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      • Record: found
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      On Fucík type spectrum for problem with integral nonlocal boundary condition

      Author(s): 1 , 2
      Publication date (Electronic):
      Journal: Nonlinear Analysis: Modelling and Control
      Publisher: Vilnius University Press

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          Abstract

          The Fučík equation x' '= -μ x+λ x- with two types of nonlocal boundary value conditions are considered. The Fučík type spectrum for both problems are constructed. The visualization of the spectrum for some values of parameter γ is provided.

          Most cited references9

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          On the Structure of the Spectrum of a Differential Operator with a Nonlocal Condition

          M. Sapagovas, A. Stikonas (2005)
          Article 0 comments Cited 3 times – based on 0 reviews     Review now
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            On the spectral stability in subspaces for difference schemes with nonlocal boundary conditions

            A. Gulin (2013)
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              ON SOME PROBLEMS WITH NONLOCAL INTEGRAL CONDITION

              Natalija Sergejeva, N. Sergejeva (2010)
              Article 0 comments Cited 2 times – based on 0 reviews     Review now
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                Author and article information

                Journal
                Title: Nonlinear Analysis: Modelling and Control
                Publisher: Vilnius University Press
                ISSN (Electronic): 1392-5113
                Publication date Created: February 01 2019
                Publication date (Electronic): February 01 2019
                Volume: 24
                Issue: 2
                Pages: 261-278
                Affiliations
                [1 ]Institute of Mathematics and Computer Science, University of Latvia
                [2 ]Vytautas Magnus University
                Article
                DOI: 10.15388/NA.2019.2.7
                SO-VID: 7b65af11-fba0-41a4-a9ba-1e85e606bf13
                Copyright © © 2019
                License:

                All content is freely available without charge to users or their institutions. Users are allowed to read, download, copy, distribute, print, search, or link to the full texts of the articles in this journal without asking prior permission of the publisher or the author. Articles published in the journal are distributed under a http://creativecommons.org/licenses/by/4.0/.

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                ScienceOpen disciplines: Linguistics & Semiotics,Social & Behavioral Sciences,Law,Mathematics,History,Philosophy
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                ScienceOpen disciplines: Linguistics & Semiotics, Social & Behavioral Sciences, Law, Mathematics, History, Philosophy

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