The spectral function for Sturm–Liouville problems where the potential is of Wigner–von Neumann type or slowly decaying

Author:

Gilbert D.J.,Harris B.J.,Riehl S.M.

Publisher

Elsevier BV

Subject

Analysis,Applied Mathematics

Reference15 articles.

1. Absolute continuity of Hamiltonians with von Neumann Wigner potentials;Behncke;Proc. AMS,1991

2. On the location of spectral concentration for Sturm–Liouville problems with rapidly decaying potential;Eastham;Mathematika,1998

3. A connection formula for Sturm–Liouville spectral functions;Eastham;Proc. Roy. Soc. Edinburgh,2000

4. M.S.P. Eastham, On the convexity of the Sturm–Liouville spectral function with slowly decaying potential, Indian J. Math. 42 (2000) 1, 9–20.

5. Connection formulae for spectral functions associated with singular Sturm–Liouville equations;Gilbert;Proc. Roy. Soc. Edinburgh,2000

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1. Jost solutions for a class of slowly decaying potentials;Proceedings of the Royal Society of Edinburgh: Section A Mathematics;2007-07-23

2. Bounds for the Points of Spectral Concentration of One-dimensional Schrödinger Operators;Spectral Methods for Operators of Mathematical Physics;2004

3. The form of the spectral functions associated with Dirac equations;Mathematika;2003-12

4. Higher Derivatives of Spectral Functions Associated with One-Dimensional Schrödinger Operators;Methods of Spectral Analysis in Mathematical Physics

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