
<ns0:uwmetadata xmlns:ns0="http://phaidra.univie.ac.at/XML/metadata/V1.0" xmlns:ns1="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0" xmlns:ns10="http://phaidra.univie.ac.at/XML/metadata/provenience/V1.0" xmlns:ns11="http://phaidra.univie.ac.at/XML/metadata/provenience/V1.0/entity" xmlns:ns12="http://phaidra.univie.ac.at/XML/metadata/digitalbook/V1.0" xmlns:ns13="http://phaidra.univie.ac.at/XML/metadata/etheses/V1.0" xmlns:ns2="http://phaidra.univie.ac.at/XML/metadata/extended/V1.0" xmlns:ns3="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/entity" xmlns:ns4="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/requirement" xmlns:ns5="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/educational" xmlns:ns6="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/annotation" xmlns:ns7="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/classification" xmlns:ns8="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/organization" xmlns:ns9="http://phaidra.univie.ac.at/XML/metadata/histkult/V1.0">
  <ns1:general>
    <ns1:identifier>o:1628</ns1:identifier>
    <ns1:title language="sr">B(r, s, t, u) - dvostruko sumabilni prostori nizova i matrične transformacije</ns1:title>
    <ns2:alt_title language="sr">B(r, s, t, u) - summable double sequence spaces and matrix transformations: doctoral dissertation : doctoral dissertation</ns2:alt_title>
    <ns1:language>sr</ns1:language>
    <ns1:description language="en">In this dissertation, some new double sequence spaces derived as the
domain of the four-dimensional generalized difference matrix are
investigated. In the first chapter; literature review and some needed
definitions and theorems are given for the following chapters. In the
second chapter; we investigate the double sequence and series spaces
with their basic properties which are used in the following chapters.
In the third chapter we define the four-dimensional generalized
difference matrix B(r; s; t; u) and new double sequence spaces are
introduced as the domain of that matrix. In the fourth chapter; we
study those new spaces and calculate their beta and gamma dual. In
the fifth chapter; four-dimensional matrix transformations on the new
spaces are studied in terms of four-dimensional dual summability
methods for double sequences. Moreover, the characterization of
some new four-dimensional matrix classes is also given. In the sixth
chapter; as an application, the subclasses of compact operators on our
new spaces were characterized by applying the Hausdorff measure of
noncompactness of operators on B-summable double sequence
spaces. In the seventh chapter; results of this thesis and some related
open problems were stated.</ns1:description>
    <ns1:description language="sr">Biografija: list. [82];Bibliografija: listovi 77-81.  Datum odbrane: 17.10.2019. Functional аnalysis</ns1:description>
    <ns2:identifiers>
      <ns2:identifier>1025838313</ns2:identifier>
    </ns2:identifiers>
    <ns2:identifiers>
      <ns2:resource>91552101</ns2:resource>
      <ns2:identifier>7303</ns2:identifier>
    </ns2:identifiers>
    <ns2:identifiers>
      <ns2:resource>91552100</ns2:resource>
      <ns2:identifier>1025838313</ns2:identifier>
    </ns2:identifiers>
  </ns1:general>
  <ns1:lifecycle>
    <ns1:upload_date>2020-02-26T15:08:55.053Z</ns1:upload_date>
    <ns1:status>45</ns1:status>
    <ns2:peer_reviewed>no</ns2:peer_reviewed>
    <ns1:contribute seq="0">
      <ns1:role>46</ns1:role>
      <ns1:ext_role>mentor</ns1:ext_role>
      <ns1:entity seq="0">
        <ns3:firstname> Orhan A., 1985-, 29299047</ns3:firstname>
        <ns3:lastname>Tuğ</ns3:lastname>
      </ns1:entity>
      <ns1:date>2019</ns1:date>
    </ns1:contribute>
    <ns1:contribute seq="1">
      <ns1:role>63</ns1:role>
      <ns1:ext_role>mentor</ns1:ext_role>
      <ns1:entity seq="0">
        <ns3:firstname> Vladmir R.</ns3:firstname>
        <ns3:lastname>Rakočević</ns3:lastname>
      </ns1:entity>
      <ns1:date>2019</ns1:date>
    </ns1:contribute>
    <ns1:contribute seq="2">
      <ns1:role>63</ns1:role>
      <ns1:ext_role>član komisije</ns1:ext_role>
      <ns1:entity seq="0">
        <ns3:firstname> Gradimir V.</ns3:firstname>
        <ns3:lastname>Milovanović</ns3:lastname>
      </ns1:entity>
      <ns1:date>2019</ns1:date>
    </ns1:contribute>
    <ns1:contribute seq="3">
      <ns1:role>63</ns1:role>
      <ns1:ext_role>član komisije</ns1:ext_role>
      <ns1:entity seq="0">
        <ns3:firstname> Dragan S.</ns3:firstname>
        <ns3:lastname>Đorđević</ns3:lastname>
      </ns1:entity>
      <ns1:date>2019</ns1:date>
    </ns1:contribute>
    <ns1:contribute seq="4">
      <ns1:role>63</ns1:role>
      <ns1:ext_role>član komisije</ns1:ext_role>
      <ns1:entity seq="0">
        <ns3:firstname> Eberhard</ns3:firstname>
        <ns3:lastname>Malkowsky</ns3:lastname>
      </ns1:entity>
      <ns1:date>2019</ns1:date>
    </ns1:contribute>
    <ns1:contribute seq="5">
      <ns1:role>63</ns1:role>
      <ns1:ext_role>predsednik komisije</ns1:ext_role>
      <ns1:entity seq="0">
        <ns3:firstname> Ivana</ns3:firstname>
        <ns3:lastname>Đolović</ns3:lastname>
      </ns1:entity>
      <ns1:date>2019</ns1:date>
    </ns1:contribute>
  </ns1:lifecycle>
  <ns1:technical>
    <ns1:format>81 list</ns1:format>
    <ns1:size>2669297</ns1:size>
    <ns1:location>http://phaidrabg.bg.ac.rs/o:1628</ns1:location>
  </ns1:technical>
  <ns1:rights>
    <ns1:cost>no</ns1:cost>
    <ns1:copyright>yes</ns1:copyright>
    <ns1:license>4</ns1:license>
  </ns1:rights>
  <ns1:annotation>
    <ns6:annotations>
      <ns6:date>2020-02-26T15:08:55.320Z</ns6:date>
    </ns6:annotations>
  </ns1:annotation>
  <ns1:classification>
    <ns1:purpose>70</ns1:purpose>
    <ns7:keyword language="sr" seq="1">Funkcionalna analiza, Sumabilnost, Matrični domeni,Prostori dvostrukih nizova</ns7:keyword>
    <ns7:keyword language="sr" seq="1">Functional Analysis, Summability, Matrix Domain, Double SequenceSpaces</ns7:keyword>
    <ns7:keyword language="sr" seq="1">517.98(043.3)</ns7:keyword>
    <ns7:keyword language="sr" seq="1">P 140</ns7:keyword>
  </ns1:classification>
  <ns1:organization>
    <ns8:hoschtyp>1738</ns8:hoschtyp>
    <ns8:orgassignment>
      <ns8:faculty>18A07</ns8:faculty>
      <ns8:department>18A0701</ns8:department>
    </ns8:orgassignment>
  </ns1:organization>
  <ns12:digitalbook>
    <ns12:releaseyear>2019</ns12:releaseyear>
  </ns12:digitalbook>
</ns0:uwmetadata>
