stdClass Object
(
    [id] => 6387
    [paper_index] => 202112-01-009232
    [title] => EMBEDDED EIGENVALUES OF THE DIRAC OPERATOR WITH MASS
    [description] => 
    [author] => Tanirbergenov Muratbek Bazarbaevich
    [googlescholar] => https://scholar.google.co.in/scholar?as_vis=0&q=eprajournals.com&hl=en&as_sdt=0,5&as_ylo=2021
    [doi] => 
    [year] => 2021
    [month] => December
    [volume] => 7
    [issue] => 12
    [file] => 1146pm_49.EPRA JOURNALS 9232.pdf
    [abstract] => In this paper, a Dirac operator with mass is constructed by the Gelfand-Levitan method, the continuous spectrum of which contains a countable number of positive eigenvalues, and sufficient conditions for the resulting potential to belong to space are found and the dependence of the location of the embedded eigenvalues of the Dirac operator with mass on general boundary conditions.
    [keywords] => operator, vector functions, spectrum, Parseval’s equality, problem, system, root.
    [doj] => 2021-12-28
    [hit] => 1424
    [status] => y
    [award_status] => P
    [orderr] => 49
    [journal_id] => 1
    [googlesearch_link] => 
    [edit_on] => 
    [is_status] => 1
    [journalname] => EPRA International Journal of Multidisciplinary Research (IJMR)
    [short_code] => IJMR
    [eissn] =>  2455-3662 (Online)
    [pissn] => - --
    [home_page_wrapper] => images/products_image/11.IJMR.png
)
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