A geometric criterion for the boundedness of characteristic classes
โ Scribed by Indira Chatterji; Guido Mislin; Christophe Pittet; Laurent Saloff-Coste
- Publisher
- Springer
- Year
- 2010
- Tongue
- English
- Weight
- 349 KB
- Volume
- 351
- Category
- Article
- ISSN
- 0025-5831
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
give a characterization for the geometric mean inequality to hold for the case 0 < Q < p 2 00, p > 1, where f is positive a.e. on (0, oo).
Let \(p\) be the principal symbol of a hyperbolic (pseudo) differential operator of order \(m\) admitting at most double characteristic roots. Suppose that at each point \(\rho\) of the double characteristic manifold \(\Sigma\) of \(p\) the Hamiltonian matrix of \(p, F_{p}\), has a Jordan block of d
## Abstract In this paper, we are concerned with the problem of boundedness of solutions for the second order differential equation __x__ โณ + __f__ (__x__ )__x__ โฒ + __g__ (__x__ ) = __e__ (__t__ ), where __f__ , __g__ โ __C__ ^โ^(โ) are odd functions and __e__ (__t__ ) โ __C__ ^โ^(โ/โค) is odd. (ยฉ