37C40 Smooth ergodic theory, invariant measures [See also <a href="#code:37Dxx">37Dxx</a>]

37C45 Dimension theory of dynamical systems

37C50 Approximate trajectories (pseudotrajectories, shadowing, etc.)

37C55 Periodic and quasiperiodic flows and diffeomorphisms

37C60 Nonautonomous smooth dynamical systems [See also <a href="#code:37B55">37B55</a>]

37C70 Attractors and repellers, topological structure

37C80 Symmetries, equivariant dynamical systems

37C85 Dynamics of group actions other than ${\bf Z}$ and ${\bf R}$, and foliations [See mainly <a href="#code:22Fxx">22Fxx</a>, and also <a href="#code:57R30">57R30</a>, <a href="#code:57Sxx">57Sxx</a>]

37C99 None of the above, but in this section

37Dxx Dynamical systems with hyperbolic behavior

37D20 Uniformly hyperbolic systems (expanding, Anosov, Axiom A, etc.)

37D25 Nonuniformly hyperbolic systems (Lyapunov exponents, Pesin theory, etc.)

37D30 Partially hyperbolic systems and dominated splittings

37D35 Thermodynamic formalism, variational principles, equilibrium states

37D40 Dynamical systems of geometric origin and hyperbolicity (geodesic and horocycle flows, etc.)

37D45 Strange attractors, chaotic dynamics

37D50 Hyperbolic systems with singularities (billiards, etc.)

37D99 None of the above, but in this section

37E05 Maps of the interval (piecewise continuous, continuous, smooth)

37E15 Combinatorial dynamics (types of periodic orbits)

37E20 Universality, renormalization [See also <a href="#code:37F25">37F25</a>]

37E30 Homeomorphisms and diffeomorphisms of planes and surfaces

37E99 None of the above, but in this section

37Fxx Complex dynamical systems [See also <a href="#code:30D05">30D05</a>, <a href="#code:32H50">32H50</a>]

37F10 Polynomials; rational maps; entire and meromorphic functions [See also <a href="#code:32A10">32A10</a>, <a href="#code:32A20">32A20</a>, <a href="#code:32H02">32H02</a>, <a href="#code:32H04">32H04</a>]

37F15 Expanding maps; hyperbolicity; structural stability

37F30 Quasiconformal methods and Teichmüller theory; Fuchsian and Kleinian groups as dynamical systems