Pages that link to "Item:Q1397842"
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The following pages link to Robinson manifolds as the Lorentzian analogs of Hermite manifolds. (Q1397842):
Displaying 18 items.
- Pure spinors, intrinsic torsion and curvature in even dimensions (Q268440) (← links)
- A generalization of the Goldberg-Sachs theorem and its consequences (Q354738) (← links)
- The complex Goldberg-Sachs theorem in higher dimensions (Q413674) (← links)
- Editorial note to: J. Ehlers, F. A. E. Pirani and A. Schild, ``The geometry of free fall and light propagation'' (Q431098) (← links)
- Conformal geometry of the supercotangent and spinor bundles (Q695575) (← links)
- Construction of conjugate functions (Q963258) (← links)
- Editorial note to: J. N. Goldberg and R. K. Sachs, A theorem on Petrov types (Q1012637) (← links)
- The geometry of marked contact Engel structures (Q2050596) (← links)
- Twisting non-shearing congruences of null geodesics, almost CR structures and Einstein metrics in even dimensions (Q2118034) (← links)
- Kähler metrics via Lorentzian geometry in dimension four (Q2297894) (← links)
- Pure spinors, intrinsic torsion and curvature in odd dimensions (Q2325735) (← links)
- 3-folds CR-embedded in 5-dimensional real hyperquadrics (Q2662746) (← links)
- Geometry and symmetries of null G-structures (Q3380443) (← links)
- Yang–Mills fields on CR manifolds (Q3442005) (← links)
- Irreducible SO(3) geometry in dimension five (Q3445257) (← links)
- On geometry of congruences of null strings in 4-dimensional complex and real pseudo-Riemannian spaces (Q4599462) (← links)
- Spinors and the Weyl tensor classification in six dimensions (Q5402284) (← links)
- Almost Robinson geometries (Q6113196) (← links)
