Algebraic Varieties: Minimal Models and Finite Generation di Yujiro Kawamata edito da CAMBRIDGE
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Algebraic Varieties: Minimal Models and Finite Generation

Minimal Models and Finite Generation

Editore:

CAMBRIDGE

Traduttore:
Jiang, Chen (Fudan University, Shanghai)
EAN:

9781009344678

ISBN:

1009344676

Pagine:
257
Formato:
Hardback
Lingua:
Inglese
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Libro Algebraic Varieties: Minimal Models and Finite Generation di Yujiro Kawamata

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The finite generation theorem is a major achievement of modern algebraic geometry. Based on the minimal model theory, it states that the canonical ring of an algebraic variety defined over a field of characteristic zero is a finitely generated graded ring. This graduate-level text is the first to explain this proof. It covers the progress on the minimal model theory over the last 30 years, culminating in the landmark paper on finite generation by Birkar-Cascini-Hacon-McKernan. Building up to this proof, the author presents important results and techniques that are now part of the standard toolbox of birational geometry, including Mori's bend and break method, vanishing theorems, positivity theorems and Siu's analysis on multiplier ideal sheaves. Assuming only the basics in algebraic geometry, the text keeps prerequisites to a minimum with self-contained explanations of terminology and theorems.

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