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作 者:冯雪 FENG Xue(College of Mathematics and Statics,Qinghai Minzu University,Xining 810007,China)
机构地区:[1]青海民族大学数学与统计学院,西宁810007
出 处:《哈尔滨商业大学学报(自然科学版)》2022年第4期469-476,512,共9页Journal of Harbin University of Commerce:Natural Sciences Edition
基 金:国家自然科学基金(11761056,11665019)青海省自然科学基金(2020-ZJ-920)。
摘 要:以非降正数列a(n)、β(n)为框架,将模糊数列统计收敛和强收敛置于理想意义下,定义了两种新的模糊数列收敛的概念—关于序γαβ-理想统计收敛和关于序γ强αβ-理想收敛.同时,证明了这两种收敛的模糊数列空间的性质,以及这两种收敛之间的相互关系.给定模糊数列x={x_(k)},若它是强αβ-收敛的模糊数列,则x={x_(k)}一定是αβ-理想统计收敛的;当模糊数列x={x_(k)}有界时,反之成立.In the framework of non decreasing positive sequence,two new concepts of fuzzy sequence convergence have been defined in the ideal sense of statistical convergence and strong convergence of fuzzy sequence——theαβ-ideal statistical convergence and stronglyαβ-ideal convergence of orderγfor a sequence of fuzzy numbers.At the same time,the properties of two convergent fuzzy sequence spaces and the relationship between these two kinds of convergence have been proved.Given a fuzzy sequence x={x_(k)},if it was a stronglyαβ-convergent fuzzy sequence,it must beαβ-ideal statistical convergence;when x={x_(k)} was bounded,the contrary was true.
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