A uniqueness property for measures on $C^n$

Chalice, Donald R.

Displaying similar documents to “A uniqueness property for measures on $C^{n}$ ”

On the role of an intersection property in measure theory - I

Schaerf, H.M. (1949)

Portugaliae mathematica

Similarity:

Limits of inverse systems of measures

J. D. Mallory, Maurice Sion (1971)

Annales de l'institut Fourier

Similarity:

In this paper the problem of the existence of an inverse (or projective) limit measure $μ^{'}$ of an inverse system of measure spaces $(X_{i}, μ_{i})$ is approached by obtaining first a measure $\tilde{μ}$ on the whole product space $\prod_{i \in I} X_{i}$ . The measure $\tilde{μ}$ will have many of the properties of a limit measure provided only that the measures $μ_{i}$ possess mild regularity properties. It is shown that $μ^{'}$ can only exist when $\tilde{μ}$ is itself a “limit” measure in a more general sense, and that $μ^{'}$ must then be the restriction...

Differentiation of measures.

Ricardo Faro Rivas, Juan A. Navarro, Juan Sancho (1994)

Extracta Mathematicae

Similarity:

Which Bernoulli measures are good measures?

Ethan Akin, Randall Dougherty, R. Daniel Mauldin, Andrew Yingst (2008)

Colloquium Mathematicae

Similarity:

For measures on a Cantor space, the demand that the measure be "good" is a useful homogeneity condition. We examine the question of when a Bernoulli measure on the sequence space for an alphabet of size n is good. Complete answers are given for the n = 2 cases and the rational cases. Partial results are obtained for the general cases.

Reciprocities on groups

Artiaga, Lucio, Takahashi, Shuichi (1972)

Portugaliae mathematica

Similarity:

On compact spaces carrying random measures of large Maharam type

Grzegorz Plebanek (2002)

Acta Universitatis Carolinae. Mathematica et Physica

Similarity:

A characterization of the invertible measures

A. Ülger (2007)

Studia Mathematica

Similarity:

Let G be a locally compact abelian group and M(G) its measure algebra. Two measures μ and λ are said to be equivalent if there exists an invertible measure ϖ such that ϖ*μ = λ. The main result of this note is the following: A measure μ is invertible iff |μ̂| ≥ ε on Ĝ for some ε > 0 and μ is equivalent to a measure λ of the form λ = a + θ, where a ∈ L¹(G) and θ ∈ M(G) is an idempotent measure.

Singular measures and the key of G.

Stephen M. Buckley, Paul MacManus (2000)

Publicacions Matemàtiques

Similarity:

We construct a sequence of doubling measures, whose doubling constants tend to 1, all for which kill a G set of full Lebesgue measure.

A class of Caratheodory outer measures in topological spaces

Wilbur, John (1973)

Portugaliae mathematica

Similarity:

Displaying similar documents to “A uniqueness property for measures on C n ”

Displaying similar documents to “A uniqueness property for measures on $C^{n}$ ”