Abstract. As is well-known, classical Clifford analysis is a refinement of harmonic analysis. In [4], it is shown that analysis of Hodge systems can be viewed even as a refinement of Clifford analysis. In this note, we recall the Howe duality for harmonic analysis and Clifford analysis and, moreover, we describe quite explicitly the Howe duality for Hodge systems. Our main aim is to illustrate relations between these theories. 1
International audienceWe study the symplectic Howe duality using two new and independent combinatori...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
Clifford analysis offers a higher dimensional function theory studying the null solutions of the rot...
Clifford analysis offers a higher dimensional function theory studying the null solutions of the rot...
Clifford analysis offers a higher dimensional function theory studying the null solutions of the rot...
AbstractWe adopt the Langlands classification to the context of real reductive dual pairs and prove ...
We use Hodge decompositions to construct differential Poincar\'e duality models and revise the resul...
We study the symplectic Howe duality using two new and independent combinatorial methods: via determ...
We study the symplectic Howe duality using two new and independent combinatorial methods: via determ...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...
International audienceWe study the symplectic Howe duality using two new and independent combinatori...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
In this note, we describe quite explicitly the Howe duality for Hodge systems and connect it with th...
Clifford analysis offers a higher dimensional function theory studying the null solutions of the rot...
Clifford analysis offers a higher dimensional function theory studying the null solutions of the rot...
Clifford analysis offers a higher dimensional function theory studying the null solutions of the rot...
AbstractWe adopt the Langlands classification to the context of real reductive dual pairs and prove ...
We use Hodge decompositions to construct differential Poincar\'e duality models and revise the resul...
We study the symplectic Howe duality using two new and independent combinatorial methods: via determ...
We study the symplectic Howe duality using two new and independent combinatorial methods: via determ...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...
International audienceWe study the symplectic Howe duality using two new and independent combinatori...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...
This paper gives an overview of some basic results on Hermitian Clifford analysis, a refinement of c...