1 edition of **Ribbons and Their Canonical Embeddings** found in the catalog.

Ribbons and Their Canonical Embeddings

Dave Bayer

- 303 Want to read
- 33 Currently reading

Published
**January 2003**
by Amer Mathematical Society
.

Written in English

- Science/Mathematics

The Physical Object | |
---|---|

Format | Hardcover |

ID Numbers | |

Open Library | OL11419599M |

ISBN 10 | 0821803484 |

ISBN 10 | 9780821803486 |

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RIBBONS AND THEIR CANONICAL EMBEDDINGS can be embedded in the ambient space of the usual embedding of the scroll — see Hulek and Van de Ven []).

K3 carpets are the subject of a planned paper by Eisenbud and Schreyer. Aside from this, what we know about the canonical ribbon. Rational ribbons and their canonical embeddings were studied in [5] and we show several facts on the Hilbert scheme of double lines in projective spaces and n-dimensional quadric hypersurfaces Q n.

CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): We study double structures on the projective line and on certain other varieties, with a view to having a nice family of degenerations of curves and K3 surfaces of given genus and Clifford index. Our main interest is in the canonical embeddings of these objects, with a view toward Green's Conjecture on the free.

Ribbons And Their Canonical Embeddings. By Dave Bayer and David Eisenbud. Abstract. We study double structures on the projective line and on certain other varieties, with a view to having a nice family of degenerations of curves and K3 surfaces of given genus and Clifford index.

Our main interest is in the canonical embeddings of these objects Author: Dave Bayer and David Eisenbud. › Find signed collectible books: 'Ribbons and Their Canonical Embeddings' More editions of Ribbons and Their Canonical Embeddings: Ribbons and Their Canonical Embeddings: ISBN () Hardcover, Amer Mathematical Society, ; Tin.

Rational ribbons and their canonical embeddings were studied in some detail by Bayer and Eisenbud (this Ribbons and Their Canonical Embeddings book, as part of a program for proving the Canonical Curve Conjecture of Green [] (see also Eisenbud [] for an exposition of some of what is known).

The conjecture states that the Clifford. Ribbons and their canonical embeddings. Article. Our main interest is in the canonical embeddings of these objects, with a view toward Green's Conjecture on the free resolutions of canonical. For n = 3 the canonical embeddings have to be considered modulo 2.

For n = 4, the statement in Theorem is not true, so it has to be restated. The cases when n is 2, 3 or 4 will be dealt in another paper. Definition of the canonical embeddings.

Using as a basic reference we start with several general notions and definitions. Part of the Progress in Mathematics book series (PM, volume ) Abstract. In this paper, we study double structures supported on rational normal curves.

Bayer, D. Eisenbud, Ribbons and their canonical embeddings, Trans. Amer. Math. Soc. (), no.3, – zbMATH CrossRef MathSciNet Google Scholar [4]. This book can form the basis of a second course in algebraic geometry. As motivation, it takes concrete questions from enumerative geometry and intersection theory, and provides intuition and technique, so that the student develops the ability to solve geometric problems.

Eisenbud, “ Ribbons and their canonical embeddings ”, Trans. Amer. Journals & Books; Help Download PDF Download. Share. Export. Advanced. Journal of Algebra. VolumeIssue 1, 1 JunePages Regular Article. Embeddings of Certain Graded Rings into Their Canonical Modules W.V.

VasconcelosOn the canonical module of the Rees algebra and the associated graded ring of an ideal. Algebra, Transcanonical embeddings of hyperelliptic curves. David Eisenbud. 7 pages. Journal of Pure and Applied Algebra. 19 (), Introduction to algebras with straightening laws.

David Eisenbud. 26 pages. Ring theory and algebra, III: Proceedings of the third Oklahoma Conference. Lecture Notes in Pure and Applied mathematics. 55 ( Terminology. If a graph is embedded on a closed surface, the complement of the union of the points and arcs associated with the vertices and edges of is a family of regions (or faces).

A 2-cell embedding, cellular embedding or map is an embedding in which every face is homeomorphic to an open disk. A closed 2-cell embedding is an embedding in which the closure of every face is homeomorphic to. On Kummer surfaces in characteristic 2, in Proceedings of the International Symposium on Algebraic Geometry (Kyoto University, Kyoto, ), pp.

–, Kinokuniya Book. RIBBONS AND THEIR CANONICAL EMBEDDINGS D a ve Ba yer and vid Eisenbud Abstra ct. W e study double structures on the pro jectiv e line and on certain other v arieties, with a view to ha ving nice family of degenerations curv es and K3 surfaces of giv en gen us and Cli ord index.

Our main in terest is the canonical em b eddings of these ob jects. RIBBONS AND THEIR CANONICAL EMBEDDINGS can be embedded in the ambient space of the usual embedding of the scroll - see Hulek and Van de Ven []).

K3 carpets are the subject of a planned paper by Eisenbud and Schreyer. Aside from this, what we know about the canonical ribbon conjecture is rather similar to what we know of Green's. On Kummer surfaces in characteristic 2, in Proceedings of the International Symposium on Algebraic Geometry (Kyoto University, Kyoto, ), pp.

–, Kinokuniya Book Store, Tokyo, Kemper, G., The depth of invariant rings and cohomology, J. Algebra (), – Rational ribbons and their canonical embeddings were studied in and we adopt their results to prove the irreducibility of the Hilbert schemes of double lines in X.

Then we investigate the intersecting property of the double lines with other lines in X to investigate irreducible and connected components of the Hilbert schemes, respectively. graph can be canonically embedded into the book T (m+1)maxf1;n 2g 3R ˆR.

The embedding in Theorem is canonical in the sense that di erent embeddings of the same graph can be continuously deformed to each other. In a book embedding of a Reeb graph, all nodes lie in the binding axis of the book and each arc lies in a single page.

Book. unavailable. Try AbeBooks. Computational Algebraic Geometry and Commutative Algebra. David Eisenbud. 14 Oct 04 Nov Paperback. unavailable. Notify me. Ribbons and Their Canonical Embeddings. David Eisenbud. 01 May Hardback. unavailable. Try AbeBooks. Computational Methods in Commutative Algebra and Algebraic Geometry.

dimension 2n, with symplectic embeddings as morphisms. A symplectic cate-gory is a subcategory C of Symp2n such that.M;!/2 C implies.M;˛!/2C for all ˛ >0. CONVENTION. We will use the symbol Œto denote symplectic embeddings and! to denote morphisms in the category C .Shop ribbons and bows online at JOANN's.

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