In this paper we introduce the concepts of strongly deferred Cesàro summable and $$\mu $$ μ -deferred statistical convergence of real-valued functions $$x=x(t)$$ x = x ( t ) which are measurable (in the Lebesgue sense) in the interval $$[1,\infty )$$ [ 1 , ∞ ) . In addition, the relations between the set of strong deferred Cesàro summable and $$\mu $$ μ -deferred statistical convergent of functions have been examined under some restrictions.

中文翻译：

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关于 $$\mu $$-延迟统计收敛和强延迟可求和函数

在本文中，我们介绍了实值函数 $$x=x(t)$$ x = x ( t ) 的强递延 Cesàro summable 和 $$\mu $$ μ -递延统计收敛的概念，它们是可测量的（在勒贝格意义）在区间 $$[1,\infty )$$ [ 1 , ∞ ) 中。此外，强递延 Cesàro summable 集与 $$\mu $$ μ -递延函数的统计收敛之间的关系已经在一些限制下进行了检查。