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- W2244595251 abstract "Recently a deep connection of spectral properties of the Schrodinger operators with periodic finiteand infinite-gap potentials was discovered, and also their relations with the theory of integrable systems were established. Last property allows to describe effectively the spectrum, eigenvalues, eigenfunctions and also matrix elements of any observable analytically. Application of these results to physics of solids appears to be very successful for explanation and quantitative description of many phenomena and properties of solids. Construction of the separable manydimensional generalization of the one-dimensional finite-gap potentials is very interesting since it which allows to solve a number of 3-dimensional practical problems of solid state physics." @default.
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- W2244595251 date "2001-01-01" @default.
- W2244595251 modified "2023-09-23" @default.
- W2244595251 title "Spectra of the Schrodinger Operators with Finite-Gap Potentials and Integrable Systems" @default.
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