International audienceWe show that computability of the Radon-Nikodym derivative of a measure μ absolutely continuous w.r.t. some other measure λ can be reduced to a single application of the non-computable operator EC, which transforms enumeration of sets (in N) to their characteristic functions. We also give a condition on the two measures (in terms of the computability of the norm of a certain linear operator involving the two measures) which is sufficient to compute the derivative
We show that if X * and Y have the Radon-Nikodym property and every bounded linear operator from X t...
AbstractIn this paper we extend computability theory to the spaces of continuous, upper semi-continu...
We give simple necessary and sufficient conditions on the mean and covariance for a Gaussian measure...
Pre-printWe study the computational content of the Radon-Nokodym theorem from measure theory in the...
The question of the computability of diverse operators arising from mathematical analysis has receiv...
In classical measure theory, the Radon-Nikodym theorem states in a concise condition, namely dominat...
We enquire under which conditions, given two $\sigma$-finite, $\omega$-continuous valuations $\nu$ a...
On the basis of recent developments in measure theory the present note obtains a few new versions of...
Radon-Nikodymova teorija derivacija se smatra temeljem moderne teorije uvjetne vjerojatnosti. Na poč...
This paper contains a definition and a construction of a Radon-Nikodym derivative of a <r-additiv...
International audienceThe strong relationship between topology and computations has played a central...
Abstract. Given two locally compact spaces X,Y and a continuous map r: Y → X the Banach lattice C0(Y...
summary:For a Banach space $E$ and a probability space $(X, \mathcal{A}, \lambda)$, a new proof is g...
This paper contains a new derivation of the Radon-Nikodym derivative on a σ-lattice. Absolute contin...
AbstractLet μ and μ1 be probability measures on a locally convex Hausdorff real topological linear s...
We show that if X * and Y have the Radon-Nikodym property and every bounded linear operator from X t...
AbstractIn this paper we extend computability theory to the spaces of continuous, upper semi-continu...
We give simple necessary and sufficient conditions on the mean and covariance for a Gaussian measure...
Pre-printWe study the computational content of the Radon-Nokodym theorem from measure theory in the...
The question of the computability of diverse operators arising from mathematical analysis has receiv...
In classical measure theory, the Radon-Nikodym theorem states in a concise condition, namely dominat...
We enquire under which conditions, given two $\sigma$-finite, $\omega$-continuous valuations $\nu$ a...
On the basis of recent developments in measure theory the present note obtains a few new versions of...
Radon-Nikodymova teorija derivacija se smatra temeljem moderne teorije uvjetne vjerojatnosti. Na poč...
This paper contains a definition and a construction of a Radon-Nikodym derivative of a <r-additiv...
International audienceThe strong relationship between topology and computations has played a central...
Abstract. Given two locally compact spaces X,Y and a continuous map r: Y → X the Banach lattice C0(Y...
summary:For a Banach space $E$ and a probability space $(X, \mathcal{A}, \lambda)$, a new proof is g...
This paper contains a new derivation of the Radon-Nikodym derivative on a σ-lattice. Absolute contin...
AbstractLet μ and μ1 be probability measures on a locally convex Hausdorff real topological linear s...
We show that if X * and Y have the Radon-Nikodym property and every bounded linear operator from X t...
AbstractIn this paper we extend computability theory to the spaces of continuous, upper semi-continu...
We give simple necessary and sufficient conditions on the mean and covariance for a Gaussian measure...