A stable manifold theorem for the gradient flow of geometric variational problems associated with quasi-linear parabolic equations

Hisashi Naito

Displaying similar documents to “A stable manifold theorem for the gradient flow of geometric variational problems associated with quasi-linear parabolic equations”

The role of center manifolds in ordinary differential equations

Knobloch, H. W., Aulbach, B.

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Remarks on the Yamabe problem and the Palais-Smale condition

D. Fortunato, G. Palmieri (1986)

Rendiconti del Seminario Matematico della Università di Padova

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On the global stable manifold

Alberto Abbondandolo, Pietro Majer (2006)

Studia Mathematica

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We give an alternative proof of the stable manifold theorem as an application of the (right and left) inverse mapping theorem on a space of sequences. We investigate the diffeomorphism class of the global stable manifold, a problem which in the general Banach setting gives rise to subtle questions about the possibility of extending germs of diffeomorphisms.

Local center manifold for parabolic equations with infinite delay

Hana Petzeltová (1994)

Mathematica Bohemica

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The existence and attractivity of a local center manifold for fully nonlinear parabolic equation with infinite delay is proved with help of a solutions semigroup constructed on the space of initial conditions. The result is applied to the stability problem for a parabolic integrodifferential equation.

Marginally Stable inviscid flows with critical layers

K. Stewartson (1985)

Banach Center Publications

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Special directions on contact metric manifolds of negative $ξ$ -sectional curvature

David E. Blair (1998)

Annales de la Faculté des sciences de Toulouse : Mathématiques

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Displaying similar documents to “A stable manifold theorem for the gradient flow of geometric variational problems associated with quasi-linear parabolic equations”

The role of center manifolds in ordinary differential equations

Remarks on the Yamabe problem and the Palais-Smale condition

On the global stable manifold

Local center manifold for parabolic equations with infinite delay

Marginally Stable inviscid flows with critical layers

Special directions on contact metric manifolds of negative ξ -sectional curvature

Special directions on contact metric manifolds of negative $ξ$ -sectional curvature