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  1. Geometric and Functional Analysis
  2. Geometric and Functional Analysis : Volume 11
  3. Geometric and Functional Analysis : Volume 11, Issue 4, November 2001
  4. Optimal trace Nash inequality
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Geometric and Functional Analysis : Volume 27
Geometric and Functional Analysis : Volume 26
Geometric and Functional Analysis : Volume 25
Geometric and Functional Analysis : Volume 24
Geometric and Functional Analysis : Volume 23
Geometric and Functional Analysis : Volume 22
Geometric and Functional Analysis : Volume 21
Geometric and Functional Analysis : Volume 20
Geometric and Functional Analysis : Volume 19
Geometric and Functional Analysis : Volume 18
Geometric and Functional Analysis : Volume 17
Geometric and Functional Analysis : Volume 16
Geometric and Functional Analysis : Volume 15
Geometric and Functional Analysis : Volume 14
Geometric and Functional Analysis : Volume 13
Geometric and Functional Analysis : Volume 12
Geometric and Functional Analysis : Volume 11
Geometric and Functional Analysis : Volume 11, Issue 6, December 2001
Geometric and Functional Analysis : Volume 11, Issue 5, December 2001
Geometric and Functional Analysis : Volume 11, Issue 4, November 2001
Loops of Lagrangian submanifolds and pseudoholomorphic discs
Comparison theorems for exit times
Invariant subspaces of Voiculescu's circular operator
Lattice tiling and the Weyl—Heisenberg frames
Optimal trace Nash inequality
An improved bound for the Minkowski dimension of Besicovitch sets in medium dimension
Straightening and bounded cohomology of hyperbolic groups
On Lipschitz selections of affine-set valued mappings
Geometric and Functional Analysis : Volume 11, Issue 3, August 2001
Geometric and Functional Analysis : Volume 11, Issue 2, July 2001
Geometric and Functional Analysis : Volume 11, Issue 1, April 2001
Geometric and Functional Analysis : Volume 10
Geometric and Functional Analysis : Volume 9
Geometric and Functional Analysis : Volume 8
Geometric and Functional Analysis : Volume 7

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Optimal trace Nash inequality

Content Provider Springer Nature Link
Author Humbert, E.
Copyright Year 2001
Abstract By a method of cylindrical symmetrization for the functions belonging to $ C^\infty_c ({\Bbb R}^{n-1} \times [0,+\infty[) $ , we give an estimate of the best constant in the trace Nash inequality on $ {\Bbb R}^{n-1} \times [0,+\infty[ $ . Then, we adapt this result on compact Riemannian manifolds with boundary.
Starting Page 759
Ending Page 772
Page Count 14
File Format PDF
ISSN 1016443X
Journal Geometric and Functional Analysis
Volume Number 11
Issue Number 4
e-ISSN 14208970
Language English
Publisher Birkhäuser Verlag
Publisher Date 2001-11-01
Publisher Place Basel
Access Restriction One Nation One Subscription (ONOS)
Content Type Text
Resource Type Article
Subject Analysis Geometry and Topology
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