Add to ORKG[[abstract]]In this note we apply the holomorphic Penrose transform to a natural twistor correspondence between a complex conformal 3-mainifold and the space of null geodesices of the manifold, and obtain isomorphisms between cohomology on the space of null geodesics and solutions of PDEs on the conformal manifold
We study the problem of recovering a function on a pseudo-Riemannian manifold from its integrals ove...
We review Pólya vector fields associated to holomorphic functions as an important pedagogical tool f...
We present two transforms of non-conformal harmonic maps from a surface into the 3-sphere. With thes...
In the complex-Riemannian framework we show that a conformal manifold containing a compact, simply-c...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
[[abstract]]The non-holomorphic Penrose transform is a generalization of the holomor-phic Penrose tr...
[[abstract]]Euclidean 5-space C��, considered as the space of trace-free symmetric3×3 complex matric...
Various complexes of differential operators are constructed on complex projective space via the Penr...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
The complex Radon correspondence relates an n-dimensional projective space with the Grassmarm manifo...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
Let Q(3) be the complex 3-quadric endowed with its standard complex conformal structure. We study th...
Let $\mathrm{F}(\mathbb{C}^{3}) $ denote the space of flags in $\mathbb{C}^{3} $
The Twistor Theory concerns with transforming questions about the dif-ferential geometry of a manifo...
We study the problem of recovering a function on a pseudo-Riemannian manifold from its integrals ove...
We review Pólya vector fields associated to holomorphic functions as an important pedagogical tool f...
We present two transforms of non-conformal harmonic maps from a surface into the 3-sphere. With thes...
In the complex-Riemannian framework we show that a conformal manifold containing a compact, simply-c...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
[[abstract]]The non-holomorphic Penrose transform is a generalization of the holomor-phic Penrose tr...
[[abstract]]Euclidean 5-space C��, considered as the space of trace-free symmetric3×3 complex matric...
Various complexes of differential operators are constructed on complex projective space via the Penr...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
The complex Radon correspondence relates an n-dimensional projective space with the Grassmarm manifo...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
Let Q(3) be the complex 3-quadric endowed with its standard complex conformal structure. We study th...
Let $\mathrm{F}(\mathbb{C}^{3}) $ denote the space of flags in $\mathbb{C}^{3} $
The Twistor Theory concerns with transforming questions about the dif-ferential geometry of a manifo...
We study the problem of recovering a function on a pseudo-Riemannian manifold from its integrals ove...
We review Pólya vector fields associated to holomorphic functions as an important pedagogical tool f...
We present two transforms of non-conformal harmonic maps from a surface into the 3-sphere. With thes...