A New Specific Property of Dobois-Prade Operators

Zhang, Shiqiang; Zhang, Salan

doi:10.1007/978-3-642-28744-2_105

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“…It is quite evident that the theorem 1 and the theorem 2 have given new fuzzy operators [9,10,11,12] located within Zadeh operators and zero operators. Example 1.…”

Section: ( ) a B P U ∈mentioning

confidence: 99%

New fuzzy operators located within Zadeh operators and zero operators

Zhang

Wang

2011

Proceedings 2011 International Conference on Transportation, Mechanical, and Electrical Engineering (TMEE)

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There is a lot of discussion about the fuzzy operators located outside Zadeh operators, but there is little discussion located within Zadeh operators. The article [1] constructed fuzzy zero operators and fuzzy Q operators located within Zadeh operators and proved that fuzzy zero operators are the boundary operator located within Zadeh operators and fuzzy Q operators are a new class of continuous fuzzy operators located within Zadeh operators. This article constructed fuzzy K operators located within Zadeh operators and zero operators and proved that fuzzy K operators are the boundary operator located within Zadeh operators and zero operators. Through the introduction of fuzzy fuzzy K operators, it added computing tools for treatment of fuzzy phenomenon, at the same time it enriched the theory of fuzzy operators.

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“…It is quite evident that the theorem 1 and the theorem 2 have given new fuzzy operators [9,10,11,12] located within Zadeh operators and zero operators. Example 1.…”

Section: ( ) a B P U ∈mentioning

confidence: 99%