<oai_dc:dc xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:oai_dc="http://www.openarchives.org/OAI/2.0/oai_dc/" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="http://www.openarchives.org/OAI/2.0/oai_dc/ http://www.openarchives.org/OAI/2.0/oai_dc.xsd">
  <dc:identifier>ISBN: 978-3-030-36713-8</dc:identifier>
  <dc:identifier>https://e-book.fwf.ac.at/o:1390</dc:identifier>
  <dc:subject xml:lang="deu">Symmetrischer Operator, selbstadjungierter Operator, Randtripel, Weyl funktion, Spektrum, Hilbertraum mit reproduzierendem Kern, Sturm-Liouville Operator, kanonisches Differentialgleichungssystem, Schrödinger Operator </dc:subject>
  <dc:subject xml:lang="deu">ÖFOS 2012 -- NATURWISSENSCHAFTEN (1) -- Mathematik (101) -- Analysis (101002)</dc:subject>
  <dc:subject xml:lang="deu">ÖFOS 2012 -- NATURWISSENSCHAFTEN (1) -- Mathematik (101)</dc:subject>
  <dc:subject xml:lang="deu">ÖFOS 2012 -- NATURWISSENSCHAFTEN (1) -- Mathematik (101) -- Funktionentheorie (101008)</dc:subject>
  <dc:subject xml:lang="deu">ÖFOS 2012 -- NATURWISSENSCHAFTEN (1) -- Physik, Astronomie (103) -- Mathematische Physik (103019)</dc:subject>
  <dc:subject xml:lang="deu">BIC Standard Subject Categories</dc:subject>
  <dc:subject xml:lang="deu">BIC Standard Subject Categories</dc:subject>
  <dc:subject xml:lang="eng">Symmetric operator, self-adjoint operator, boundary triplet, Weyl function, spectrum, reproducing kernel Hilbert space, Sturm-Liouville operator, canonical system of differential equations, Schrödinger operator</dc:subject>
  <dc:subject xml:lang="eng">ÖFOS 2012 -- NATURAL SCIENCES (1) -- Mathematics (101) -- Analysis (101002)</dc:subject>
  <dc:subject xml:lang="eng">ÖFOS 2012 -- NATURAL SCIENCES (1) -- Mathematics (101)</dc:subject>
  <dc:subject xml:lang="eng">ÖFOS 2012 -- NATURAL SCIENCES (1) -- Mathematics (101) -- Complex analysis (101008)</dc:subject>
  <dc:subject xml:lang="eng">ÖFOS 2012 -- NATURAL SCIENCES (1) -- Physics, Astronomy (103) -- Mathematical physics (103019)</dc:subject>
  <dc:subject xml:lang="eng">BIC Standard Subject Categories -- Mathematics &amp; science (P) -- Mathematics (PB) -- Calculus &amp; mathematical analysis (PBK) -- Functional analysis &amp; transforms (PBKF)</dc:subject>
  <dc:subject xml:lang="eng">BIC Standard Subject Categories -- Mathematics &amp; science (P) -- Mathematics (PB) -- Calculus &amp; mathematical analysis (PBK) -- Differential calculus &amp; equations (PBKJ)</dc:subject>
  <dc:subject xml:lang="ita">ÖFOS 2012</dc:subject>
  <dc:subject xml:lang="ita">ÖFOS 2012</dc:subject>
  <dc:subject xml:lang="ita">ÖFOS 2012</dc:subject>
  <dc:subject xml:lang="ita">ÖFOS 2012</dc:subject>
  <dc:subject xml:lang="ita">BIC Standard Subject Categories</dc:subject>
  <dc:subject xml:lang="ita">BIC Standard Subject Categories</dc:subject>
  <dc:description xml:lang="eng">This monograph presents a comprehensive survey of modern operator techniques for boundary value problems and spectral theory. Included are self-contained treatments of the extension theory of symmetric operators and relations, complete spectral characterizations of self-adjoint operators in terms of the analytic properties of Weyl functions, form methods for semibounded operators, and functional analytic models in reproducing kernel Hilbert spaces. These abstract methods are illustrated for various applications, involving Sturm-Liouville operators, canonical systems of differential equations, and multidimensional Schrödinger operators.</dc:description>
  <dc:date>2020-01</dc:date>
  <dc:rights>CC BY 4.0 International</dc:rights>
  <dc:rights>http://creativecommons.org/licenses/by/4.0/</dc:rights>
  <dc:language>eng</dc:language>
  <dc:type xml:lang="eng">Text</dc:type>
  <dc:format>application/pdf</dc:format>
  <dc:publisher>Birkhäuser / Springer Nature</dc:publisher>
  <dc:title xml:lang="eng">Boundary Value Problems, Weyl Functions, and Differential Operators</dc:title>
  <dc:description xml:lang="deu">In dieser Monographie werden moderne operatortheoretische Techniken zur Untersuchung von Randwert- und Spektralproblemen entwickelt. Es werden unter anderem die Erweiterungstheorie von symmetrischen Operatoren und Relationen, eine vollständige spektrale Beschreibung von selbstadjungierten Operatoren mittels analytischer Eigenschaften der Weylfunktionen, Formmethoden für halbbeschränkte Operatoren, und funktionalanalytische Modelle in Hilberträumen mit reproduzierenden Kern, diskutiert. Die abstrakte Theorie wird mit verschiedenen Anwendungsbeispielen, wie etwa Sturm-Liouville Operatoren, kanonische Differentialgleichungssysteme, und multidimensionale Schrödinger Operatoren, illustriert </dc:description>
  <dc:creator>Behrndt, Jussi</dc:creator>
  <dc:creator>Hassi, Seppo</dc:creator>
  <dc:creator>de Snoo, Henk</dc:creator>
</oai_dc:dc>