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Une inégalité du type Payne-Polya-Weinberger pour le laplacien brut
Auteur(s)
Date de parution
2003
In
Proceedings of the American Mathematical Society
Vol.
12
No
131
De la page
3937
A la page
3944
Résumé
Let us consider a riemannian vector bundle E with compact basis (M, g) and the rough laplacian (&UDelta;) over bar associated to a connection D on E. We prove that the eigenvalues of (&UDelta;) over bar are bounded above by a function of the first eigenvalue and of the geometry of (M, g), but independently of the choice of the connection D.
Identifiants
Type de publication
journal article
