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Twistor theory at fifty: from contour integrals to twistor strings. [PDF]
We review aspects of twistor theory, its aims and achievements spanning the last five decades. In the twistor approach, space–time is secondary with events being derived objects that correspond to compact holomorphic curves in a complex threefold—the twistor space.
Atiyah M, Dunajski M, Mason LJ.
europepmc +8 more sources
Twistor Theory and Differential Equations [PDF]
This is an elementary and self--contained review of twistor theory as a geometric tool for solving non-linear differential equations. Solutions to soliton equations like KdV, Tzitzeica, integrable chiral model, BPS monopole or Sine-Gordon arise from ...
Dunajski M +11 more
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Twistor theory on a finite graph [PDF]
We show how the description of a shear-free ray congruence in Minkowski space as an evolving family of semi-conformal mappings can naturally be formulated on a finite graph. For this, we introduce the notion of holomorphic function on a graph.
A.C.M. van Rooij +14 more
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Conformal Supergravity in Twistor-String Theory [PDF]
Conformal supergravity arises in presently known formulations of twistor-string theory either via closed strings or via gauge-singlet open strings. We explore this sector of twistor-string theory, relating the relevant string modes to the particles and ...
A. Neitzke +18 more
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Twistor theory of symplectic manifolds [PDF]
This article is a contribution to the understanding of the geometry of the twistor space of a symplectic manifold. We consider the bundle $Z$ with fibre the Siegel domain Sp(2n,R)/U(n) existing over any given symplectic 2n-manifold M.
Andreotti +16 more
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Beta-deformation in twistor-string theory
In this work, we investigate how the marginal beta deformation of the N $$ \mathcal{N} $$ = 4 super-Yang-Mills theory manifests within the context of the topological B-model in the twistor space CP 3 4 $$ {\mathbbm{CP}}^{\left.3\right|4} $$ . We begin by
Eggon Viana
doaj +3 more sources
Spacetime foam in twistor string theory [PDF]
36 pages, 5 figures.
Sean A. Hartnoll, Giuseppe Policastro
openalex +6 more sources
Twistor Actions for Integrable Systems
Many integrable systems can be reformulated as holomorphic vector bundles on twistor space. This is a powerful organizing principle in the theory of integrable systems.
Robert F. Penna
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Twistor constructions for higher-spin extensions of (self-dual) Yang-Mills
We present the inverse Penrose transform (the map from spacetime to twistor space) for self-dual Yang-Mills (SDYM) and its higher-spin extensions on a flat background.
Tung Tran
doaj +1 more source
Alternative formulations of the twistor double copy
The classical double copy relating exact solutions of biadjoint scalar, gauge and gravity theories continues to receive widespread attention. Recently, a derivation of the exact classical double copy was presented, using ideas from twistor theory, in ...
Erick Chacón +2 more
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