In this article, we review a construction in the complex geometry often known as the Penrose transform. We then present two new applications of this transform. One concerns the construction of symmetries of the massless field equations from mathematical physics. The other concerns obstructions to the embedding of CR structures on the three-sphere
In complex general relativity, Lorentzian space-time is replaced by a four-complex-dimensional c...
Let $\mathrm{F}(\mathbb{C}^{3}) $ denote the space of flags in $\mathbb{C}^{3} $
[[abstract]]The non-holomorphic Penrose transform is a generalization of the holomor-phic Penrose tr...
The original publication is available at www.springerlink.comIn this article, we review a constructi...
Various complexes of differential operators are constructed on complex projective space via the Penr...
In this contribution we construct bases of polynomial solutions of the massless field equation in ge...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
[[abstract]]Euclidean 5-space C��, considered as the space of trace-free symmetric3×3 complex matric...
This advanced text explores the Penrose transform, a major component of classical twistor theory. Ge...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
[[abstract]]In this note we apply the holomorphic Penrose transform to a natural twistor corresponde...
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...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
The complex Radon correspondence relates an n-dimensional projective space with the Grassmarm manifo...
In complex general relativity, Lorentzian space-time is replaced by a four-complex-dimensional c...
Let $\mathrm{F}(\mathbb{C}^{3}) $ denote the space of flags in $\mathbb{C}^{3} $
[[abstract]]The non-holomorphic Penrose transform is a generalization of the holomor-phic Penrose tr...
The original publication is available at www.springerlink.comIn this article, we review a constructi...
Various complexes of differential operators are constructed on complex projective space via the Penr...
In this contribution we construct bases of polynomial solutions of the massless field equation in ge...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
[[abstract]]Euclidean 5-space C��, considered as the space of trace-free symmetric3×3 complex matric...
This advanced text explores the Penrose transform, a major component of classical twistor theory. Ge...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
[[abstract]]In this note we apply the holomorphic Penrose transform to a natural twistor corresponde...
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...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
The complex Radon correspondence relates an n-dimensional projective space with the Grassmarm manifo...
In complex general relativity, Lorentzian space-time is replaced by a four-complex-dimensional c...
Let $\mathrm{F}(\mathbb{C}^{3}) $ denote the space of flags in $\mathbb{C}^{3} $
[[abstract]]The non-holomorphic Penrose transform is a generalization of the holomor-phic Penrose tr...