∆λ−α阶在时间尺度上的统计有界性

Büşra Nur Er, Y. Altın
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引用次数: 0

摘要

在本研究中,我们引入了在任意时间尺度上α阶(对于α λ(0,1))的λ -统计收敛和α阶(对于α λ(0,1))的λp -可求和的概念。此外,还得到了这些概念的一些关系。我们在时间尺度上定义了α阶(对于α λ(0,1))的∆λ−统计有界性。此外,我们给出了S (λ,α) T (b), S (β,θ) T (b)和ST (b)之间的联系,对于各种序列µ∆λ(T)和µ∆β(T)在Λ类中确定。
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∆λ−statistical boundedness of order α on time scales
In this study, we introduce the notions ∆λ−statistical convergence of order α (for αϵ(0,1])  and λp−summable of order α (for αϵ(0,1]) on an arbitrary time scale. Moreover, some relations about these notions are obtained. We define ∆λ− statistically boundedness of order α (for αϵ(0,1]) on a time scale. Furthermore, We give connections between S (λ,α) T (b) , S (β,θ) T (b) and ST (b) for various sequences µ∆λ(t) and µ∆β(t) are determined in class Λ.
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CiteScore
1.10
自引率
10.00%
发文量
18
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