An inverse problem for a class of one-dimensional schrodinger operators with a complex periodic potential

L. A. Pastur; V. A. Tkachenko

doi:10.1070/IM1991v037n03ABEH002161

An inverse problem for a class of one-dimensional schrodinger operators with a complex periodic potential

L. A. Pastur, V. A. Tkachenko

Department of Mathematics

Research output: Contribution to journal › Article › peer-review

16 Scopus citations

Abstract

A nonselfadjoint Sturm-Liouville operator L = -d²/dx² + q(x) (—∞ < x < ∞) with a periodic potential which can be extended holomorphically to the upper half plane, is considered.

Original language	English
Pages (from-to)	611-629
Number of pages	19
Journal	Mathematics of the USSR - Izvestija
Volume	37
Issue number	3
DOIs	https://doi.org/10.1070/IM1991v037n03ABEH002161
State	Published - 30 Jun 1991

ASJC Scopus subject areas

General Mathematics

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title = "An inverse problem for a class of one-dimensional schrodinger operators with a complex periodic potential",

abstract = "A nonselfadjoint Sturm-Liouville operator L = -d2/dx2 + q(x) (—∞ < x < ∞) with a periodic potential which can be extended holomorphically to the upper half plane, is considered.",

author = "Pastur, \{L. A.\} and Tkachenko, \{V. A.\}",

year = "1991",

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doi = "10.1070/IM1991v037n03ABEH002161",

language = "English",

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T1 - An inverse problem for a class of one-dimensional schrodinger operators with a complex periodic potential

AU - Pastur, L. A.

AU - Tkachenko, V. A.

PY - 1991/6/30

Y1 - 1991/6/30

N2 - A nonselfadjoint Sturm-Liouville operator L = -d2/dx2 + q(x) (—∞ < x < ∞) with a periodic potential which can be extended holomorphically to the upper half plane, is considered.

AB - A nonselfadjoint Sturm-Liouville operator L = -d2/dx2 + q(x) (—∞ < x < ∞) with a periodic potential which can be extended holomorphically to the upper half plane, is considered.

UR - https://www.scopus.com/pages/publications/0039704277

U2 - 10.1070/IM1991v037n03ABEH002161

DO - 10.1070/IM1991v037n03ABEH002161

M3 - Article

AN - SCOPUS:0039704277

SN - 0025-5726

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SP - 611

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JO - Mathematics of the USSR - Izvestija

JF - Mathematics of the USSR - Izvestija

IS - 3

ER -

An inverse problem for a class of one-dimensional schrodinger operators with a complex periodic potential

Abstract

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