# P Molino Riemannian Foliations

## p molino riemannian foliations - elthamlodgecoza

Riemannian Foliations | Molino | Springer The Structure of Riemannian Foliations Molino, Pierre Pages 147-183 Preview Buy Chapter $2995 Singular Riemannian Foliations Molino, Pierre Pages 185-216 Foliated g-structures and riemannian foliations | Abstract Using the properties of the commuting sheaf of aG-foliation of finite type we prove that some of theseG-foliations must be Riemannian

## p molino riemannian foliations - middenstandharskampnl

CiteSeerX — A DUALITY THEOREM FOR RIEMANNIAN FOLIATIONS … CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): Using a new type of Jacobi field estimate we will prove a duality theorem for singular Riemannian foliations in complete manifolds of nonnegative sectional curvature

## Riemannian Foliations | Molino | Springer

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

## p molino feuilletages riemanniennes - realvacuumsubmx

p molino riemannian foliations - colegiobosquesdellago is A Haefliger's Bourbaki seminar [6], and the book of P Molino [13] is the standard reference for riemannian foliations In one of, result is the following purely topological characterization of riemannian foliations with dense leaves on compact

## p molino riemannian foliations - middenstandharskampnl

CiteSeerX — A DUALITY THEOREM FOR RIEMANNIAN FOLIATIONS … CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): Using a new type of Jacobi field estimate we will prove a duality theorem for singular Riemannian foliations in complete manifolds of nonnegative sectional curvature

## Riemannian Foliations | Molino | Springer

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

## p molino feuilletages riemanniennes - realvacuumsubmx

p molino riemannian foliations - colegiobosquesdellago is A Haefliger's Bourbaki seminar [6], and the book of P Molino [13] is the standard reference for riemannian foliations In one of, result is the following purely topological characterization of riemannian foliations with dense leaves on compact

## Riemannian foliation with dense leaves on a compact manifold

Riemannian foliation with dense leaves on a compact manifold Cyrille Dadi, Adolphe Codjia To cite this version: Cyrille Dadi, Adolphe Codjia Riemannian foliation with dense leaves on a compact manifold 2016

## Finslerian foliations of compact manifolds are Riemannian

In their stone A Miernowski and W Mozgawa gave a partial answer to the question, namely they prove that the induced foliation of the normal bundle of a Finslerian foliation is Riemannian In this short note we go one step further and give the positive answer to this question in the case of a compact manifold The main result of the note is the following theorem

## p molino riemannian foliations - familyincnl

Finslerian foliations of compact manifolds are Riemannian The relation ensures that for any p ∈ L M F the set G p is relatively compact and the leaves of F L are relatively compact The foliation F L is transversally parallelisable so according to Proposition 0 5 of 5 the foliation F is Riemannian -p molino riemannian foliations-,p molino

## Riemannian Foliations | Molino | Springer

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

## TOPOLOGICAL DESCRIPTION OF RIEMANNIAN FOLIATIONS WITH …

following purely topological characterization of Riemannian foliations with dense leaves on compact manifolds Theorem Let (X,F) be a transitive compact foliated space Then Fis a Riemannian foliation if and only if Xis locally connected and ﬁnite dimensional, Fis strongly equicon-tinuous and quasi-analytic, and the closure of its holonomypseudogroup is quasi-analytic

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