[[abstract]]The non-holomorphic Penrose transform is a generalization of the holomor-phic Penrose transform that was best examplified in [3], by the introduction ofinvolutive structure into the context, cf. [5]. In this paper, we apply the non-holomorphic Penrose transform to a non-holomorphic twistor correspondencefor hyperbolic 3-space. By considering every space of the correspondence asa homogeneous space for SL(2, C) and using the homogeneous type of thenon-holomorphic Penrose transform, we obtain more results on this case thanthat was presented in [2]
44 pages, 2 figures, uses JHEP3.clsInternational audienceWe study general linear perturbations of a ...
We study general linear perturbations of a class of 4d real-dimensional hyperkähler manifolds obtain...
A flat twistor space is a complex 3 - manifold having the property that every point of the manifold ...
[[abstract]]Euclidean 5-space C��, considered as the space of trace-free symmetric3×3 complex matric...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
[[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 ...
[[abstract]]In this note we apply the holomorphic Penrose transform to a natural twistor corresponde...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
We develop integral geometry for noncompactly causal symmetric spaces. We define a complex horospher...
This advanced text explores the Penrose transform, a major component of classical twistor theory. Ge...
summary:The Penrose transform gives an isomorphism between the kernel of the $2$-Dirac operator over...
We describe complex twistor spaces over inner 3-symmetric spaces $G/H$, such that $H$ acts transitiv...
Let $\mathrm{F}(\mathbb{C}^{3}) $ denote the space of flags in $\mathbb{C}^{3} $
We show that the off-shell N=3 action of N=4 super Yang-Mills can be written as a holomorphic Chern-...
44 pages, 2 figures, uses JHEP3.clsInternational audienceWe study general linear perturbations of a ...
We study general linear perturbations of a class of 4d real-dimensional hyperkähler manifolds obtain...
A flat twistor space is a complex 3 - manifold having the property that every point of the manifold ...
[[abstract]]Euclidean 5-space C��, considered as the space of trace-free symmetric3×3 complex matric...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
[[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 ...
[[abstract]]In this note we apply the holomorphic Penrose transform to a natural twistor corresponde...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
We develop integral geometry for noncompactly causal symmetric spaces. We define a complex horospher...
This advanced text explores the Penrose transform, a major component of classical twistor theory. Ge...
summary:The Penrose transform gives an isomorphism between the kernel of the $2$-Dirac operator over...
We describe complex twistor spaces over inner 3-symmetric spaces $G/H$, such that $H$ acts transitiv...
Let $\mathrm{F}(\mathbb{C}^{3}) $ denote the space of flags in $\mathbb{C}^{3} $
We show that the off-shell N=3 action of N=4 super Yang-Mills can be written as a holomorphic Chern-...
44 pages, 2 figures, uses JHEP3.clsInternational audienceWe study general linear perturbations of a ...
We study general linear perturbations of a class of 4d real-dimensional hyperkähler manifolds obtain...
A flat twistor space is a complex 3 - manifold having the property that every point of the manifold ...