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Lenz, Daniel - Fakultät für Mathematik, Technische Universität Chemnitz
Wintersemester 2006/2007 PD Dr. D. Lenz Blatt 4 Abgabe am 13.11.2006
HIERARCHICAL STRUCTURES IN STURMIAN DYNAMICAL DANIEL LENZ 1
EXISTENCE OF NON-UNIFORM COCYCLES ON UNIQUELY ERGODIC SYSTEMS
0.1 Delone dynamical systems: ergodic features and applications 1 0.1 Delone dynamical systems: ergodic features and
APERIODIC ORDER AND QUASICRYSTALS: SPECTRAL DANIEL LENZ AND PETER STOLLMANN
POWERS IN STURMIAN SEQUENCES DAVID DAMANIK 1 AND DANIEL LENZ 2
SINGULAR CONTINUOUS SPECTRUM FOR CERTAIN QUASICRYSTAL SCHRODINGER OPERATORS
ERGODIC THEORY AND DISCRETE ONE-DIMENSIONAL RANDOM SCHRODINGER OPERATORS: UNIFORM
Gewhnliche Differentialgleichungen Sommersemester 2005 Dr. D. Lenz
Quasicrystals, aperiodic order, and groupoid von Neumann algebras
Wintersemester 2006/07 PD Dr. D. Lenz Blatt 8 Abgabe am 11.12.2006
0.1 Delone dynamical systems: ergodic features and applications 1 0.1 Delone dynamical systems: ergodic features and
UNIFORM SUBADDITIVE ERGODIC THEOREM ON APERIODIC LINEARLY REPETITVE TILINGS AND APPLICATIONS
Amann, Herbert; Escher, Joachim: Analysis. I. Grundstudium Mathematik. Birkhuser Verlag,
Wintersemester 2006/07 PD Dr. D. Lenz Zusatzmaterial 3 Bearbeitung am 27.11.2006
0.1 Delone dynamical systems: ergodic features and applications 1 0.1 Delone dynamical systems: ergodic features and
ZERO-MEASURE CANTOR SPECTRUM FOR SCHRODINGER OPERATORS WITH LOW-COMPLEXITY POTENTIALS
THE INDEX OF STURMIAN SEQUENCES DAVID DAMANIK 1;2 , DANIEL LENZ 2
ERGODIC THEORY AND DISCRETE ONE-DIMENSIONAL RANDOM SCHR
