summary:The Penrose transform gives an isomorphism between the kernel of the $2$-Dirac operator over an affine subset and the third sheaf cohomology group on the twistor space. In the paper we give an integral formula which realizes the isomorphism and decompose the kernel as a module of the Levi factor of the parabolic subgroup. This gives a new insight into the structure of the kernel of the operator
We consider a family of singular infinite dimensional uni-tary representations of G = Sp(n,R) which ...
In this paper, we introduce the classical Segal-Bargmann transform starting from the basis of Hermit...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
summary:The Penrose transform gives an isomorphism between the kernel of the $2$-Dirac operator over...
AbstractA version of the Penrose transform is introduced in split signature. It relates cohomologica...
summary:The Penrose transform is discussed for the Dirac equation corresponding to an orthogonal gro...
AbstractIn [M.G. Eastwood, Complex methods in real integral geometry (with the collaboration of T.N....
The complex Radon correspondence relates an n-dimensional projective space with the Grassmarm manifo...
Various complexes of differential operators are constructed on complex projective space via the Penr...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
summary:It is shown that operators occurring in the classical Penrose transform are differential. Th...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
summary:[For the entire collection see Zbl 0742.00067.]\par The Penrose transform is always based on...
The Funk transform is the integral transform from the space of smooth even functions on the unit sph...
We consider a family of singular infinite dimensional uni-tary representations of G = Sp(n,R) which ...
In this paper, we introduce the classical Segal-Bargmann transform starting from the basis of Hermit...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
summary:The Penrose transform gives an isomorphism between the kernel of the $2$-Dirac operator over...
AbstractA version of the Penrose transform is introduced in split signature. It relates cohomologica...
summary:The Penrose transform is discussed for the Dirac equation corresponding to an orthogonal gro...
AbstractIn [M.G. Eastwood, Complex methods in real integral geometry (with the collaboration of T.N....
The complex Radon correspondence relates an n-dimensional projective space with the Grassmarm manifo...
Various complexes of differential operators are constructed on complex projective space via the Penr...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
summary:It is shown that operators occurring in the classical Penrose transform are differential. Th...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
summary:[For the entire collection see Zbl 0742.00067.]\par The Penrose transform is always based on...
The Funk transform is the integral transform from the space of smooth even functions on the unit sph...
We consider a family of singular infinite dimensional uni-tary representations of G = Sp(n,R) which ...
In this paper, we introduce the classical Segal-Bargmann transform starting from the basis of Hermit...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...