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Heat kernel estimates and L p -spectral theory of locally symmetric spaces

Heat kernel estimates and L p -spectral theory of locally symmetric spaces

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In this work we derive upper Gaussian bounds for the heat kernel on locally symmetric spaces of non-compact type. Furthermore, we determine explicitly the Lp-spectrum of locally symmetric spaces M whose universal covering is a rank one symmetric space of non-compact type if either the fundamental group of M is small (in a certain sense) or if the fundamental group is arithmetic and M is non-compact.

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Keywords

  • Laplace-Beltrami-Operator
  • Lokal symmetrischer Raum
  • Lp-Raum
  • Spektrum
  • Wärmeleitungsgleichung
  • Wärmeleitungskern

Links

DOI: 10.5445/KSP/1000005774

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