The Center for Dynamics and Geometry 

Department of Mathematics
Pennsylvania State University

Mathematics
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ematics Department
Department

Courses in Dynamical Systems and Related Topics

Fall 2006

Spring 2005

Fall 2005

  • Dynamical Systems I & II (O. Sarig)
  • Working Seminar: Dynamics and its tools (A. Katok)

    Spring 2004>/h2>

    Fall 2004

  • Hyperbolic Dynamics (Y. Pesin)
  • Introduction to Dynamical Systems (A. Katok)
  • Spring 2004

  • ODE's I (M. Levi)
  • Dynamical Systems II (H. Weiss)
  • Ergodic Theory (N. Frantzikinakis)
  • Fuchsian Groups (S. Katok)
  • Fall 2003

  • Dynamical Systems I (H. Weiss)
  • Topological Dynamics (B. Kra)
  • Summer 2003

  • Intoduction to Complex Dynamics (B. Kra)
  • Spring 2003

  • ODE's I (H. Weiss)
  • Fall 2002

  • ODE's I (J. Hundley)
  • Thermodynamical  Formalism and Dimension  Theory of Hyperbolic Dynamical Systems (Y. Pesin)
  • Elements of Fractal Geometry and Dynamics (Y. Pesin)
  • Spring 2002

  • Dynamical Systems II (H. Weiss)
  • Selected Topics in Dynamics: New Chapters for the "Big Red Book" (A. Katok)
  • Fall 2001

  • Dynamical Systems I (S. Senti)
  • ODE's I (M. Levi)
  • Combinatorial Ergodic Theory (B. Kra)
  • Symbolic Dynamics with Applications to Number Theory, Statistical Physics, and Dimension Theory (H. Weiss)
  • Spring 2001

  • Ergodic Theory (B. Kra)
  • Introduction to conformal dynamics (G. Swiatek)
  • ODE II (H. Weiss)
  • Fall 2000

  • Thermodynamical  Formalism and Dimension  Theory of Hyperbolic Dynamical Systems (Y.Pesin)
  • Introduction to Riemannian and metric geometry (D. Burago)
  • ODE I (H. Weiss)
  • Summer 2000

  • Dynamical Systems and Applications (M. Levi)
  • Spring 2000

  • Dynamical Systems II (Y. Pesin)
  • Advanced Applied Dynamics (M. Levi)
  • Classical and quantum mechanics on hyperbolic manifolds (D. Dolgopyat)
  • Fall 1999

  • Dynamical Systems I (Y. Pesin)
  • Fuchsian Groups, Geodesic Flow and Symbolic Dynamics (S. Katok)
  • Thermodynamics Formalism (A. Tempelman)
  • Recently Offered Courses

  • Ergodic Theorems (A. Tempelman)
  • Classical Mechanics and Variational Principle (D. Burago)
  • Dynamical Systems with Applications (M. Levi)
  • Smooth Ergodic Theory I-II (A. Katok)
  • Dynamical Systems I, II (A. Katok)
  • Conformal Dynamical Systems (Swiatek)
  • Ordinary Differential Equations I, II (Weiss)
  • Classical Mechanics (Wayne)
  • Dimension Theory in Dynamical Systems and Statistical Physics (Pesin)
  • Group Actions on Manifolds and Rigidity (A. Katok)
  • Ergodic Theory (Pesin)
  • Complex Dynamical Systems (Weiss)
  • Teichmuller Theory, Kleinian Groups, and Mostow Rigidity (Yue)
  • Conformal Dynamical Systems (Swiatek)
  • Analytical Aspects in Dynamical Systems (Wayne)
  • Classical Mechanics and Variational Principles (Li)
  • Theory of Lyapunov Exponents and Smooth Ergodic Theory (Pesin)
  • Computer Algebra Systems and Dynamical Systems (Wayne)
  • Topics in Geometric Rigidity (A. Katok)
  • Dimension Theory and Dynamical Systems (Pesin)
  • Dynamical Systems I, II (Weiss)

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