Birational geometry of foliations/ Marco Brunella.

By:

Brunella, Marco [author.]

Series: IMPA monographs ; v. 1.Publisher: Cham: Springer, [2015]Description: xiv, 130 pages: illustrations; 25 cmContent type:

text

Media type:

unmediated

Carrier type:

volume

ISBN:

3319143093
9783319143095

Subject(s):

Additional physical formats: Online edition:: Birational geometry of foliations.DDC classification:

516.35 B894b

Summary: The text presents the birational classification of holomorphic foliations of surfaces. It discusses at length the theory developed by L.G. Mendes, M. McQuillan and the author to study foliations of surfaces in the spirit of the classification of complex algebraic surfaces .

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Holdings
Item type	Current library	Collection	Call number	Copy number	Status	Date due	Barcode
Books	Castorina Estantes Abertas (Open Shelves)	Livros (Books)	516.35 B894b 2015 IMPA (Browse shelf(Opens below))	1	Checked out	2024-07-11	39063000674831
Books	Castorina Estantes Abertas (Open Shelves)	Livros (Books)	516.35 B894b 2015 IMPA (Browse shelf(Opens below))	2	Checked out	2024-11-19	39063000674823
Books	Castorina Estantes Abertas (Open Shelves)	Livros (Books)	516.35 B894b 2015 IMPA (Browse shelf(Opens below))	3	Available		39063000808193

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Previous	516.35 B885q 2009 IMPA Quantitative arithmetic of projective varieties/	516.35 B892g 1965 IMPA Géométrie algébrique élémentaire: I.H.P.: Mathématiques approfondies, 1964/	516.35 B894b 2015 IMPA Birational geometry of foliations/	516.35 B894b 2015 IMPA Birational geometry of foliations/	516.35 B894b 2015 IMPA Birational geometry of foliations/	516.35 B932a 2005 IMPA Arithmetic differential equations/	516.35 B932d 1994 IMPA Differential algebra and diophantine geometry/	Next

Includes bibliographical references (pages 127-128) and index.

The text presents the birational classification of holomorphic foliations of surfaces. It discusses at length the theory developed by L.G. Mendes, M. McQuillan and the author to study foliations of surfaces in the spirit of the classification of complex algebraic surfaces .

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