We classify the connected Lie subgroups of the symplectic group Sp(2,R) whose elements are matrices in block lower triangular form. The classification is up to conjugation within Sp(2,R). Their study is motivated by the need of a unified approach to continuous 2D signal analyses, as those provided by wavelets and shearlets
We present a utilitarian review of the family of matrix groups Sp(2n, R), in a form suited to variou...
We examine the symplectic group $Sp_{2m}(q)$ and its correspondingaffine subgroup. We construct the ...
Abstract. We introduce the notion of admissible subgroup H of G = HdoSp(d,R) relative to the (extend...
Abstract. In part I we introduced the class E2 of Lie subgroups of Sp(2,R) and obtained a classifica...
In part I we introduced the class E_2 of Lie subgroups of Sp(2,R) and obtained a classification up t...
We consider the (extended) metaplectic representation of the semidirect product G=Hd⋊Sp(d,R) between...
Abstract. We classify up to conjugation by GL(2,R) (more precisely, block diago-nal symplectic matri...
The object of this paper consists of finding a complementary group with respect to USp(n) within eit...
We give a detailed discussion of the group ${\rm Sp}(2,\bold R)$, organized in such a way as to lead...
We give a detailed discussion of the group ${\rm Sp}(2,\bold R)$, organized in such a way as to lead...
AbstractThis paper expands on the work of Douglas Costa and Gordon Keller. Costa and Keller used a s...
The aim of this thesis is to describe the principal series representations of SL(2,p), together with...
We study the branching problem of the metaplectic representation of Sp(2,R) under its principle subg...
The aim of this thesis is to describe the principal series representations of SL(2,p), together with...
For a positive integer g, let Sp_(2g)(R) denote the group of 2g×2g symplectic matrices over a ring R...
We present a utilitarian review of the family of matrix groups Sp(2n, R), in a form suited to variou...
We examine the symplectic group $Sp_{2m}(q)$ and its correspondingaffine subgroup. We construct the ...
Abstract. We introduce the notion of admissible subgroup H of G = HdoSp(d,R) relative to the (extend...
Abstract. In part I we introduced the class E2 of Lie subgroups of Sp(2,R) and obtained a classifica...
In part I we introduced the class E_2 of Lie subgroups of Sp(2,R) and obtained a classification up t...
We consider the (extended) metaplectic representation of the semidirect product G=Hd⋊Sp(d,R) between...
Abstract. We classify up to conjugation by GL(2,R) (more precisely, block diago-nal symplectic matri...
The object of this paper consists of finding a complementary group with respect to USp(n) within eit...
We give a detailed discussion of the group ${\rm Sp}(2,\bold R)$, organized in such a way as to lead...
We give a detailed discussion of the group ${\rm Sp}(2,\bold R)$, organized in such a way as to lead...
AbstractThis paper expands on the work of Douglas Costa and Gordon Keller. Costa and Keller used a s...
The aim of this thesis is to describe the principal series representations of SL(2,p), together with...
We study the branching problem of the metaplectic representation of Sp(2,R) under its principle subg...
The aim of this thesis is to describe the principal series representations of SL(2,p), together with...
For a positive integer g, let Sp_(2g)(R) denote the group of 2g×2g symplectic matrices over a ring R...
We present a utilitarian review of the family of matrix groups Sp(2n, R), in a form suited to variou...
We examine the symplectic group $Sp_{2m}(q)$ and its correspondingaffine subgroup. We construct the ...
Abstract. We introduce the notion of admissible subgroup H of G = HdoSp(d,R) relative to the (extend...