Andrey E. Mironov, Bayan T. Saparbaeva
Published 2014-12-08Version 1
In this paper we point out an connection between eigenfunctions of one-dimensional Schrodinger operator with polynomial potentials of degree 3, 4 and eigenfunctions of rank two commuting ordinary differential operators.
On commuting ordinary differential operators with polynomial coefficients corresponding to spectral curves of genus two
Simplicity of eigenvalues and non-vanishing of eigenfunctions of a quantum graph
On the global $2$-holonomy for a $2$-connection on a $2$-bundle
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