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On a Problem of Herman Weyl in the Theory of Singular Strum Liouville Equations

机译：关于奇异strum Liouville方程理论中的Herman Weyl问题

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Using a general theory of finite dimensional perturbations of spectral problems the author was able to investigate the general problem of A. Wintner, Showing in particular, that a one-dimensional perturbation can transform a pure point spectrum into a pure continuous spectrum and that for any self-adjoint spectral problem with simple spectrum, the part of the pure point spectrum contained in the limit spectrum can be made to disappear by a suitable one-dimensional perturbation.

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N. Aronszajn;
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年度 1956
页码 1-22
总页数 22
原文格式 PDF
正文语种 eng
中图分类工业技术;
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专利

1. Multiple positive solutions of Strum-Liouville equations with singularities [J] . ZengguiWang, LishanLiu, YonghongWu Discrete dynamics in nature and society . 2006,第3期

机译：具有奇异性的Sturm-Liouville方程的多个正解
2. Multiple positive solutions of Strum-Liouville equations with singularities [J] . Zenggui Wang, Lishan Liu, Yonghong Wu Discrete dynamics in nature and society . 2006,第3期

机译：STURM-LIOUVILE方程与奇点的多个正解
3. Overview of Weyl-Titchmarsh Theory for Second Order Sturm-Liouville Equations on Time Scales [J] . International Journal of Difference Equations . 2011,第1期

机译：时间尺度上二阶Sturm-Liouville方程的Weyl-Titchmarsh理论概述
4. THE RIEMANN AND EINSTEIN-WEYL GEOMETRIES IN THE THEORY OF ORDINARY DIFFERENTIAL EQUATIONS, THEIR APPLICATIONS AND ALL THAT [C] . Valerii Dryuma NATO Advanced Research Workshop on New Trends in Integrability and Partial Sovability . 2004

机译：普通微分方程理论中的riemann和爱因斯坦 - Weyl几何形状，它们的应用和所有
5. On a Hardy type inequality and a singular Sturm-Liouville equation. [D] . Wang, Hui. 2014

机译：关于Hardy型不等式和奇异Sturm-Liouville方程。
6. A Theorem on Series of Orthogonal Functions with an Application to Strum-Liouville Series [O] . George D. Birkhoff 1917

机译：正交函数级数定理及其在Sturm-Liouville级数上的应用
7. MULTIPLE POSITIVE SOLUTIONS OF STRUM-LIOUVILLE EQUATIONS WITH SINGULARITIES [O] . Zenggui Wang, Lishan Liu, Yonghong Wu 2006

机译：具有奇异性的sTRUm-LIOUVILLE方程的多重正解

On a Problem of Herman Weyl in the Theory of Singular Strum Liouville Equations

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