Model Theory and Algebraic Geometry, Vol. 169 Book

Name: Model Theory and Algebraic Geometry, Vol. 169, This introduction
Brand: Steidl Publishing
SKU: 9783540648635
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Model Theory and Algebraic Geometry, Vol. 169, This introduction to the recent exciting developments in the applications of model theory to algebraic geometry, illustrated by E. Hrushovski's model-theoretic proof of the geometric Mordell-Lang Conjecture starts from very basic background and works up t, Model Theory and Algebraic Geometry, Vol. 169

3 out of 5 stars based on 2 reviews

Model Theory and Algebraic Geometry, Vol. 169
Written by author Elisabeth Bouscaren
Published by Springer-Verlag New York, LLC, June 2008
This introduction to the recent exciting developments in the applications of model theory to algebraic geometry, illustrated by E. Hrushovski's model-theoretic proof of the geometric Mordell-Lang Conjecture starts from very basic background and works up t
This introduction to the recent exciting developments in the applications of model theory to algebraic geometry, illustrated by E. Hrushovski's model-theoretic proof of the geometric Mordell-Lang Conjecture starts from very basic background and works up t

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Book Categories

Authors

Introduction to model theory 1
Introduction to stability theory and Morley rank 19
Omega-stable groups 45
Model theory of algebraically closed fields 61
Introduction to abelian varieties and the Mordell-Lang conjecture 85
The model-theoretic content of Lang's conjecture 101
Zariski geometries 107
Differentially closed fields 129
Separably closed fields 143
Proof of the Mordell-Lang conjecture for function fields 177
Proof of Manin's theorem by reduction to positive characteristic 197
Index 207

Title: Model Theory and Algebraic Geometry, Vol. 169

Manufacturer:

Steidl Publishing

Item Number: 9783540648635

Publication Date: June 2008

Number: 2

Product Description: Full Name: Model Theory and Algebraic Geometry, Vol. 169; Short Name:Model Theory and Algebraic Geometry

Universal Product Code (UPC): 9783540648635

WonderClub Stock Keeping Unit (WSKU): 9783540648635

Rating: 3/5 based on 2 Reviews

Image Location: https://wonderclub.com/images/covers/86/35/9783540648635.jpg

Category: Media >> Books

Weight: 0.200 kg (0.44 lbs)

Width: 9.210 cm (3.63 inches)

Heigh : 6.140 cm (2.42 inches)

Depth: 0.480 cm (0.19 inches)

Date Added: August 25, 2020, Added By: Ross

Date Last Edited: August 25, 2020, Edited By: Ross

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Jin Non

reviewed Model Theory and Algebraic Geometry, Vol. 169 on March 17, 2016

Model Theory and Algebraic Geometry

Great book for teaching odd and even numbers and learning math vocabulary ! You can teach your students what will happen when you add 2 odd numbers , 2 even numbers , and 1 odd and 1 even number !

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Model Theory and Algebraic Geometry, Vol. 169, This introduction to the recent exciting developments in the applications of model theory to algebraic geometry, illustrated by E. Hrushovski's model-theoretic proof of the geometric Mordell-Lang Conjecture starts from very basic background and works up t, Model Theory and Algebraic Geometry, Vol. 169

Add Model Theory and Algebraic Geometry, Vol. 169, This introduction to the recent exciting developments in the applications of model theory to algebraic geometry, illustrated by E. Hrushovski's model-theoretic proof of the geometric Mordell-Lang Conjecture starts from very basic background and works up t, Model Theory and Algebraic Geometry, Vol. 169 to the inventory that you are selling on WonderClub

Add Model Theory and Algebraic Geometry, Vol. 169, This introduction to the recent exciting developments in the applications of model theory to algebraic geometry, illustrated by E. Hrushovski's model-theoretic proof of the geometric Mordell-Lang Conjecture starts from very basic background and works up t, Model Theory and Algebraic Geometry, Vol. 169 to your collection on WonderClub

Model Theory and Algebraic Geometry, Vol. 169 Book

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	Introduction to model theory	1
	Introduction to stability theory and Morley rank	19
	Omega-stable groups	45
	Model theory of algebraically closed fields	61
	Introduction to abelian varieties and the Mordell-Lang conjecture	85
	The model-theoretic content of Lang's conjecture	101
	Zariski geometries	107
	Differentially closed fields	129
	Separably closed fields	143
	Proof of the Mordell-Lang conjecture for function fields	177
	Proof of Manin's theorem by reduction to positive characteristic	197
	Index	207