3 edition of **Decompositions of steenrod squares and vector fields on manifolds** found in the catalog.

Decompositions of steenrod squares and vector fields on manifolds

Marie-Louise Michelsohn

- 36 Want to read
- 10 Currently reading

Published
**1974** .

Written in English

**Edition Notes**

Statement | by Marie-Louise Michelsohn. |

Classifications | |
---|---|

LC Classifications | Microfilm 51939 (Q) |

The Physical Object | |

Format | Microform |

Pagination | iii, 64 leaves. |

Number of Pages | 64 |

ID Numbers | |

Open Library | OL2019659M |

LC Control Number | 90954939 |

Marcel Berger. A Panoramic View of Riemannian Geometry 21st October Springer Berlin Heidelberg NewYork Barcelona Hong Kong London Milan Paris Tokyo. Dedication. Heinz Gotze gewidmet This book is a tribute to the memory of Dr. Heinz Gotze who dedicated his life to scientific publishing, in particular to mathematics. Mathematics publishing requires special 5/5(1). $\Gamma$-sectors of an orbifold, Euler characteristics, and vector fields. Christopher W Seaton*, Rhodes College Carla Farsi, University of Colorado at Boulder () p.m. Shafarevich hyperbolicity for families over higher-dimensional base manifolds. Sándor Kovács*, University of Washington Stefan Kebekus, Universität zu Köln. For this purpose a short review of the basic facts concerning vector bundles, as found in Steenrod's book [68] of the 's for instance, will be essential. Recall first of all that an n-dimensional vector bundle E over X is a twisted product E over X with fiber Rn, for which the twisting preserves the vector-space structure of by:

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Cite this paper as: Michelsohn M.L. () Cohomology operations and vector fields. In: Barratt M.G., Mahowald M.E. (eds) Geometric Applications of Homotopy Theory : M.

Michelsohn. A 'read' is counted each time someone views a publication summary (such as the title, abstract, and list of authors), clicks on a figure, or views or downloads the full-text. The book starts by discussing vector spaces, linear independence, span, basics, and dimension.

and Steenrod squares and powers. oriented manifolds, and vector fields. Key concepts such as homotopy, the index number of a map, and the Pontryagin construction are discussed. The author presents proofs of Sard's theorem and the Hopf theorem. In [35] the authors show that the Steenrod operation Sq 2 acts nontrivially on the Khovanov homology for many knots, and in particular for the torus knot.

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