PIERROTS THEORE M FOR SINGULAR RIEMANIAN FOLIATIONS

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 ...

p molino riemannian foliations

D. Kotschick: Foliations and Subriemannian Geometry. D. Kotschick: Foliations and Subriemannian Geometry Time and place: Wed 11-13, Thu 16-18, room E 05; Recitation classes: Thu 9-11, room E 46; Contents: Subriemannian geometry is the Riemannian geometry (metrics, connections, curvature) of subbundles of the tangent bundle.The origin of this subject is in …

p molino riemannian foliations

Riemannian foliations occupy an important place in geometry An excellent survey is A Haefliger's Bourbaki seminar [11], and the book of P Molino [18] is the standard reference 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

Riemannian Foliations Volume 73 of Progress in Mathematics: Author: Molino: Edition: illustrated: Publisher: Springer Science & Business Media, 2012: ISBN: 1468486705, …

Characteristic classes of Riemannian foliations

Riemannian foliations Rationality properties of the secondary classes of Riemannian foliations and some relations between the values of the classes and the geometry of Riemannian foliations are discussed. Steven Hurder ... QUESTION 3: (Molino, Tokyo 1993) How …

p molino riemannian foliations

Riemannian Foliations Buch von Molino portofrei bei Bcher bei Weltbild.de Jetzt Riemannian Foliations von Molino versandkostenfrei online kaufen bei Weltbild.de, Ihrem Bcher …

Riemannian Foliations [electronic resource] / by Pierre Molino

Molino, Pierre Published: Boston, MA : Birkhäuser Boston, 1988. Physical Description: XII, 344 pages : online resource ... the universal covering of the leaves -- 3.6. Riemannian foliations with compact leaves and Satake manifolds -- 3.7. Riemannian foliations defined by suspension -- 3.8. Exercises -- 4 Transversally Parallelizable Foliations ...

Riemannian Foliations | IBOOK.PUB

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 ... Pierre Molino Riemannian Foliations Translated by Grant Cairns ...

Riemannian Foliations by Molino

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

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.

(PDF) Topological Molino's theory

University of Santiago de Compostela Abstract Molino's description of Riemannian foliations on compact manifolds is generalized to the setting of compact equicontinuous foliated spaces, in...

Progress in the theory of singular Riemannian foliations

There is a neighborhood Q of p in M such that F | Q is closed and Q / F is a Riemannian orbifold. So foliations verifying any of the equivalent conditions at all points are infinitesimally polar. From Theorem 4.10 its follows directly …

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 into curves, i.e. a foliation of codimension n - 1.

Foliations on Riemannian manifolds

This book introduces the reader to the theory of foliations, and explores some of the interactions of foliations with the Riemannian geometry of the ambient manifold. The author begins with motivations for the study of the subject and proceeds to discuss the instructive special case of transversally oriented foliations of codimension one.

Riemannian Foliations by Molino

Riemannian Foliations - Ebook written by Molino. Read this book using Google Play Books app on your PC, android, iOS devices. Download for offline reading, highlight, bookmark or take notes while you read Riemannian Foliations.

Geometric Theory of Foliations

Geometric Theory of Foliations(Cesar CamachoAlcides Lins Neto)。 Danny CalegariFoliations and the Geometry of 3-Manifolds(,) :,,(, …

p molino riemannian foliations

A transnormal system F is called a singular Riemannian foliation if there are vectorfields Xi (i ∈ I) in M such that TpL(p) = spanR{Xi|p | i ∈ I} for all p ∈ M, see [Molino, 1988]. Examples of …

(PDF) Topological Molino's theory | Jesús Antonio Álvarez López

molino's theory describes riemannian foliations on compact manifolds in terms of minimal lie foliations, and using tp foliations as an intermediate step: 1st step: if f is riemannian and m compact, then there is an o (q)-principal bundle π̂ : m b → m, with an o (q)-invariant tp foliation b f, such that π̂ is a foliated map whose restrictions …

Polar foliations and isoparametric maps

A singular Riemannian foliation F on a complete Riemannian manifold M is called a polar foliation if, for each regular point p, there is an immersed submanifold Σ, called section, that passes through p and that meets all the leaves and always perpendicularly. A typical example of a polar foliation is the partition of M into the orbits of a polar action, i.e., an isometric action with …

p molino riemannian foliations

From results of B Reinhart [3], P Molino [8], [9], H Winkelnkemper [10] it follows that if a Riemannian foliation (on a complete Riemannian manifold) has a compact leaf with finite holonomy group, then all leaves of this foliation are compact with finite...

CiteSeerX — Citation Query Riemannian foliations

Riemannian foliations (1988) by P Molino Venue: Progress in Mathematics, 73, Birkhäuser: Add To MetaCart. Tools. Sorted by: Results 51 - 60 of 159. Next 10 →. Spectral sequences and taut Riemannian foliations by ...

Mean Curvature of Riemannian Foliations

As a corollary, we deduce vanishing and finiteness theorems for Riemannian foliations without assuming the harmonicity of the basic mean curvature. Keywords 53C12 57R30 Type Research Article Information Canadian Mathematical Bulletin, Volume 39, Issue 1, 01 March 1996, pp. 95 - 105 DOI: https://doi/10.4153/CMB-1996-012-4 Copyright

Equifocality of a singular riemannian foliation

A singular foliation on a complete riemannian manifold M is said to be riemannian if each geodesic that is perpendicular at one point to a leaf remains perpendicular to every leaf it meets. We prove that the regular leaves are equifocal, i.e., the end point map of a normal foliated vector field has constant rank. This implies that we can reconstruct the singular foliation by taking all ...

9781468486728: Riemannian Foliations (Progress in …

AbeBooks: Riemannian Foliations (Progress in Mathematics, 73) (9781468486728) by Molino and a great selection of similar New, Used and Collectible Books available now at great prices. 9781468486728: Riemannian Foliations (Progress in Mathematics, 73) - Molino: 1468486721 - AbeBooks