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Riemannian Foliations Molino Springer

Singular Riemannian Foliations. Pages 185-216. Molino, Pierre. Preview Buy Chapter 25,95

Riemannian Foliations SpringerLink

Foliation theory has its origins in the global analysis of solutions of ordinary differential equations: on an n-dimensional manifold M, an [autonomous] differential equation is defined by a vector field X ; if this vector field has no singularities, then its trajectories form a par­ tition of M into curves, i.e. a foliation of codimension n 1.

Riemannian Foliations: Molino, Pierre, Molino:

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Riemannian Foliations Molino Libro Birkhäuser

Riemannian Foliations è un libro di Molino edito da Birkhäuser a luglio 2012 EAN 9781468486728: puoi acquistarlo sul sito HOEPLI.it, la grande libreria online.

Structure of Riemannian Foliations SpringerLink

For Riemannian foliations on closed manifolds, Molino has found a remarkable structure theorem [Mo 8,10]. This theorem is based on several fundamental observations. The first is that the canonical lift \(\hat{\mathcal{F}}\) of a Riemannian foliation F to the bundle \(\hat{M}\) of orthonormal frames of Q is a transversally parallelizable Riemannian foliation.

P Molino Riemannian Foliations logansainlez.be

P molino riemannian foliations lift of the finsler foliation to its normal bundle e ghys in e ghys appendix e riemannian foliations examples and problems in p molino ed riemannian foliations birkhäuser boston 1988 pp 297–314 3 has posed a question still unsolved if any finslerian foliation is a riemannian learn more .

Riemannian Foliations von Molino ISBN 978-1-4684

Riemannian Foliations von Molino (ISBN 978-1-4684-8672-8) bestellen. Schnelle Lieferung, auch auf Rechnung lehmanns.de

RIEMANNIAN FOLIATIONS AND MOLINO’S CONJECTURE

2006-5-22  P. Molino, Riemannian foliations, Progress in Mathematics vol. 73, Birkh¨auser Boston 1988. Marcos Martins Alexandrino, Instituto de Matem´atica e Estat ´ıstica, Universidade de Sao Paulo (USP), Rua do Mat ˜ao, 1010, Bloco A, 05508 090, Sao Paulo, Brazil E-mail address: [email protected] 1.

Riemannian Foliations by Molino, Paperback Barnes

Foliation theory has its origins in the global analysis of solutions of ordinary differential equations: on an n-dimensional manifold M, an [autonomous] differential equation is defined by a vector field X ; if this vector field has no singularities, then its trajectories form a par­...

Riemannian Foliations: Molino, Pierre, Molino:

Ga naar primaire content.nl. Hallo, Inloggen

Riemannian Foliations von Molino ISBN 978-1-4684

Riemannian Foliations von Molino (ISBN 978-1-4684-8672-8) bestellen. Schnelle Lieferung, auch auf Rechnung lehmanns.de

SingularRiemannianFoliationswithSections arXiv:math

2018-10-28  Singular riemannian foliations, isoparametric maps, equifocal the book of P. Molino [6]). Definition 1.1 A partition F of a complete riemannian manifold M by connected immersed submanifolds (the leaves) is called singular riemannian foliation on M if it verifies the following conditions 1.

Foliated g-structures and riemannian foliations

P. Molino, Feuilletages de Lie à feuilles denses,Séminaire de Géométrie Différentielle 1982–83, Montpellier [18] P. Molino, Riemannian Foliations,Progress in Math. vol 73,Birkhäuser 1988

TOPOLOGICAL DESCRIPTION OF RIEMANNIAN

2020-9-2  Riemannian foliations occupy an important place in geometry. An excellent survey is A. Haefliger’s Bourbaki seminar [6], and the book of P. Molino [13] is the standard refer-ence for Riemannian foliations. In one of the appendices to this book, E. Ghys proposes the problem of developing a theory of equicontinuous foliated spaces paralleling

Riemannian Foliations by Molino Alibris

Buy Riemannian Foliations by Molino online at Alibris. We have new and used copies available, in 2 editions starting at $25.00. Shop now.

MPG.eBooks Staff View: Riemannian Foliations

Riemannian Foliations. Foliation theory has its origins in the global analysis of solutions of ordinary differential equations: on an n-dimensional manifold M, an [autonomous] differential equation is defined by a vector field X ; if this vector field has no singularities, then its trajectories form a par­ tition of M int...

Riemannian Foliations von Molino ISBN 978-1-4684

Riemannian Foliations von Molino (ISBN 978-1-4684-8672-8) bestellen. Schnelle Lieferung, auch auf Rechnung lehmanns.de

Riemannian Foliations: Molino: Amazon.nl

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Riemannian Foliations Molino acheter English

Riemannian Foliations de Molino English books commander la livre de la catégorie sans frais de port et bon marché Ex Libris boutique en ligne.

TOPOLOGICAL DESCRIPTION OF RIEMANNIAN

2020-9-2  Riemannian foliations occupy an important place in geometry. An excellent survey is A. Haefliger’s Bourbaki seminar [6], and the book of P. Molino [13] is the standard refer-ence for Riemannian foliations. In one of the appendices to this book, E. Ghys proposes the problem of developing a theory of equicontinuous foliated spaces paralleling

PIERROTS THEORE M FOR SINGULAR RIEMANIAN

2010-7-28  Riemannian foliations), cf. [3] and [4] . Assume that the manifold M is compact and connected (or the metric is complete) . Then the closure of any leaf is a submanifold. Let k be any number between o and n. Define Ek ={xEM :xEdimL, = k}. The leaves of,1 is Ek are of the same dimension, however they can have holonomy. P. Molino demonstrated