Results 21 to 30 of about 4,367,826 (311)
On Another Type of Convergence for Intuitionistic Fuzzy Observables
The convergence theorems play an important role in the theory of probability and statistics and in its application. In recent times, we studied three types of convergence of intuitionistic fuzzy observables, i.e., convergence in distribution, convergence
Katarína Čunderlíková
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Almost sure convergence of the forward-backward-forward splitting algorithm [PDF]
In this paper, we propose a stochastic forward-backward-forward splitting algorithm and prove its almost sure weak convergence in real separable Hilbert spaces.
Vũ, Bang Cong
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Infinite matrices and absolute almost convergence
In 1973, Stieglitz [5] introduced a notion of FB-Convergence which provided a wide generalization of the classical idea of almost convergence due to Lorentz [1].
Mursaleen
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From the flashing of fireflies to autonomous robot swarms, synchronization phenomena are ubiquitous in nature and technology. They are commonly described by the Kuramoto model that, in this paper, we generalise to networks over n-dimensional spheres.
J. Markdahl +3 more
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Some Convergence Properties of the Sum of Gaussian Functionals
In the paper, some aspects of the convergence of series of dependent Gaussian sequences problem are solved. The necessary and sufficient conditions for the convergence of series of centered dependent indicators are obtained.
Wałachowska Agnieszka
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Almost everywhere convergence of convolution powers without finite second moment [PDF]
We generalize a theorem of Bellow and Calder\'on concerning the a.e. convergence of the convolution powers $\ds \mu^nf(x)=\sum_{k}\mu^n(k)f(T^k x)$ where $T$ is a measure preserving transformation of a probability space and $\mu$ is a probability measure
Wedrychowicz, Christopher M.
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Almost convergent and almost summable sequences [PDF]
2. Definitions. Let m be the Banach space of real bounded sequences x = { x, } with the usual norm I|I x = sup Ix,| . There exist continuous linear functionals on m called Banach limits [1]. It is well known that any Banach limit of x lies between lim inf xn and lim sup xn. An element x of m is said to be almost convergent, or F-summable, if all of its
openaire +2 more sources
Almost none of the sequences of 0's and 1's are almost convergent
We establish that, in the sense of the Law of Large Numbers, almost none of the sequences of 0’s and 1’s are assigned the same value by every Banach limit.
Jeff Connor
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A New Outlook for Almost Convergent Sequence Spaces
Thepoint standing out in the present paper is the sequence spaces , and producedby the domain of the infinite matrix ,which is defined in the previous study of Candan [2], where the spaces , and ,respectively, are as presented by G.G.
Murat Candan
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A sharp analysis on the asymptotic behavior of the Durbin-Watson statistic for the first-order autoregressive process [PDF]
The purpose of this paper is to provide a sharp analysis on the asymptotic behavior of the Durbin-Watson statistic. We focus our attention on the first-order autoregressive process where the driven noise is also given by a first-order autoregressive ...
Bercu, Bernard, Proia, Frederic
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