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Quantum States from Minimal Surfaces
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abstract
Apart from relating interesting quantum mechanical systems to equations describing a parabolic discrete minimal surface, the quantization of a cubic minimal surface in $\mathbb{R}^4$ is considered.
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Cited by 1 Pith paper
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Discrete equations from B\"{a}cklund transformations of the fifth Painlev\'{e} equation
Bäcklund transformations of the fifth Painlevé equation yield four discrete Painlevé equations, one new with ternary symmetry, with rational solution hierarchies in terms of generalised Laguerre and Umemura polynomials.
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