零級泛與運算模型的單調(diào)性
發(fā)布時間:2018-03-27 07:09
本文選題:泛與運算模型 切入點:三角范數(shù) 出處:《模糊系統(tǒng)與數(shù)學》2008年05期
【摘要】:泛邏輯的零級泛與運算模型是一個三角范數(shù)譜系,本文討論泛邏輯的零級泛與運算模型的單調(diào)性,證明了T(x,y,h)(h∈[0,1])關于h單調(diào)遞增。進一步討論Hamacher三角范數(shù)譜系的單調(diào)性,證明了Hamacher三角范數(shù)譜系THamacher(λ)(x,y)關于λ單調(diào)遞減,且TL(x,y)≤TEinstein(x,y)≤THamacher(λ)(x,y)≤TP(x,y)。
[Abstract]:In this paper, we discuss the monotonicity of the universal sum operation model of universal logic with zero order, and prove that the monotone increment of h is proved in this paper. The monotonicity of Hamacher trigonometric norm spectrum is discussed further, and the monotonicity of the zero order universal sum operation model of universal logic is discussed in this paper, and the monotonicity of the zero order universal sum operation model of universal logic is discussed, and the monotonicity of the zero order universal sum operation model of universal logic is proved. It is proved that Hamacher trigonometric norm system THamacher (位 ~ (+)) is monotone decreasing with respect to 位, and (~ (?)) 鈮,
本文編號:1670521
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