In part I we introduced the class E_2 of Lie subgroups of Sp(2,R) and obtained a classification up to conjugation ( see Theorem 6 below). Here, we determine for which of these groups the restriction of the metaplectic representation gives rise to a reproducing formula. In all the positive cases we characterize the admissible vectors with a generalized Calder\uf3n equation. They include products of 1D-wavelets, directional wavelets, shearlets, and many new examples
We study the branching problem of the metaplectic representation of Sp(2,R) under its principle subg...
Abstract. We consider the (extended) metaplectic representa-tion of the semidirect product G of the ...
We obtain necessary and sufficient conditions for the admissible vectors of a new unitary non-irredu...
Abstract. In part I we introduced the class E2 of Lie subgroups of Sp(2,R) and obtained a classifica...
We introduce the notion of admissible subgroup H of G = H^d \rtimes Sp(d,R) relative to the (extende...
We introduce the notion of admissible subgroup H of G = H^d \rtimes Sp(d,R) relative to the (extende...
Abstract. We introduce the notion of admissible subgroup H of G = HdoSp(d,R) relative to the (extend...
Abstract. We introduce the notion of admissible subgroup H of G = HdoSp(d,R) relative to the (extend...
We introduce the notion of admissible subgroup H of G = Hd Sp(d, R) relative to the (extended) meta...
We classify the connected Lie subgroups of the symplectic group Sp(2,R) whose elements are matrices ...
We prove dimensional upper bounds for admissible Lie subgroups H of G = Hd Sp(d, R), d 65 2. The no...
We consider the (extended) metaplectic representation of the semidirect product G=Hd⋊Sp(d,R) between...
Abstract. We prove dimensional upper bounds for admissible Lie subgroups H of G = Hd o Sp(d,R), d ≥ ...
We consider the (extended) metaplectic representation of the semi-direct product G of the symplectic...
We consider the (extended) metaplectic representation of the semi-direct product G of the symplectic...
We study the branching problem of the metaplectic representation of Sp(2,R) under its principle subg...
Abstract. We consider the (extended) metaplectic representa-tion of the semidirect product G of the ...
We obtain necessary and sufficient conditions for the admissible vectors of a new unitary non-irredu...
Abstract. In part I we introduced the class E2 of Lie subgroups of Sp(2,R) and obtained a classifica...
We introduce the notion of admissible subgroup H of G = H^d \rtimes Sp(d,R) relative to the (extende...
We introduce the notion of admissible subgroup H of G = H^d \rtimes Sp(d,R) relative to the (extende...
Abstract. We introduce the notion of admissible subgroup H of G = HdoSp(d,R) relative to the (extend...
Abstract. We introduce the notion of admissible subgroup H of G = HdoSp(d,R) relative to the (extend...
We introduce the notion of admissible subgroup H of G = Hd Sp(d, R) relative to the (extended) meta...
We classify the connected Lie subgroups of the symplectic group Sp(2,R) whose elements are matrices ...
We prove dimensional upper bounds for admissible Lie subgroups H of G = Hd Sp(d, R), d 65 2. The no...
We consider the (extended) metaplectic representation of the semidirect product G=Hd⋊Sp(d,R) between...
Abstract. We prove dimensional upper bounds for admissible Lie subgroups H of G = Hd o Sp(d,R), d ≥ ...
We consider the (extended) metaplectic representation of the semi-direct product G of the symplectic...
We consider the (extended) metaplectic representation of the semi-direct product G of the symplectic...
We study the branching problem of the metaplectic representation of Sp(2,R) under its principle subg...
Abstract. We consider the (extended) metaplectic representa-tion of the semidirect product G of the ...
We obtain necessary and sufficient conditions for the admissible vectors of a new unitary non-irredu...