Regularization of closed-valued multifunctions in a non-metric setting
Regulated functions and the Perron-Stieltjes integral
Relaciones entre propiedades de supremo y propiedades de interpolación en álgebras de Boole.
Relating Hausdorff measures and harmonic measures on parabolic Jordan curves.
Relations between Shy Sets and Sets of -Measure Zero in Solovay’s Model
An example of a non-zero non-atomic translation-invariant Borel measure on the Banach space is constructed in Solovay’s model. It is established that, for 1 ≤ p < ∞, the condition "-almost every element of has a property P" implies that “almost every” element of (in the sense of [4]) has the property P. It is also shown that the converse is not valid.
Relationships among transforms, convolutions, and first variations.
Relationships between generalized Wiener integrals and conditional analytic Feynman integrals over continuous paths
Let denote a generalized Wiener space, the space of real-valued continuous functions on the interval , and define a random vector by where , , and is a partition of . Using simple formulas for generalized conditional Wiener integrals, given we will evaluate the generalized analytic conditional Wiener and Feynman integrals of the functions in a Banach algebra which corresponds to Cameron-Storvick’s Banach algebra . Finally, we express the generalized analytic conditional Feynman...
Relationships of convolution products, generalized transforms and the first variation on function space.
Relative generators for the action of a countable abelian group on a Lebesgue space
Relative stationary probabilities
Relatively perfect σ-algebras for flows
We show that for every ergodic flow, given any factor σ-algebra ℱ, there exists a σ-algebra which is relatively perfect with respect to ℱ. Using this result and Ornstein's isomorphism theorem for flows, we give a functorial definition of the entropy of flows.
Relativization of some aspects of the theory of functions of bounded variation [Book]
Relaxation theorem for set-valued functions with decomposable values
Let (T,F,μ) be a separable probability measure space with a nonatomic measure μ. A subset K ⊂ L(T,Rⁿ) is said to be decomposable if for every A ∈ F and f ∈ K, g ∈ K one has . Using the property of decomposability as a substitute for convexity a relaxation theorem for fixed point sets of set-valued function is given.
Relèvement borélien compatible avec une classe d'ensembles négligeables. Application à la désintégration des mesures
Remark about the relation between measurable and continuous functions
Remark on an integral of M. Matloka
Remark on BV-solutions of a functional equation connected with invariant measures.
Remark on completely Baire-additive families in analytic spaces
Remark on integration in compact metric spaces
Remark on strongly additive set functions