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    <title>Virial coefficients of hard, anisotropic particles in Euclidean spaces of various dimensionality</title>
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  <abstract type="Summary">In this work, virial coefficients of hard, anisotropic particles in various-dimensional Euclidean spaces are calculated. Using the Brunn-Minkowski theorem, exact values for the second virial coefficients of convex solids can be obtained in arbitrary dimensions of space. Therefore, these are exemplarily calculated for solids of revolution and polytopes. For the calculation of higher-order virial coefficients, optimized Monte Carlo simulations are used. The obtained results provide access to equation-of-state data via the virial series.&lt;eng&gt;</abstract>
  <abstract type="Summary">Diese Arbeit beschäftigt sich mit der Berechnung von Virialkoeffizienten harter, anisotroper Körper in euklidischen Räumen verschiedener Dimensionalität. Unter Anwendung des Brunn-Minkowski-Theorems ist die exakte Berechnung der zweiten Virialkoeffizienten für konvexe Körper in beliebig-dimensionalen Räumen möglich. Diese werden exemplarisch für Rotationskörper und Polytope berechnet.  Für die Berechnung weiterer Virialkoeffizienten werden optimierte Monte-Carlo-Simulationen verwendet. Die erhaltenen Ergebnisse ermöglichen den Zugang zu Zustandsdaten über die Virialreihe.&lt;ger&gt;</abstract>
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  <note type="statement of responsibility">vorgelegt von Markus Kulossa</note>
  <note>Enthält Zeitschriftenartikel</note>
  <note>GutachterInnen: Joachim Wagner (Universität Rostock, Institut für Chemie) ; Roland Roth (Eberhard Karls Universität Tübingen, Institut für Theoretische Physik) ; Rolf Schilling (Johannes Gutenberg-Universität Mainz, Institut für Physik)</note>
  <note type="thesis">Dissertation Universität Rostock 2025 Kumulative Dissertation</note>
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      <title>Virial coefficients of hard, anisotropic particles in Euclidean spaces of various dimensionality</title>
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