Let G be a locally compact group and H be a closed subgroup of G. Consider the

homogeneous space G/H equipped with a strongly quasi invariant measure.We introduce

a square integrable representation of G/H and ...

In this note, let G be a locally compact group and H be a compact

subgroup of G. We investigate the square integrable representations of

homogeneous spaces G/H and admissible wavelets for these representati ...

In the present paper, we introduce the two-wavelet localization

operator for the square integrable representation of a homoge-

neous space with respect to a relatively invariant measure. We

investigate ...

For homogeneous space G/H equipped with strongly quasi invariant measure ν, we introduce the two-wavelet constant for square integrable representations and the orthogonal subspaces of L2(G/H), which are related to continuous ...

Let G be a locally compact group and H be a compact subgroup of G. We show that the range of the continuous wavelet transform on a homogenous space G/H is a reproducing kernel Hilbert space.