Results 11 to 20 of about 115,234 (290)
On the Monotone Measure of Correlation
Based on the notion of maximal correlation, Kimeldorf, May and Sampson (1980) introduce a measure of correlation between two random variables, called the "concordant monotone correlation" (CMC).
Etesami, Omid, Gohari, Amin
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Anti-monotonic Overlap-Graph Support Measures [PDF]
In graph mining, a frequency measure is anti-monotonic if the frequency of a pattern never exceeds the frequency of a subpattern. The efficiency and correctness of most graph pattern miners relies critically on this property. We study the case where the dataset is a single graph.
Calders, Toon +2 more
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Statistical Parameters Based on Fuzzy Measures
In this paper, we study the problem of defining statistical parameters when the uncertainty is expressed using a fuzzy measure. We extend the concept of monotone expectation in order to define a monotone variance and monotone moments.
Fernando Reche +2 more
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A generalized characterization of algorithmic probability [PDF]
An a priori semimeasure (also known as "algorithmic probability" or "the Solomonoff prior" in the context of inductive inference) is defined as the transformation, by a given universal monotone Turing machine, of the uniform measure on the infinite ...
Sterkenburg, Tom F.
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Partial-norm of entanglement: entanglement monotones that are not monogamous
Quantum entanglement is known to be monogamous, i.e. it obeys strong constraints on how the entanglement can be distributed among multipartite systems. Almost all the entanglement monotones so far are shown to be monogamous.
Yu Guo
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In this paper we prove the existence of at least one renormalized solution for the p(x)-Laplacian equation associated with a maximal monotone operator and Radon measure data. The functional setting involves Sobolev spaces with variable exponent W1,p(·)(Ω)
Benboubker M. B. +3 more
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Representation of States on Effect-Tribes and Effect Algebras by Integrals [PDF]
We describe $\sigma$-additive states on effect-tribes by integrals. Effect-tribes are monotone $\sigma$-complete effect algebras of functions where operations are defined by points.
Dvurečenskij, Anatolij
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Learning circuits with few negations [PDF]
Monotone Boolean functions, and the monotone Boolean circuits that compute them, have been intensively studied in complexity theory. In this paper we study the structure of Boolean functions in terms of the minimum number of negations in any circuit ...
Blais, Eric +4 more
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Lineability of Nowhere Monotone Measures [PDF]
Let \(X\) be a locally compact space without isolated points, and denote by \(\mathcal{M}(X)\) the Banach lattice of all real-valued Radon (Borel) measures on \(X\). The author calls \(\mu \in \mathcal{M}(X)\) nowhere monotone if \(\mu^{+}(G)>0\) and \(\mu^{-}(G)> 0\) for every nonempty open subset \(G\) of \(X\).
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Monotone measures of statistical complexity [PDF]
Version accepted in Physics Letters ...
Łukasz Rudnicki +3 more
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