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International Workshop «Geometric Structures in Integrable Systems»
October 31, 2012 14:00–14:40, Moscow, M.V. Lomonosov Moscow State University
 


Self-adjoint commuting ordinary differential operators of rank two

A. E. Mironov

Sobolev Institute of Mathematics, Siberian Branch of the Russian Academy of Sciences, Novosibirsk
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A. E. Mironov



Abstract: Self-adjoint commuting ordinary differential operators of rank two are considered. We find sufficient conditions when an operator of fourth order commuting with an operator of order $4g+2$ is self-adjoint. An equation on potentials $V(x),W(x)$ of the self-adjoint operator $L=(\partial _{x}^{2}+V)^{2}+W$ and some additional data is introduced. With the help of this equation examples are constructed.

Supplementary materials: mironov_moskva12.pdf (103.7 Kb)

Language: English
 
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