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From Classical to Modern Algebraic Geometry

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Cover of 'From Classical to Modern Algebraic Geometry'

Table of Contents

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    Book Overview
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    Chapter 1 Segre’s University Courses and the Blossoming of the Italian School of Algebraic Geometry
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    Chapter 2 Corrado Segre and His Disciples: the Construction of an International Identity for the Italian School of Algebraic Geometry
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    Chapter 3 Segre, Klein, and the Theory of Quadratic Line Complexes
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    Chapter 4 Segre and the Foundations of Geometry: From Complex Projective Geometry to Dual Numbers
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    Chapter 5 Segre, Castelnuovo, Enriques: Missing Links
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    Chapter 6 Corrado Segre: Biographical Timeline
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    Chapter 7 Algebraic Elements of the Cremona Groups
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    Chapter 8 Segre Functions in Multiprojective Spaces and Tensor Analysis
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    Chapter 9 Cremona Linearizations of Some Classical Varieties
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    Chapter 10 An Account of Instanton Bundles on Hyperquadrics
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    Chapter 11 Corrado Segre and Nodal Cubic Threefolds
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    Chapter 12 Godeaux Surfaces with an Enriques Involution and Some Stable Degenerations
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    Chapter 13 Geometry of Lines and Degeneracy Loci of Morphisms of Vector Bundles
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    Chapter 14 Corrado Segre, Guido Castelnuovo and the Riemann-Roch Theorem
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    Chapter 15 Introduction to the Handwritten Notebook on Geometry on Simply Infinite Algebraic Entities (1890–91)
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    Chapter 16 Lezioni di Geometria Superiore 1890–91 Introduzione alla Geometria sugli Enti Algebrici Semplicemente Infiniti
Attention for Chapter 9: Cremona Linearizations of Some Classical Varieties
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Chapter title
Cremona Linearizations of Some Classical Varieties
Chapter number 9
Book title
From Classical to Modern Algebraic Geometry
Published by
Birkhäuser, Cham, January 2016
DOI 10.1007/978-3-319-32994-9_9
Book ISBNs
978-3-31-932992-5, 978-3-31-932994-9
Authors

Ciro Ciliberto, Maria Angelica Cueto, Massimiliano Mella, Kristian Ranestad, Piotr Zwiernik

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