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首页> 外文期刊>Modern Physics Letters, A >HAMILTONIAN STRUCTURE AND COSET CONSTRUCTION OF THE SUPERSYMMETRIC EXTENSIONS OF N=2 KDV HIERARCHY
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HAMILTONIAN STRUCTURE AND COSET CONSTRUCTION OF THE SUPERSYMMETRIC EXTENSIONS OF N=2 KDV HIERARCHY

机译:N = 2 KDV层次的超对称扩展的Hamilton结构和Coset构造

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摘要

A manifestly N = 2 supersymmetric coset formalism is applied to analyze the ''fermionic'' extensions of N = 2, a = 4 and a = -2 KdV hierarchies. Both hierarchies can be obtained from a manifest N = 2 coset construction. This coset is defined as the quotient of some local but nonlinear superalgebra by a (U) over cap(1) subalgebra. Three superextensions of N = 2 KdV hierarchy are proposed, among which one seems to be entirely new. [References: 12]
机译:明显的N = 2超对称陪集形式主义被用于分析N = 2,a = 4和a = -2 KdV层次结构的“费米子”扩展。这两个层次都可以从清单N = 2的coset结构中获得。该coset定义为cap(1)子代数上的(U)与某些局部但非线性超代数的商。提出了N = 2 KdV层次结构的三个超扩展,其中一个似乎是全新的。 [参考:12]

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