Addendum to "Lineability and spaceability of vector-measure spaces" (Studia Math. 219 (2013), 155-161)
Addendum to "On the Variation in the Cohomology of the Symplectic Form of the Reduced Phase Space."
Addition linearer Cantormengen
Additive functions and singular measures
Additive functions modulo a countable subgroup of ℝ
We solve the mod G Cauchy functional equation f(x+y) = f(x) + f(y) (mod G), where G is a countable subgroup of ℝ and f:ℝ → ℝ is Borel measurable. We show that the only solutions are functions linear mod G.
Additive Gruppen mit vorgegebener Hausdorffscher Dimension.
Additive set-functions in abstract spaces
Additive set-functions in abstract spaces.
Additivity of Certain Functionals and the Construction of Invariant Integrals.
Addresses
Adjoint differential inclusions in necessary conditions for the minimal trajectories of differential inclusions
Admissible functions in two-scale convergence.
Admissible transformations of measures.
Affine invariant contractions of simplices
Affine Invariant -systems
Aggregation operators and fuzzy measures on hypographs
In a fuzzy measure space we study aggregation operators by means of the hypographs of the measurable functions. We extend the fuzzy measures associated to these operators to more general fuzzy measures and we study their properties.
Algebraic genericity of strict-order integrability
We provide sharp conditions on a measure μ defined on a measurable space X guaranteeing that the family of functions in the Lebesgue space (p ≥ 1) which are not q-integrable for any q > p (or any q < p) contains large subspaces of (without zero). This improves recent results due to Aron, García, Muñoz, Palmberg, Pérez, Puglisi and Seoane. It is also shown that many non-q-integrable functions can even be obtained on any nonempty open subset of X, assuming that X is a topological space and...
Algebraic Hulls and the Folner Property.
Algebraic ramifications of the common extension problem for group-valued measures
Let G be an Abelian group and let μ: A → G and ν: B → G be finitely additive measures (charges) defined on fields A and B of subsets of a set X. It is assumed that μ and ν agree on A ∩ B, i.e. they are consistent. The existence of common extensions of μ and ν is investigated, and conditions on A and B facilitating such extensions are given.
Algebraic structures generated by almost continuous functions