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Birational geometry of algebraic var...
~
Kollar, Janos.
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Birational geometry of algebraic varieties
Record Type:
Electronic resources : Monograph/item
Title/Author:
Birational geometry of algebraic varieties/ Janos Kollar, Shigefumi Mori, with the collaboration of C.H. Clemens and A. Corti.
Author:
Kollar, Janos.
other author:
Mori, Shigefumi.
Published:
Cambridge :Cambridge University Press, : 1998.,
Description:
viii, 254 p. :ill., digital ;24 cm.
Notes:
Title from publisher's bibliographic system (viewed on 05 Oct 2015).
Subject:
Surfaces, Algebraic. -
Online resource:
https://doi.org/10.1017/CBO9780511662560
ISBN:
9780511662560
Birational geometry of algebraic varieties
Kollar, Janos.
Birational geometry of algebraic varieties
[electronic resource] /Janos Kollar, Shigefumi Mori, with the collaboration of C.H. Clemens and A. Corti. - Cambridge :Cambridge University Press,1998. - viii, 254 p. :ill., digital ;24 cm. - Cambridge tracts in mathematics ;134. - Cambridge tracts in mathematics ;134..
Title from publisher's bibliographic system (viewed on 05 Oct 2015).
One of the major discoveries of the last two decades of the twentieth century in algebraic geometry is the realization that the theory of minimal models of surfaces can be generalized to higher dimensional varieties. This generalization, called the minimal model program or Mori's program, has developed into a powerful tool with applications to diverse questions in algebraic geometry and beyond. This book provides the a comprehensive introduction to the circle of ideas developed around the program, the prerequisites being only a basic knowledge of algebraic geometry. It will be of great interest to graduate students and researchers working in algebraic geometry and related fields.
ISBN: 9780511662560Subjects--Topical Terms:
555735
Surfaces, Algebraic.
LC Class. No.: QA571 / .K65 1998
Dewey Class. No.: 516.35
Birational geometry of algebraic varieties
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One of the major discoveries of the last two decades of the twentieth century in algebraic geometry is the realization that the theory of minimal models of surfaces can be generalized to higher dimensional varieties. This generalization, called the minimal model program or Mori's program, has developed into a powerful tool with applications to diverse questions in algebraic geometry and beyond. This book provides the a comprehensive introduction to the circle of ideas developed around the program, the prerequisites being only a basic knowledge of algebraic geometry. It will be of great interest to graduate students and researchers working in algebraic geometry and related fields.
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https://doi.org/10.1017/CBO9780511662560
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1
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Opac note
Attachments
W9396582
電子資源
11.線上閱覽_V
電子書
EB QA571 .K65 1998
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