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首页> 外文期刊>Progress of Theoretical Physics >Soliton equations extracted from the noncommutative zero-curvature equation
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Soliton equations extracted from the noncommutative zero-curvature equation

机译:从非交换零曲率方程中提取的孤子方程

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We investigate the equation in which the commutation relation in the 2-dimensional zero-curvature equation composed of algebra-valued potentials is replaced by the Moyal bracket and the algebra-valued potentials are replaced by non-algebra-valued potentials with two additional variables. We call the resulting 4-dimensional equation the 'noncommutative zero-curvature equation'. We show that various soliton equations can be derived through the dimensional reduction of the equation. [References: 11]
机译:我们研究了方程,其中由代数值电势组成的二维零曲率方程中的换向关系被Moyal括号替换,代数值电势被具有两个附加变量的非代数值电势替换。我们将所得的4维方程称为“非交换零曲率方程”。我们表明,可以通过方程的降维来导出各种孤子方程。 [参考:11]

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