Results 121 to 130 of about 594 (163)

Riesz decompositions and subtractivity for excessive measures

Potential Analysis, 1992
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Fitzsimmons, P. J., Getoor, R. K.
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On Higher Riesz Transforms for Gaussian Measures

Journal of Fourier Analysis and Applications, 1995
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Gutiérrez, Cristian E., Segovia, Carlos, Torrea, José Luis   +2 more
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Notes on Riesz's theorem on fuzzy measure space

Fuzzy Sets and Systems, 1997
A fuzzy measure is considered as a non-negative function, zero in the empty set, monotone and continuous. A necessary and sufficient condition is given for every sequence of non-negative finite measurable functions converging in measure to contain a subsequence converging a.e.
Minghu Ha 0001, Lixin Cheng, Xizhao Wang
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Property (S) of fuzzy measure and Riesz's theorem

Fuzzy Sets and Systems, 1994
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exaly   +2 more sources

Riesz Products As Spectral Measures

1998
In this chapter we will discuss the spectral theory of rank one automorphisms. This is intimately related to the notion of Riesz product. We will define a class of measures on S1 called Riesz product and show that such measures appear as maximal spectral types of certain towers over adding machine.
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The Riesz measure of $$G(\cdot )$$-superharmonic functions

Rendiconti del Circolo Matematico di Palermo Series 2
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Hicham Eddaoudi, Allami Benyaiche
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Topological Riesz Spaces and Measure Theory

1974
Measure Theory has played an important part in the development of functional analysis: it has been the source of many examples for functional analysis, including some which have been leading cases for major advances in the general theory, and certain results in measure theory have been applied to prove general results in analysis.
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Singular Measures and Riesz Products

Journal of the London Mathematical Society, 1982
Modica, Luciano, Mortola, Stefano
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Most Riesz Product Measures are L p -Improving

Proceedings of the American Mathematical Society, 1986
Let G be an infinite compact abelian group with dual \(\Gamma\). A Borel measure \(\mu\) defined on G is called \(L^ p\)-improving if, given \(p>1\), there is a \(q=q(p,\mu)>p\) and a \(K=K(p,q,\mu)>0\) such that \(\mu\) satisfies \(\| \mu *f\|_ q\leq K \| f\|_ p\) for each \(f\in L^ p(G)\).
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The Egoroff theorem for non-additive measures in Riesz spaces

Fuzzy Sets and Systems, 2006
For a \(\sigma\)-algebra \(\mathcal{F}\) on a set \(X\) and a Riesz space \(V\), an increasing mapping \(\mu: \mathcal{F} \to V\), with \( \mu(\emptyset) =0\) is called a non-additive measure. \(\mu\) is called continuous from below if \( A_{n} \downarrow A \) implies \(\mu( A_{n}) \downarrow \mu( A)\), and continuous from above if \( A_{n} \uparrow A \
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