Buscar
Mostrando ítems 1-10 de 12
Weighted inequalities for the two-dimensional one-sided Hardy-Littlewood maximal function
(American Mathematical Society, 2011-04)
In this work we characterize the pairs of weights (w, v) such that the one-sided Hardy-Littlewood maximal function in dimension two is of weak-type (p, p), 1 ≤ p ≤ ∞, with respect to the pair (w, v). As an application of ...
MULTIPLICATIVE ERGODIC THEOREM ON FLAG BUNDLES OF SEMI-SIMPLE LIE GROUPS
(Amer Inst Mathematical SciencesSpringfieldEUA, 2013)
Nilsequences and a structure theorem for topological dynamical systems
(ELSEVIER, 2010)
We characterize inverse limits of nilsystems in topological dynamics, via a structure theorem for topological
dynamical systems that is an analog of the structure theorem for measure preserving systems. We
provide two ...
Optimization of Lyapunov exponents of matrix cocycles
(2015)
will discuss the problem of optimizing (i.e., maximizing or minimizing) the upper Lyapunov exponent of a matrix
cocycle. The main result to be presented, joint with Michal Rams (Warsaw), says that if a 2x2 one-step cocycle
has ...
Cubos dinámicos direccionales para Z d-sistemas minimales
(Universidad de Chile, 2018)
En 2005, B. Host y B. Kra [24] probaron la convergencia de algunos promedios ergódicos múltiples introduciendo para cada d \in N un factor que caracteriza el comportamiento de estos promedios. En 2010, B. Host, B. Kra y ...
Dynamics of the scenery flow and geometry of measures
(London Mathematical Society, 2015-03)
We employ the ergodic-theoretic machinery of scenery flows to address classical geometric measure-theoretic problems on Euclidean spaces. Our main results include a sharp version of the conical density theorem, which we ...