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A modification of one method for solving nonlinear self-adjoint eigenvalue problems for Hamiltonian systems of ordinary differential equations

机译:一种求解常微分方程哈密顿系统非线性自伴特征值问题的方法的改进

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摘要

A modification of the method proposed earlier by the author for solving nonlinear self-adjoint eigenvalue problems for linear Hamiltonian systems of ordinary differential equations is examined. The basic assumption is that the initial data (that is, the system matrix and the matrices specifying the boundary conditions) are monotone functions of the spectral parameter.
机译:研究了作者较早提出的方法的修改,该方法用于求解常微分方程线性哈密顿系统的非线性自伴特征值问题。基本假设是,初始数据(即系统矩阵和指定边界条件的矩阵)是光谱参数的单调函数。

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