Duality and minimality in Riemannian foliations.
Xosé Masa (1992)
Commentarii mathematici Helvetici
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Displaying similar documents to “Maximal subalgebra in the algebra of foliated vector fields of a Riemannian foliation.”
Duality and minimality in Riemannian foliations.
Leafwise hyperbolicity of proper foliations.
John Cantwell, Lawrence Conlon (1989)
Commentarii mathematici Helvetici
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Feuilletages riemanniens à croissance polynomiale.
Yves Carrière (1988)
Commentarii mathematici Helvetici
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Codimension one foliations without compact leaves.
Paul S. Schweitzer (1995)
Commentarii mathematici Helvetici
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Closed Leaves in Foliations of Codimension One.
Sue E. Goodman (1975)
Commentarii mathematici Helvetici
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The Theory of Foliations of Codimension Greater than One
William Thurston (1974)
Commentarii mathematici Helvetici
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Foliated G-structures and riemannian foliations.
Robert A. Wolak (1990)
Manuscripta mathematica
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On Geodesic Vector Fields in a Compact Orientable RIEMANNian Space.
Kentaro Yano, Tadashi Nagano (1961)
Commentarii mathematici Helvetici
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Constructing taut foliations.
Rachel Roberts (1995)
Commentarii mathematici Helvetici
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On riemannian foliations with minimal leaves
Jesús A. Alvarez Lopez (1990)
Annales de l'institut Fourier
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For a Riemannian foliation, the topology of the corresponding spectral sequence is used to characterize the existence of a bundle-like metric such that the leaves are minimal submanifolds. When the codimension is , a simple characterization of this geometrical property is proved.