Some applications of Ricci flow to 3-manifolds

Sylvain Maillot

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Displaying similar documents to “Some applications of Ricci flow to 3-manifolds”

Geometrization of three manifolds and Perelman's proof.

Joan Porti (2008)

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This is a survey about Thurston’s geometrization conjecture of three manifolds and Perelman’s proof with the Ricci flow. In particular we review the essential contribution of Hamilton as well as some results in topology relevants for the proof.

Einstein manifolds of positive scalar curvature with arbitrary second Betti number.

Boyer, Charles P., Galicki, Krzysztof, Mann, Benjamin M., Rees, Elmer G. (1996)

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On Riemannian manifolds satisfying a certain curvature condition imposed on the Weyl curvature tensor

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Positive scalar curvature and the Dirac operator on complete riemannian manifolds

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On pseudosymmetric para-Kählerian manifolds.

Łuczyszyn, Dorota (2003)

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On a generalized class of recurrent manifolds

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The object of the present paper is to introduce a non-flat Riemannian manifold called hyper-generalized recurrent manifolds and study its various geometric properties along with the existence of a proper example.

A classification of contact metric 3-manifolds with constant $ξ$ -sectional and $φ$ -sectional curvatures.

Gouli-Andreou, F., Xenos, Ph.J. (2002)

Beiträge zur Algebra und Geometrie

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Displaying similar documents to “Some applications of Ricci flow to 3-manifolds”

Geometrization of three manifolds and Perelman's proof.

Einstein manifolds of positive scalar curvature with arbitrary second Betti number.

On Riemannian manifolds satisfying a certain curvature condition imposed on the Weyl curvature tensor

Positive scalar curvature and the Dirac operator on complete riemannian manifolds

On pseudosymmetric para-Kählerian manifolds.

On a generalized class of recurrent manifolds

A classification of contact metric 3-manifolds with constant ξ -sectional and φ -sectional curvatures.

A classification of contact metric 3-manifolds with constant $ξ$ -sectional and $φ$ -sectional curvatures.