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Hidden local, quasi-local and non-local symmetries in integrable systems

机译:可积系统中的隐藏局部,拟局部和非局部对称

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The knowledge of non usual and sometimes hidden symmetries of (classical) integrable systems provides a very. powerful setting-out of solutions of these models. Primarily, the understanding and possibly the quantisation of intriguing symmetries could give rise to deeper insight into the nature nl held spectrum and correlation functions in quantum integrable models. With this perspective in mind we will propose a general framework for discovery and investigation of local, quasi-local and nan-local symmetries in classical integrable systems. We will pay particular attention to the structure or symmetry algebra and to the role of conserved quantities. We will also stress a nice unifying point of view about KdV hierarchies and Toda field theories with the result of obtaining a Virasoro algebra as exact symmetry of sine-Gordon model. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 30]
机译:(经典)可积系统的非通常的,有时是隐藏的对称性的知识提供了非常有用的知识。这些模型的解决方案的强大功能。首先,对有趣的对称性的理解和可能的量化可能会引起人们对量子可积模型中自然持有光谱和相关函数的更深入了解。考虑到这一观点,我们将提出一个用于发现和研究经典可积系统中局部,准局部和南局部对称性的通用框架。我们将特别注意结构或对称代数以及守恒量的作用。我们还将强调关于KdV层次结构和Toda场论的一个很好的统一观点,其结果是获得Virasoro代数作为正弦Gordon模型的精确对称性。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:30]

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