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首页> 外文期刊>Theoretical and mathematical physics >LOWNER EVOLUTION AND FINITE-DIMENSIONAL REDUCTIONS OF INTEGRABLE SYSTEMS
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LOWNER EVOLUTION AND FINITE-DIMENSIONAL REDUCTIONS OF INTEGRABLE SYSTEMS

机译:可积分系统的更低演化和有限维降阶

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摘要

The Lowner equation is known as the one-dimensional reduction of the Benney chain and also as the dispersionless KP hierarchy. We propose a reverse process and show that time splitting in the Lowner or the Lowner-Kufarev equation leads to some known integrable systems.
机译:Lowner方程称为Benney链的一维约简,也称为无色散KP层次。我们提出了一个逆过程,并表明在Lowner或Lowner-Kufarev方程中进行时间分割会导致一些已知的可积系统。

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