Number of the records: 1  

Infinite Quantum Graphs

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    SYSNO ASEP0488764
    Document TypeJ - Journal Article
    R&D Document TypeJournal Article
    Subsidiary JČlánek ve WOS
    TitleInfinite Quantum Graphs
    Author(s) Kostenko, A. S. (AT)
    Malamud, M. M. (UA)
    Neidhardt, H. (DE)
    Exner, Pavel (UJF-V) RID, ORCID, SAI
    Number of authors4
    Source TitleDoklady Mathematics - ISSN 1064-5624
    Roč. 95, č. 1 (2017), s. 31-36
    Number of pages6 s.
    Publication formPrint - P
    Languageeng - English
    CountryUS - United States
    Keywordsboundary value problems ; Schrodinger operators
    Subject RIVBE - Theoretical Physics
    OECD categoryAtomic, molecular and chemical physics (physics of atoms and molecules including collision, interaction with radiation, magnetic resonances, Mössbauer effect)
    R&D ProjectsGA14-06818S GA ČR - Czech Science Foundation (CSF)
    Institutional supportUJF-V - RVO:61389005
    UT WOS000399585800009
    EID SCOPUS85018473876
    DOI10.1134/S1064562417010136
    AnnotationInfinite quantum graphs with delta-interactions at vertices are studied without any assumptions on the lengths of edges of the underlying metric graphs. A connection between spectral properties of a quantum graph and a certain discrete Laplacian given on a graph with infinitely many vertices and edges is established. In particular, it is shown that these operators are self-adjoint, lower semibounded, nonnegative, discrete, etc. only simultaneously.
    WorkplaceNuclear Physics Institute
    ContactMarkéta Sommerová, sommerova@ujf.cas.cz, Tel.: 266 173 228
    Year of Publishing2018
Number of the records: 1  

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