Multiplier theorem on generalized Heisenberg groups
Multiplier theorem on generalized Heisenberg groups II
We prove that on a product of generalized Heisenberg groups, a Hörmander type multiplier theorem for Rockland operators is true with the critical index n/2 + ϵ, ϵ>0, where n is the euclidean (topological) dimension of the group.
Multipliers and local spectral theory
Multipliers for a Distinguished Laplacean on Solvable Extensions of H-Type Groups.
Multipliers for the convolution algebra of left and right K-finite compactly supported smooth functions on a semi-simple Lie group.
Multipliers for the Hecke Algebra of a Real Semi Simple Lie Group
Multipliers of Banach Spaces of Functions on Groups.
Multipliers of Banach valued weighted function spaces.
Multipliers of , II
Multipliers of Lipschitz Spaces on Zero Dimensional Groups.
Multipliers of Segal algebras.
Multipliers of some Banach ideals and Wiener-Ditkin sets
Multipliers of weighted spaces
Multipliers on Banach algebras
Multipliers on , and for a locally compact topological semigroup.
Multipliers on p-Fourier algebras
Multipliers on Schwartz spaces of some Lie groups
Multipliers on some Lorentz spaces.
Multipliers on some weighted -spaces.
Multipliers on Spaces of Functions on a Locally Compact Abelian Group with Values in a Hilbert Space
2000 Mathematics Subject Classification: Primary 43A22, 43A25.We prove a representation theorem for bounded operators commuting with translations on L2ω(G,H), where G is a locally compact abelian group, H is a Hilbert space and ω is a weight on G. Moreover, in the particular case when G = R, we characterize completely the spectrum of the shift operator S1,ω on Lω2(R,H).