U(1)-supersymmetric extension of the Liouville equation
β Scribed by E. A. Ivanov; S. O. Krivonos
- Publisher
- Springer
- Year
- 1983
- Tongue
- English
- Weight
- 392 KB
- Volume
- 7
- Category
- Article
- ISSN
- 0377-9017
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β¦ Synopsis
The N = 2 supersymmetric extension of the Liouville equation is presented. We construct for it the zero-curvature representation (on superalgebra osp(2 J2)) together with an associated linear set, find its general solution and discuss the reduction to the N = 1 case. An intrinsic connection of the N = 0, N = 1, and N = 2 Liouville equations with the infinite dimensional contact (super)algebras IK(1), K( 111) and ]K(112) from Kac's list is established.
π SIMILAR VOLUMES
A relation between the coupling constants of interacting nonlinear scalar field ~(Xo, xl ) and a spinor one ~(Xo, Xl ), Lin t = -g 2 /2 e 2~ -g' e e ~ was established. This relation leads to the finite series of perturbation theory for the dynamical variable e -~. In the classical limit ~ -+ 0 the c