Lagrangians adapted to submersions and foliations
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Publication:1012333
DOI10.1016/j.difgeo.2008.06.017zbMath1162.53019OpenAlexW2092490459WikidataQ115357442 ScholiaQ115357442MaRDI QIDQ1012333
Publication date: 16 April 2009
Published in: Differential Geometry and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.difgeo.2008.06.017
Foliations (differential geometric aspects) (53C12) Global differential geometry of Finsler spaces and generalizations (areal metrics) (53C60)
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Geometric analysis of metric Legendre foliated cocycles on contact manifolds via SODE structure ⋮ Higher order transverse bundles and Riemannian foliations ⋮ On singular Finsler foliation ⋮ VERTICAL TANGENTIAL INVARIANTS ON SOME FOLIATED LAGRANGE SPACES ⋮ Foliated vector bundles and Riemannian foliations ⋮ Construction of the holonomy invariant foliated cocycles on the tangent bundle via formal integrability ⋮ Nonlinear constraints in nonholonomic mechanics ⋮ Nonlinear splittings on fibre bundles ⋮ A class of submersions and compatible maps in Finsler geometry
Cites Work
- Riemannian foliations. With appendices by G. Cairns, Y. Carrière, E. Ghys, E. Salem, V. Sergiescu
- Foliations on Riemannian manifolds
- Lagrange geometry on tangent manifolds
- The geometry of Lagrange spaces: theory and applications
- Second order Hamiltonian vector fields on tangent bundles
- Finslerian foliations of compact manifolds are Riemannian
- Lift of the Finsler foliation to its normal bundle
- Isometric submersions of Finsler manifolds
- Uniformly quasi-isometric foliations
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