1) Normal Implication Operator
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正常蕴涵算子
2) normal FIOs
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正常蕴涵
3) regular implication operator
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正则蕴涵算子
1.
The properties of Triple I method based on the regular implication operator;
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基于正则蕴涵算子的三I算法的性质
2.
The notions of conditional α-tautologies of formulas in the propositional logic systems based on regular implication operators are proposed.
在基于正则蕴涵算子的命题逻辑系统中给出了公式的条件α-重言式的概念,讨论了它们的性质,并分别在Lukasiew icz逻辑系统、Go¨del逻辑系统、乘积逻辑系统、L*逻辑系统及相应的n值逻辑系统中研究了条件α-重言式的分布。
3.
The concept of regular implication operators is introduced and it is proved that the Lukasiewicz operator, Gdel operator, product operator and R_0-operator are regular implication operations.
给出了正则蕴涵算子的概念,证明了Lukasiewicz算子、G del算子、乘积算子和R0 算子都是正则蕴涵算子。
4) implication operator
![点击朗读](/dictall/images/read.gif)
蕴涵算子
1.
United forms of triple I method based on a sort of implication operators;
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基于一类蕴涵算子的三I算法的统一形式
2.
Triple I methods based on parametric-implication operators;
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基于含参量蕴涵算子的三I算法
3.
Research on implementation algorithm of fuzzy concept lattices based on different implication operator;
基于不同蕴涵算子的模糊概念格建格算法研究
5) implication
[英][,ɪmplɪ'keɪʃn] [美]['ɪmplɪ'keʃən]
![点击朗读](/dictall/images/read.gif)
蕴涵算子
1.
We further study the inducing operators of a quasi-t-norm (or an implication) on a complete lattice once discussed in Reference [2],and prove that implication and the t-inducing operator of quasi-t-norm equals the original quasi-t-norm under a given condition and a given scope.
利用文献[2]中讨论完备格上蕴涵算子和拟t-模的诱导算子的思想方法,证明了蕴涵算子和拟t-模的2次T-诱导在一定条件下、一定范围内等于原拟t-模(或蕴涵算子),得到了两个不同诱导算子之间的关系及它们与L-关系方程解的联系。
2.
This paper discusses the sets of solutions of equations T(a,x)=b and I(a,x)=b, where L is a complete Brouwerian lattice, T is an infinitely V -distributive pseudo-t-norm on L, I is an infinitely A-distributive implication on L, and J=7(T).
讨论方程T(a,x)=b,I(a,x)=b的解集,其中L为完备Brouwer格,T为无穷V-分配伪t-模,I是无穷∧-分配蕴涵算子,且I=I(T)。
6) revised Gaines Rescher implication operator
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修正的Gaines-Rescher蕴涵算子
补充资料:正常(超导)—超导(正常)转变
正常(超导)—超导(正常)转变
transitionfromnormal(superconducting)statetosuperconducting(normal)state
一般指在常压下改变温度到Tc时,物质的电阻从R>0(R=0)的正常态(超导态)到R=0(R>0)的超导态(正常态)的转变。无磁场时这种转变属二级相变。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
参考词条