Some Special Properties of the Adjunction Theory for $3$-Folds in $\mathbb P^5$ PDF Download
Are you looking for read ebook online? Search for your book and save it on your Kindle device, PC, phones or tablets. Download Some Special Properties of the Adjunction Theory for $3$-Folds in $\mathbb P^5$ PDF full book. Access full book title Some Special Properties of the Adjunction Theory for $3$-Folds in $\mathbb P^5$ by Mauro Beltrametti. Download full books in PDF and EPUB format.
Author: Mauro Beltrametti Publisher: American Mathematical Soc. ISBN: 0821802348 Category : Mathematics Languages : en Pages : 79
Book Description
This work studies the adjunction theory of smooth 3-folds in P]5. Because of the many special restrictions on such 3-folds, the structure of the adjunction theoretic reductions are especially simple, e.g. the 3-fold equals its first reduction, the second reduction is smooth except possibly for a few explicit low degrees, and the formulae relating the projective invariants of the given 3-fold with the invariants of its second reduction are very explicit. Tables summarizing the classification of such 3-folds up to degree 12 are included. Many of the general results are shown to hold for smooth projective n-folds embedded in P]N with N 2n -1.
Author: Mauro Beltrametti Publisher: American Mathematical Soc. ISBN: 0821802348 Category : Mathematics Languages : en Pages : 79
Book Description
This work studies the adjunction theory of smooth 3-folds in P]5. Because of the many special restrictions on such 3-folds, the structure of the adjunction theoretic reductions are especially simple, e.g. the 3-fold equals its first reduction, the second reduction is smooth except possibly for a few explicit low degrees, and the formulae relating the projective invariants of the given 3-fold with the invariants of its second reduction are very explicit. Tables summarizing the classification of such 3-folds up to degree 12 are included. Many of the general results are shown to hold for smooth projective n-folds embedded in P]N with N 2n -1.
Author: Mauro Beltrametti
Author: Mauro Beltrametti
Author: Mauro Beltrametti