9 edition of **Universal extensions and one dimensional crystalline cohomology** found in the catalog.

- 153 Want to read
- 27 Currently reading

Published
**1974**
by Springer-Verlag in Berlin, New York
.

Written in English

- Abelian varieties.,
- Group schemes (Mathematics),
- Homology theory.,
- Lie algebras.

**Edition Notes**

Bibliography: p. 133-134.

Statement | [by] Barry Mazur [and] William Messing. |

Series | Lecture notes in mathematics,, 370, Lecture notes in mathematics (Springer-Verlag) ;, 370. |

Contributions | Messing, William, joint author. |

Classifications | |
---|---|

LC Classifications | QA3 .L28 no. 370, QA564 .L28 no. 370 |

The Physical Object | |

Pagination | vi, 134 p. |

Number of Pages | 134 |

ID Numbers | |

Open Library | OL5426669M |

ISBN 10 | 0387066594 |

LC Control Number | 73021377 |

B. Mazur and William Messing, Universal extensions and one dimensional crystalline cohomology, Lecture Notes in Mathematics, Vol. , Springer-Verlag, Berlin-New York, MR [Me] William Messing, The crystals associated to Barsotti-Tate groups: with applications to abelian schemes, Lecture Notes in Mathematics, Vol. , Springer. CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): We consider the crystalline realization of Deligne’s 1-motives in positive characteristics and prove a comparison theorem with the De Rham realization of (formal) liftings to zero characteristic. We then show that one dimensional crystalline cohomology of an algebraic variety, defined by forcing universal.

We thus provide one-dimensional sharp de Rham cohomology H1 ♯−dR of algebraic varieties. Introduction Grothendieck’s idea of ♮-extensions has been largely employed and exploited to various extents. In Deligne’s construction (see [8], , cf. [15]) for any Deligne 1-motive M over a ﬁeld k, one obtains a universal Ga-extension M♮ of. B. Mazur, W. Messing, "Universal extensions and one-dimensional crystalline cohomology", Springer () [4] W. Messing, "The crystals associated to Barsotti–Tate groups: with applications to Abelian schemes", Springer ().

Download Citation | Canonical extensions of N\'eron models of Jacobians | Let A be the N\'eron model of an abelian variety A_K over the fraction field K . With Berthelot, Theorie de Dieudonné cristalline III, in Paul Cartier and others, Grothendieck Festschrift, Volume 1, , Springer, p. Barry Mazur, Messing, Universal extensions and one dimensional cristalline cohomology, Springer Lecture Notes in Mathematics, Volume , Messing, The crystals associated to Barsotti–Tate.

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Universal Extensions and One Dimensional Crystalline Cohomology. Authors; Barry Mazur; William Messing; Book. 61 Universal extensions and crystals. Barry Mazur, William Messing. Pages Back Matter. Pages PDF. About this book. Keywords. Cohomology Crystalline Cohomology Erweiterungstheorie Kohomologie Messing.

Bibliographic. Universal Extensions and One Dimensional Crystalline Cohomology (Lecture Notes in Mathematics) th Edition by Barry Mazur (Author)5/5(1). Universal Extensions and One Dimensional Crystalline Cohomology Universal Extensions and One Dimensional Crystalline Cohomology.

Authors: Mazur, B., Messing, W Buy this book eB18 € price for Spain (gross) Buy eBook ISBN Get this from a library. Universal extensions and one dimensional crystalline cohomology. [Barry Mazur; William Messing]. Universal extensions and one dimensional crystalline cohomology.

Berlin, New York, Springer-Verlag, (OCoLC) Material Type: Fiction, Internet resource: Document Type: Book, Internet Resource: All Authors / Contributors: Barry Mazur; William Messing. Universal extensions and one dimensional crystalline cohomology.

Berlin, New York, Springer-Verlag, (DLC) (OCoLC) Material Type: Document, Internet resource: Document Type: Internet Resource, Computer File: All Authors / Contributors: Barry Mazur; William Messing. Mazur B., Messing W.

() Universal extensions and crystals. In: Universal Extensions and One Dimensional Crystalline Cohomology. Lecture Notes in Cited by: 2. B. MAZUR and W. MESSING— Universal Extensions and One Dimensional Crystalline Cohomology, Lecture Notes in Math.

Springer Verlag, Google Scholar [20]. Mazur B., Messing W. () Explicit constructions of universal extensions. In: Universal Extensions and One Dimensional Crystalline Cohomology. Lecture Notes in Mathematics, vol Author: Barry Mazur, William Messing. Get this from a library. Universal Extensions and One Dimensional Crystalline Cohomology.

COHOMOLOGY OF GROUP EXTENSIONS BY G. HOCHSCHILD AND J-P. SERRE Introduction. Let G be a group, K an invariant subgroup of G. The pur-pose of this paper is to investigate the relations between the cohomology groups of G, K, and G/K. As in the case of fibre spaces, it turns out that.

Find helpful customer reviews and review ratings for Universal Extensions and One Dimensional Crystalline Cohomology (Lecture Notes in Mathematics) at Read honest and unbiased product reviews from our users.5/5. Universal Extensions and One Dimensional Crystalline Cohomology. Springer-Verlag Berlin Heidelberg.

Barry Mazur, William Messing. Universal Extensions and One Dimensional Crystalline Cohomology. Springer-Verlag Berlin Heidelberg. Barry Mazur, A search query can be a title of the book, a name of the author, ISBN or anything else.

[38] Mazur, B. and Messing, W., Universal Extensions and One Dimensional Crystalline Cohomology, Lecture Notes in Mathematics, (Springer, Berlin, ), MR (51 #).

[39] Messing, W., The Crystals Associated to Barsotti-Tate Groups: With Applications to Abelian Schemes, Lecture Notes in Mathematics, (Springer, Berlin. Universal extension crystals of 1-motives and applications We then show that one dimensional crystalline cohomology of an algebraic variety, defined by universal cohomological descent via de.

Universal Extensions and One Dimensional Crystalline Cohomology (Lecture Notes in Mathematics) by Barry Mazur, William Messing. Summary.

Following ideas of Berger and Breuil, we give a new classification of crystalline representations. The objects involved may be viewed as local, characteristic 0 analogues of the “shtukas” introduced by by: Corpus ID: THE EISENSTEIN MEASURE AND P-ADIC INTERPOLATION Introduction @inproceedings{KatzTHEEM, title={THE EISENSTEIN MEASURE AND P-ADIC INTERPOLATION Introduction}, author={Nicholas M.

Katz}, year={} }. "Cohomologie cristalline." Séminaire Bourbaki 17 The slope filtration on crystalline cohomology, Proc.

of the AMS Summer Institute, à paraître. [4] S. Bloch - Article en préparation. Universal Extensions and One Dimensional Crystalline Cohomology, Lecture Notes in Math, Springer Verlag, Grothendieck pointed out that one can recover the first De Rham cohomology of an abelian scheme in characteristic zero via the Lie algebra of the universal Gaextension of the dual.

Moreover, in positive characteristics, this universal Ga-extension and the Poincaré biextension are crystalline in nature and depend only on the p-divisible group Author: Fabrizio Andreatta and Luca Barbieri Viale.

[MM] B. Mazur and W. Messing, Universal Extensions and One Dimensional Crystalline Cohomology, New York: Springer-Verlag,vol. Show bibtex @book {MM, MRKEY = Cited by: [28] B. Mazur and W. Messing, Universal Extensions and One-Dimensional Crystalline Cohomology (Springer Lecture Notes, N°).

| MR 51 # | Zbl [29] W. Messing, The Crystals Associated to Barsotti-Tate Groups (Lecture Notes in Math., N°Springer, Berlin, Cited by: Providing a good deﬁnition of crystalline topology (cf.

[4]) one can recover one dimensional crystalline cohomology from the above. We then also have: Theorem B ([10, II]): Let Xbe smooth and proper over a perfect ﬁeld kof characteristic p > 0. Let Pic0,red (X) be the abelian Picard scheme. Let T crys(−) denote the covariant.