Results 11 to 20 of about 4,018,148 (250)
MHV diagrams in momentum twistor space [PDF]
36 pages, 13 ...
Bullimore, Mathew +2 more
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Twistor Spaces with Meromorphic Functions [PDF]
Among the class of Kähler surfaces with zero scalar curvature, only the twistor space of those surfaces which are also Ricci-flat can admit nonconstant meromorphic functions. Moreover, the transcendental degree of the function field of the twistor space over such surfaces is equal to one.
Y. S. Poon
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S-duality in twistor space [PDF]
Abstract In type IIB string compactifications on a Calabi-Yau threefold, the hypermultiplet moduli space $ {\mathcal{M}_H} $ must carry an isometric action of the modular group SL(2, $ \mathbb{Z} $ ), inherited from the S-duality symmetry of type IIB string theory ...
Alexandrov, Sergey, Pioline, Boris
core +5 more sources
We construct twisted noncommutative gauge theories on twistor space and show that they are equivalent to four-dimensional twist-noncommutative gauge theories. In particular, we study twists of the Poincaré algebra.
Tim Meier, Eggon Viana
doaj +3 more sources
MHV diagrams in twistor space and the twistor action
MHV diagrams give an efficient Feynman diagram-like formalism for calculating gauge theory scattering amplitudes on momentum space. Although they arise as the Feynman diagrams from an action on twistor space in an axial gauge, the main ingredients were previously expressed only in momentum space and momentum twistor space.
Adamo, T, Mason, L
openaire +4 more sources
Inversions in twistor space are studied.
van den Broek, P.M., P.M. van den Broek
openaire +3 more sources
Hyperkähler geometry of rational curves in twistor spaces [PDF]
We investigate the pseudo-hyperkähler geometry of higher degree rational curves in the twistor space of a hyperkähler 4-manifold.
Bielawski Roger, Zhang Naizhen
doaj +2 more sources
Carrollian $\mathscr Lw_{1+\infty}$ representation from twistor space
We construct an explicit realization of the action of the $\mathscr Lw_{1+∞}$ loop algebra on fields at null infinity. This action is directly derived by Penrose transform of the geometrical action of $\mathscr Lw_{1+∞}$ symmetries in twistor space ...
Laura Donnay, Laurent Freidel, Yannick Herfray
doaj +2 more sources
Gluing Non-commutative Twistor Spaces [PDF]
AbstractWe describe a general procedure, based on Gerstenhaber–Schack complexes, for extending to quantized twistor spaces the Donaldson–Friedman gluing of twistor spaces via deformation theory of singular spaces. We consider in particular various possible quantizations of twistor spaces that leave the underlying spacetime manifold classical, including
Marcolli, Matilde, Penrose, Roger
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