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The twistor connection and gauge invariance principle
Merkulov S.A.
It is shown that the twistor connection of the local twistor theory can be regarded as a gauge
Twistor connection and the Palatini method
Merkulov S.A.
For the Yang-Mills Lagrangian of the twistor connection, an analog of the Palatini variational
TWISTOR CONNECTION AND CONFORMAL GRAVITATION
MERKULOV S.A.
TWISTOR CONNECTION AND CONFORMAL GRAVITATION
TWISTOR COMPENDENCY AND PALATINI METHOD
MERKULOV S.A.
TWISTOR COMPENDENCY AND PALATINI METHOD
Geometry and kinematics induced by biquaternionic and twistor structures
Kassandrov V.V., Markova N.V.
of the Minkowski space-time. Twistor structures naturally arise in the framework of biquaternionic analysis. Both
PENROSE’S TWISTOR PROGRAM AND BINARY GEOMETROPHYSICS
Vladimirov Yu.S.
A comparison has been made of R. Penrose’s twistor program and binary geometrophysics aimed
Twistor structures and boost-invariant solutions to field equations
Kassandrov V.V., Rizcallah J.A., Markova N.V.
generalization of the Kerr-Penrose theorem and algebraic twistor equations. Explicit algorithms for obtaining
A conformally invariant theory of gravitation and electromagnetism
Merkulov S.A.
on the local twistor geometry is presented. It is shown that the electromagnetic field can be naturally
Maxwell, Yang-Mills, Weyl and eikonal fields defined by any null shear-free congruence
Kassandrov V.V., Rizcallah J.A.
shear-free null geodesic congruence. Using twistor variables, we derive the general solution
On Boost-Invariant Solutions of Relativistic Field Equations
Kassandrov V.V., Tretyakova A.V.
preserving their values under a hyperbolic rotation, is introduced. It is proved that, among the twistor

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