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An algorithm and its application for obtaining some kind of infinite-dimensional Hamiltonian canonical formulation

机译:一种获得无穷维哈密顿正则表达式的算法及其应用

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摘要

Using factorization viewpoint of differential operator, this paper discusses how to transform a nonlinear evolution equation to infinite-dimensional Hamiltonian linear canonical formulation. It proves a sufficient condition of canonical factorization of operator, and provides a kind of mechanical algebraic method to achieve canonical 'partial deriv/partial deriv x'-type expression, correspondingly. Then three examples are given, which show the application of the obtained algorithm. Thus a novel idea for inverse problem can be derived feasibly.
机译:本文利用微分算子的分解观点,讨论了如何将非线性发展方程式转化为无穷维哈密顿线性典范公式。它证明了算子规范分解的充分条件,并提供了一种机械代数方法来分别实现规范的“偏导数/偏导数x”类型表达式。然后给出了三个例子,说明了所获得算法的应用。因此,可以可行地推导出反问题的新思想。

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