… We study asymptotic growth of closed geodesies for various … and dynamical description of
geodesies and can be … topological and measure-theoretic entropies of the geodesic flows for …

… makes the geodesies focus before … all geodesies returning to the cap if next to the equator,
in the K < 0 region, we attach a strip of suitable width on which the curvature is uniformly close …

… topological entropy h(φ) to be the topological entropy of the discrete time-one map (ie, the
entropy … the shortest closed curve in τ is well known to be a unique closed geodesic, which we …

… some original algorithms of the computational geodesy, especially related to the … entropy
concept. According to this study an optimal number of observation results from the entropy …

… Notice also that, in the presence of a stationary mixture of white and colored (close to flicker)
noise, the efficient minimum-entropy velocity estimation, while entirely blind to the structure …

… It follows that these surfaces have infinitely many hyperbolic closed geodesies. … closed
geodesies are dense in SE and that the shortest and longest basic closed geodesies are elliptic. …

… maximal entropy for the geodesic flow <f>a. This implies that for a large T the majority of closed
geodesies … As we have shown, those geodesies constitute the majority among all closed …

… , and also with the concepts connected with measurable partitions, entropy, the /^-property,
and the Bernoulli property ([13]… We also stress that geodesies are parametrized by arc-length. …

… a closed-form asymmetric case. Nevertheless, the general case have some special instances
which may be presented in closed… of the parameter vector entropy as the objective function, …

… hv is the measure theoretic entropy of g' with respect to an invariant … of closed geodesies
in rank 1. Are there appropriate generalizations of the exponential growth of closed geodesies (…