Leaf closures of Riemannian foliations: A survey on topological …
Molino theory consists of a structural theory for Riemannian foliations developed by P. Molino and others in the decade of 1980. In this section we summarize …
Riemann Surface Laminations with Singularities | SpringerLink
Abstract. In these introductory notes we give the basics of the theory of holomorphic foliations and laminations. The emphasis is on the theory of harmonic currents and unique ergodicity for laminations transversally Lipschitz in ℙ 2 and for generic holomorphic foliations in ℙ 2. Download to read the full article text.
p molino riemannian foliations
E. Ghys in [E. Ghys, Appendix E: Riemannian foliations: Examples and problems, in: P. Molino (Ed.), Riemannian Foliations, Birkhäuser, Boston, 1988, pp. 297–314. ... In this paper we prove that the natural lift of a Finslerian foliation to its normal bundle is a Riemannian foliation for some Riemannian transversal metric.
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 into curves, i.e. a ...
The Lie affine foliations on 4-manifolds | SpringerLink
[Su] Sullivan, D.: On the ergodic theory at infinity of an arbitrary discrete group of hyperbolic motions. In: Riemann surfaces and related topics, pp. 465–495. Princeton: Princeton University Press 1980. Google Scholar [Th 1] Thurston, W.: The geometry and topology of 3-manifold. Princeton: Princeton University Press (to appear)
Riemannian Foliations ( Progress In Mathematics)| Molino
Riemannian Foliations ( Progress In Mathematics)| Molino. Room Twenty-Nine Katharine O'Neill. 2.1 Week 2 Introduction. A Merger by Marriage by Brenda Jackson. Grey Eyes and White Lies. 6.4.2 Links and embeds. Read Charles Dickens books 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 ...
Minimizability of developable Riemannian foliations | SpringerLink
Algebraic foliations and derived geometry: the Riemann–Hilbert correspondence. 01 November 2022. Bertrand Toën & Gabriele Vezzosi. ... Molino P.: Riemannian foliations. Progress in Mathematics, vol. 73. Birkhuser Boston Inc., Boston, MA (1988) Google Scholar Sullivan D.: A homological characterization of foliations …
Riemannian Foliations (Progress in Mathematics, 73): 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.
p molino riemannian foliations
Riemannian Foliations Buch von Molino versandkostenfrei . Klappentext zu „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 …
(PDF) Foliated vector bundles and riemannian foliations Fibres
sont relativementcompactes alors on dit que F est de type fini compact. Aussi dans [8, Th´eor`eme 1.2.] prouve-t-onqu'un feuilletage de type fini compact est riemannien. Comme un feuilletage transversalementparall´elisable est riemannien, le r´esultat
[1908.08739] Null Foliations of Spacetime and the Geometry of …
In this work, a method for constructing null foliations of spacetime is presented. This method is used to specify equivalence classes of null generators, whose representatives can be associated lightlike co-normals that are locally affine geodesic and thus locally orthogonal to embedded null hypersurfaces of spacetime. The main benefit …
RIEMANNIAN FOLIATIONS arXiv:1812.03614v1 [math.DG] …
RIEMANNIAN FOLIATIONS MARCOS M. ALEXANDRINO, MARCELO K. INAGAKI, AND IVAN STRUCHINER Abstract. In a previous paper, the first author and Radeschi, …
p molino riemannian foliations
p. Introduction This paper begins and their geometry was described by P Molino 21 A characteristic property of Riemannian foliations is the existence of the sostated and results on geometry of riemannian metric foliations are discusseda riemannian foliations with singularity were introduced by pmolino 9
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. ...
Jesús Antonio Álvarez López | University of Santiago de …
Espaces diffeologiques quotients de feuilletages et geometrie en dimension infinie, G. Hector leafwise reduced cohomology and subfoliations, J. Alvarez Lopez transverse index theory, S. Hurder index theory for Riemannian foliations, F.W. Kamber geometry of Lagrangian foliations and integrable Hamiltonian systems, P. Molino on contact and …
arXiv reviews 2: Algebraic foliations I | Benjamin Antieau
arXiv reviews 2: Algebraic foliations I. 25 Mar 2021. This post is on the recent paper [2] of Toën and Vezzosi on the Riemann–Hilbert correspondence for derived foliations. There are two versions of the Riemann–Hilbert correspondence. The first, more classical form, deals with algebraic differential equations with regular singularities on ...
Leaf closures of Riemannian foliations: A survey on topological …
Molino theory consists of a structural theory for Riemannian foliations developed by P. Molino and others in the decade of 1980. In this section we summarize it, following mostly the brief presentations in [21, Section 4.1] and [69, Section 3.2]. A thorough introduction can be found in [52].
Papers – Bertrand Toen
Papers. Analytic and algebraic integrability of derived foliations. Algebraic foliations and derived geometry II: the Grothendieck-Riemann-Roch theorem. Algebraic foliations and derived geometry I: the Riemann-Hilbert correspondence. Poisson geometry of the moduli of local systems on smooth varieties.
MEASURED FOLIATIONS AND HARMONIC MAPS OF …
it suffices to observe that two measured foliations will be equivalent if one is the pullback of the other by an ambient diffeomorphism) by local considerations. In effect, we get past this obstacle by considering the images of the maximal stretch foliations on N. More precisely, associated to a measured foliation on a Riemann surface R is a dual
arXiv:1203.6113v1 [math.DG] 27 Mar 2012
of compactly supported smooth vector fields whose span, at each point p∈ M, coincides with the tangent space of the leaf through that point. Singular Riemannian Foliations …
Selected Titles in This Series
to foliations, pioneered by A. Connes (see [31]), and the beautiful study of transverse geometry (see P. Molino [91] and P. Tondeur [137, 138]) are not treated. Our hope is that the material we do present will whet the reader's appetite for more. In the second volume, in addition to harmonic measures,
Flots riemanniens sur les $4$-variétés compactes
Introduction. La differentiabilite est entendue au sens C∞. Un flot riemannien est un triple (V, F, gT), ou V est une n-variete, F un feuilletage oriente de dimension 1, et gT une metrique transverse, c-a-d. une structure euclidienne sur le fibre normal Q=TV/TF, localement projetable en une structure riemannienne sur une variete transverse. Un cas important …
Uniformly quasi-isometric foliations | Ergodic Theory and …
Riemannian Foliations (by P. Molino), Appendix D—Riemannian Foliations and Pseudogroups of Isometries. Pp. ... On the ergodic theory at infinity of an arbitrary discrete group of hyperbolic motions. In: Riemann Surfaces and Related Topics; Proc. 1978 Stony Brook Conf. Pp 465 ...
Unique ergodicity of the horocycle flow on Riemannnian foliations
Horocycle flows for laminations by hyperbolic Riemann surfaces and Hedlund's theorem. J. Mod. ... Molino, P.. Riemannian Foliations (Progress in Mathematics, 73). Birkhäuser Boston, Boston, MA, 1988. Translated from the French by Grant Cairns, with appendices by Cairns, Y. Carrière, É. Ghys, E. Salem and V. Sergiescu.
Riemann-Roch-Grothendieck and torsion for foliations
Riemann-Roch-Grothendieck for foliations In this section we combine the results of [5] and [ 17] to prove a Riemann-Roch-Grothendieck theorem for flat vector bundles over a compact foliated manifold. Our guiding principle is that the appearance of bundles in [5] is a red herring in the sense that the objects one is really interested in are …
p molino riemannian foliations
p molino riemannian foliations - angeliquebrillet. Topological description of Riemannian foliations with dense leaves. 2 Dec 2010 is A Haefliger 39 s Bourbaki seminar 1989 and the book of P Molino 1988 well known topological properties of Riemannian foliations were nbsp. Read More p molino riemannian foliations. New release Geometry of ...