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A local-global principle is proved by the second named author in the adjacent paper of this volume.
      
A local-global principle for finiteness properties ofS-arithmetic groups over number fields
      
In this paper a local-global principle forS-arithmetic groups over number fields is proved.
      
We give criteria for a divisor to be Cartier, globally generated and ample, and apply them to a study of the local structure and the intersection theory of aG-variety.
      
LetG=GL(m, D) whereD is a central division algebra over a commutative nonarchimedean local fieldF.
      
Cones Limites des Sous-groupes Discrets des Groupes Reductifs sur un Corps Local
      
Of particular interest are spherical varieties which are smooth and affine since they form local models for multiplicity free Hamiltonian K-manifolds, K a maximal compact subgroup of G.
      
In this paper we discuss smooth local trigonometric bases.
      
The assumptions on λ are rather weak and of local character.
      
Finally, we consider the effect on the rate of convergence of not sampling enough local maxima.
      
Finally, we consider the effect on the rate of convergence of not sampling enough local maxima.
      
Local well-posedness for higher order nonlinear dispersive systems
      
Smooth local sinusoidal bases on two-dimensional L-shaped regions
      
In this article, we construct two-dimensional continuous/smooth local sinusoidal bases (also called Malvar wavelets) defined onL-shaped regions.
      
With this construction, one is able to construct local sinusoidal bases and lapped orthogonal transforms (LOT) on arbitrarily shaped regions.
      
Existence of local smooth solution for a generalized Zakharov system
      
Designing local orthogonal bases on finite groups I: Abelian case
      
This, in turn, is used for designing local orthogonal bases obtained by unitary transformations of a single prototype filter.
      
Designing local orthogonal bases on finite groups II: Nonabelian case
      
This in turn, is used for designing local orthogonal bases obtained by unitary transformations of a single prototype filter.
      
 

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