Twistor theory, self-duality and integrability
Mason, L. J.
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Displaying similar documents to “Hidden symmetries of integrable systems in Yang-Mills theory and Kähler geometry”
Twistor theory, self-duality and integrability
Integrability and Einstein's equations
N. Woodhouse (1997)
Banach Center Publications
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1. Introduction. In recent years, there has been considerable interest in Oxford and elsewhere in the connections between Einstein's equations, the (anti-) self-dual Yang-Mills (SDYM) equations, and the theory of integrable systems. The common theme running through this work is that, to a greater or lesser extent, all three areas involve questions that can be addressed by twistor methods. In this paper, I shall review progress, with particular emphasis on the known and potential applications...
On large amplitude solutions of the Yang-Mills equations in Minkowski space-time
Pedro Paulo Schirmer (1991)
Journées équations aux dérivées partielles
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Duality-symmetric approach to general relativity and supergravity.
Nurmagambetov, Alexei J. (2006)
SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]
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Supersymmetry, a biased review
Lindström, U.
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In spite of the provocative title this is a run of the mill review of supersymmetry. The only thing which deserves some comment is that the author seems to think that coordinate free and coordinate dependent treatments belong to conflicting cultures. This is definitely not true. Coordinate free treatments concentrate one's mind on the geometry while coordinate dependent treatments are indispensable for computations producing numbers which can be compared with experimental values. Those...