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Displaying 21 – 40 of 206

Matematický výzkum - svědectví badatelů

Gustave Choquet (1994)

Pokroky matematiky, fyziky a astronomie

Mathematical aspects of the theory of measures of fuzziness.

Doretta Vivona (1996)

Mathware and Soft Computing

After recalling the axiomatic concept of fuzziness measure, we define some fuzziness measures through Sugeno's and Choquet's integral. In particular, for the so-called homogeneous fuzziness measures we prove two representation theorems by means of the above integrals.

Matrix method approach to Cafiero theorem.

de Lucia, Paolo, Pap, Endre (2003)

Novi Sad Journal of Mathematics

Maximal distributional chaos of weighted shift operators on Köthe sequence spaces

Xinxing Wu (2014)

Czechoslovak Mathematical Journal

During the last ten some years, many research works were devoted to the chaotic behavior of the weighted shift operator on the Köthe sequence space. In this note, a sufficient condition ensuring that the weighted shift operator $B_{w}^{n} : λ_{p} (A) \to λ_{p} (A)$ defined on the Köthe sequence space $λ_{p} (A)$ exhibits distributional $ϵ$ -chaos for any $0 < ϵ < diam λ_{p} (A)$ and any $n \in ℕ$ is obtained. Under this assumption, the principal measure of $B_{w}^{n}$ is equal to 1. In particular, every Devaney chaotic shift operator exhibits distributional $ϵ$ -chaos for any $0 < ϵ < diam λ_{p} (A)$ .

Maximal ergodic theorem on a logic

Blahoslav Harman (1985)

Mathematica Slovaca

Maximal $S$ -expansions are Bernoulli shifts

Cornelis Kraaikamp (1993)

Bulletin de la Société Mathématique de France

Maximally conjugate sigma-algebras represented as hypergraphs

R. Shortt (1988)

Fundamenta Mathematicae

Mazur spaces.

Wilansky, Albert (1981)

International Journal of Mathematics and Mathematical Sciences

Mean quadratic convergence of signed random measures

Pierre Jacob, Paulo Eduardo Oliveira (1991)

Commentationes Mathematicae Universitatis Carolinae

We consider signed Radon random measures on a separable, complete and locally compact metric space and study mean quadratic convergence with respect to vague topology on the space of measures. We prove sufficient conditions in order to obtain mean quadratic convergence. These results are based on some identification properties of signed Radon measures on the product space, also proved in this paper.