Results 51 to 60 of about 183 (170)
Tauberian Remainder Theorems for the Weighted Mean Method of Summability
Using the weighted general control modulo, we prove several Tauberian remainder theorems for the weighted mean method of summability. Our results generalize the results proved by Meronen and Tammeraid [Math. Model. Anal. 18 (1) 2013, 97–102].
Sefa Anil Sezer, Ibrahim Canak
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A Generalization of Rényi’s Parking Problem
Background. A generalization of the A. Rényi’s stochastic parking model is considered. In our model, the probability distribution of the left end of a parked car is a mixture of a uniform distribution and a degenerated one.
Andrii B. Ilienko, Vlad V. Fatenko
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On logarithmic averages of sequences and its applications
In this paper, we investigate summability methods of logarithmic averages of the numerical sequences and its applications such as Tauberian type theorems.
Umit Totur, Muhammet A. Okur
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Testing homogeneity: the trouble with sparse functional data. [PDF]
Zhu C, Wang JL.
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On a Tauberian theorem for the weighted mean method of summability
We investigate conditions needed for a weighted mean summable series to beconvergent by using Kloosterman’s method. The results of this paper generalize thewell known results of Landau and Hardy.
SEFA ANIL SEZER, İBRAHİM ÇANAK
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Numerous studies have observed and analyzed the dynamics of language change from a diffusion perspective. As a complex and changeable system, the process of language change is characterized by a long memory that conforms to ultraslow diffusion.
Wei Xu +3 more
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The concept of summability is crucial in deriving formal solutions to partial differential equations. This paper explores the connection between the methods of statistical convergence of sequences and statistical Cesàro summability in intuitionistic ...
Pradip Debnath
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Telegraphic Transport Processes and Their Fractional Generalization: A Review and Some Extensions. [PDF]
Masoliver J.
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On a Tauberian Theorem of G. Ricci [PDF]
I prove in this note some theorems on Rieszian and Dirichlet summabilities involving a Tauberian hypothesis with gaps. One of the theorems (§ 2, Theorem A) has been proved by Ricci [4, § 6] in a slightly less general form. Another theorem (§ 3) contains a Riesz version of a (C, k)-summability problem studied by Meyer-König [1, Satz 1].
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