Hamiltonian Reductions of Supersymmetric Self-Dual Yang-Mills Model

  • The Hamiltonian reductions of supersymmef nc self-dual Yang-Mills model are studied. Under the left-right dual constant regular cons:mints, we derive the four-dimensional supersymmetric non-Abelian Toda models, (he corresponding effective action and the associated linear systems. In the special case cf the first order constraints under the principal gradation, we obtain the four-dimensional supersymmetric Toda model. The reduction procedure holds for any Lie sun e-algebra without requiring a purely odd simple root system.
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Zhao Liu. Hamiltonian Reductions of Supersymmetric Self-Dual Yang-Mills Model[J]. Chinese Physics C, 1993, 17(S4): 361-369.
Zhao Liu. Hamiltonian Reductions of Supersymmetric Self-Dual Yang-Mills Model[J]. Chinese Physics C, 1993, 17(S4): 361-369. shu
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Received: 1992-07-28
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Hamiltonian Reductions of Supersymmetric Self-Dual Yang-Mills Model

  • Institute of Modern Physics, Northwest University, Xian, Suaaxi, China

Abstract: The Hamiltonian reductions of supersymmef nc self-dual Yang-Mills model are studied. Under the left-right dual constant regular cons:mints, we derive the four-dimensional supersymmetric non-Abelian Toda models, (he corresponding effective action and the associated linear systems. In the special case cf the first order constraints under the principal gradation, we obtain the four-dimensional supersymmetric Toda model. The reduction procedure holds for any Lie sun e-algebra without requiring a purely odd simple root system.

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