Algebraic Geometry

Proceedings of the International Conference held in Bucharest, Romania, August 2¿7, 1982
Herausgegeben:Badescu, L.; Popescu, D.

• Broschiertes Buch

Produktbeschreibung

Hyperplane sections and deformations.- Topologically trivial algebraic 2-vector bundles on ruled surfaces. II.- On surfaces of degree at most 2n+1 in Pn.- Commutative algebra methods and equations of regular surfaces.- On the algebraization of some complex schemes.- Two theorems of G. Gherardelli on curves simple intersection of three surfaces.- Embedded projective varieties of small invariants.- Some examples of vector bundles on the flag variety F(1,2).- Distinguished deformations of isolated singularities of plane curves.- On Zariski's uniformization theorem.- Some properties of the canonical resolutions of the 3-dimensional singularities An, Dn, En over a field of characteristic ? 2.- Factoring the Frobenius morphism of an algebraic surface.

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Produktdetails

• Lecture Notes in Mathematics 1056
• Verlag: Springer / Springer Berlin Heidelberg / Springer, Berlin
• Artikelnr. des Verlages: 978-3-662-13543-3
• 1984
• Seitenzahl: 388
• Erscheinungstermin: 3. Oktober 2013
• Englisch
• Abmessung: 235mm x 155mm x 21mm
• Gewicht: 612g
• ISBN-13: 9783662135433
• ISBN-10: 3662135434
• Artikelnr.: 39511429

Inhaltsangabe

Hyperplane sections and deformations.- Topologically trivial algebraic 2-vector bundles on ruled surfaces. II.- On surfaces of degree at most 2n+1 in Pn.- Commutative algebra methods and equations of regular surfaces.- On the algebraization of some complex schemes.- Two theorems of G. Gherardelli on curves simple intersection of three surfaces.- Embedded projective varieties of small invariants.- Some examples of vector bundles on the flag variety F(1,2).- Distinguished deformations of isolated singularities of plane curves.- On Zariski's uniformization theorem.- Some properties of the canonical resolutions of the 3-dimensional singularities An, Dn, En over a field of characteristic ? 2.- Factoring the Frobenius morphism of an algebraic surface.