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On the limit-point case of singular linear Hamiltonian systems

机译:关于奇异线性哈密顿系统的极限点情况

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摘要

This article is concerned with the limit-point case (l.p.c.) of a Hamiltonian system. We present new proofs for several existing equivalent conditions on the l.p.c. established in terms of the asymptotic behaviour of the square integrable solutions of Hamiltonian systems with different spectral parameters and functions in the domain of the corresponding maximal operator, respectively. Further, we give two equivalent conditions in terms of the asymptotic behaviour of the square integrable solutions of Hamiltonian systems with the same complex and real spectral parameters, respectively. In addition, we establish two limit-point criteria which extend the relevant existing results.
机译:本文涉及哈密顿系统的极限点情况(l.p.c.)。我们为l.p.c上几个现有的等效条件提供了新的证明。分别根据具有不同谱参数和函数的哈密顿系统的平方可积解的渐近性质建立在相应的最大算子的域中。此外,我们分别给出了具有相同复数和实谱参数的哈密顿系统的平方可积解的渐近行为的两个等价条件。此外,我们建立了两个极限点标准,以扩展相关的现有结果。

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