Chaotic dynamics in a flexible exchange rate system: a study of noise effects.
Chaotic hypothesis and universal large deviations properties.
Chaotic patterns in aeroelastic signals.
Chaotic time series analysis.
Chaotisches Verhalten in einfachen Systemen.
Chapitre VI Compactification d’actions de et variables action-angle avec singularités
Characteristic algebras of fully discrete hyperbolic type equations.
Characteristic Exponents of Rational Functions
We consider two characteristic exponents of a rational function f:ℂ̂ → ℂ̂ of degree d ≥ 2. The exponent is the average of log∥f’∥ with respect to the measure of maximal entropy. The exponent can be defined as the maximal characteristic exponent over all periodic orbits of f. We prove that if and only if f(z) is conformally conjugate to .
Characterization of chaos for continuous maps of the circle
Characterization of higher-order tangent bundles.
Characterization of shadowing for linear autonomous delay differential equations
A well-known shadowing theorem for ordinary differential equations is generalized to delay differential equations. It is shown that a linear autonomous delay differential equation is shadowable if and only if its characteristic equation has no root on the imaginary axis. The proof is based on the decomposition theory of linear delay differential equations.
Characterization of substitution invariant words coding exchange of three intervals.
Characterization of -limit sets of continuous maps of the circle
In this paper we extend results of Blokh, Bruckner, Humke and Sm’ıtal [Trans. Amer. Math. Soc. 348 (1996), 1357–1372] about characterization of -limit sets from the class of continuous maps of the interval to the class of continuous maps of the circle. Among others we give geometric characterization of -limit sets and then we prove that the family of -limit sets is closed with respect to the Hausdorff metric.
Characterizing mildly mixing actions by orbit equivalence of products.
Chasse au canard. Ie partie.
Chirurgie croisée
Choosing an attacker by a local derivation
Chord diagrams in the classification of Morse-Smale flows on 2-manifolds
Chordal cubic systems.
We classify the phase portraits of the cubic systems in the plane such that they do not have finite critical points, and the critical points on the equator of the Poincaré sphere are isolated and have linear part non-identically zero.
Circle-valued Morse theory and Reidemeister torsion.