Domain of partial attraction for infinitely divisible distributions in a Hilbert space
Domains of Dirichlet forms and effective resistance estimates on p.c.f. fractals
We consider post-critically finite self-similar fractals with regular harmonic structures. We first obtain effective resistance estimates in terms of the Euclidean metric, which in particular imply the embedding theorem for the domains of the Dirichlet forms associated with the harmonic structures. We then characterize the domains of the Dirichlet forms.
Dominated and uniformly dominated families of Loeb-measures.
Domination d'une mesure par une capacité
Double recurrence and almost sure convergence.
Doubling measures with different bases
Doubly stochastic right multipliers.
Duality for Cardinal Algebras.
Duality of measure and category in infinite-dimensional separable Hilbert space .
Duality theorems for Kantorovich-Rubinstein and Wasserstein functionals [Book]
Dva vzorce pro krychlový obsah čtyrstěnu
Dyadische Entwicklungen und Hausdorffsches Mass
Dynamical boundary of a self-similar set
Given a self-similar set E generated by a finite system Ψ of contracting similitudes of a complete metric space X we analyze a separation condition for Ψ, which is obtained if, in the open set condition, the open subset of X is replaced with an open set in the topology of E as a metric subspace of X. We prove that such a condition, which we call the restricted open set condition, is equivalent to the strong open set condition. Using the dynamical properties of the forward shift, we find a canonical...
Dynamical entropy of a non-commutative version of the phase doubling
A quantum dynamical system, mimicking the classical phase doubling map on the unit circle, is formulated and its ergodic properties are studied. We prove that the quantum dynamical entropy equals the classical value log2 by using compact perturbations of the identity as operational partitions of unity.
Dynamical representations in nilmanifolds
Dynamics of certain nonconformal degree-two maps of the plane.
Dynamics of finite-multivalued transformations.
Dynamics via measurability.