涉及量子微积分算子的微分和模糊微分夹层定理

I. R. Silviya, K. Muthunagai
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引用次数: 0

摘要

当一个全形函数的范围是另一个全形函数的子集,并且它们在一个点上符合时,隶属度原理就可以用来比较两个全形函数。用模糊集合论来表述隶属度时,就变成了模糊隶属度,因为两个全同函数之间的比较是用模糊成员函数来进行的。本文讨论了使用 q 衍和对称 q 衍算子定义的类的微分和模糊微分从属性、超从属性和三明治定理。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Differential and fuzzy differential sandwich theorems involving quantum calculus operators
The principle of subordination is useful in comparing two holomorphic functions when the range of one holomorphic function is a subset of the other and they comply at a single point. The subordination, when spoken in fuzzy set theory, becomes fuzzy subordination as the comparison between two holomorphic functions is made using the fuzzy membership function. In this article, differential and fuzzy differential Subordination, superordination, and sandwich theorems have been discussed for the classes defined by using q-derivative and symmetric q-derivative operators.
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