Add to ORKGsummary:The Penrose transform is discussed for the Dirac equation corresponding to an orthogonal group in even dimensions. The authors outline a simple approach to the calculation which involves using the Dolbeault realization of cohomology groups rather than hypercohomology and spectral sequence. The details will be given elsewhere
The free-particle Dirac equation has two remarkable features: (1) It is linear in all four component...
Various complexes of differential operators are constructed on complex projective space via the Penr...
AbstractLet G be a real reductive Lie group and G/H a reductive homogeneous space. We consider Kosta...
summary:The Penrose transform is discussed for the Dirac equation corresponding to an orthogonal gro...
summary:[For the entire collection see Zbl 0742.00067.]\par The Penrose transform is always based on...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
summary:The Penrose transform gives an isomorphism between the kernel of the $2$-Dirac operator over...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
AbstractAn explicit family of solutions to the nonlinear coupled Maxwell-Dirac-Weyl equations in Min...
summary:It is shown that operators occurring in the classical Penrose transform are differential. Th...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
summary:Locally exact complexes of invariant differential operators are constructed on the homogeneo...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
AbstractA version of the Penrose transform is introduced in split signature. It relates cohomologica...
Odd-dimensional Riemannian spaces that are non-orientable, but have a pin structure, require the con...
The free-particle Dirac equation has two remarkable features: (1) It is linear in all four component...
Various complexes of differential operators are constructed on complex projective space via the Penr...
AbstractLet G be a real reductive Lie group and G/H a reductive homogeneous space. We consider Kosta...
summary:The Penrose transform is discussed for the Dirac equation corresponding to an orthogonal gro...
summary:[For the entire collection see Zbl 0742.00067.]\par The Penrose transform is always based on...
Abstract. We construct “the Penrose transform ” as an intertwin-ing operator between two different g...
summary:The Penrose transform gives an isomorphism between the kernel of the $2$-Dirac operator over...
We construct \lq\lq{the Penrose transform}\rq\rq\ as an intertwining operator between two different ...
AbstractAn explicit family of solutions to the nonlinear coupled Maxwell-Dirac-Weyl equations in Min...
summary:It is shown that operators occurring in the classical Penrose transform are differential. Th...
[[abstract]]In this paper we consider a natural holomorphic twistor correspondence for odd dimension...
summary:Locally exact complexes of invariant differential operators are constructed on the homogeneo...
In this article, we review a construction in the complex geometry often known as the Penrose transfo...
AbstractA version of the Penrose transform is introduced in split signature. It relates cohomologica...
Odd-dimensional Riemannian spaces that are non-orientable, but have a pin structure, require the con...
The free-particle Dirac equation has two remarkable features: (1) It is linear in all four component...
Various complexes of differential operators are constructed on complex projective space via the Penr...
AbstractLet G be a real reductive Lie group and G/H a reductive homogeneous space. We consider Kosta...
