Arxiv:1611.00556V1 [Math.AG]
Generalised Pairs in Birational Geometry Caucher Birkar
Recent Developments in Minimal Model Theory
STRICTLY NEF DIVISORS Introduction Given a Line Bundle L
LECTURES on BIRATIONAL GEOMETRY Contents 1. Introduction
Remarks on the Non-Vanishing Conjecture 1