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Spectral properties of integrable Schrodinger operators with singular potentials
The integrable Schrödinger operators often have a singularity on the real line, which creates problems for their spectral analysis. A classical example is the Lamé operator L = −d^2/dx^2 + m(m + 1)℘(x), where ℘(z) is the classical Weierstrass elliptic function. We study the spectral properties of it...
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| Format: | Default Thesis |
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2015
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| Online Access: | https://hdl.handle.net/2134/19929 |
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