implication operator造句
例句與造句
- Qusi - t - norms and implication operators direct products and direct product decompositions
模及蘊涵算子的直積和直積分解 - In this paper , firstly by the use of the relations between fuzzy points and fuzzy sets and implication operators of fuzzy logic , definitions of ( , a ) - fuzzy topology and r - fuzzy topology are given
首先通過使用模糊點、模糊集和模糊邏輯蘊涵三者之間的關系,我們給出了( ( ? ) , ( ? ) ) -模糊拓撲和r -模糊拓撲的概念。 - It points out that the implication operator i ( x , y ) defined by strict t - norms is not continuous at ( 0 , 0 ) and discusses under what conditions a t - norm induced by an implication operator is archimedean
指出了由嚴格的仁范定義的蘊涵算子方(叨在叮0 )處不連續;并給出了什么樣的蘊涵算子定義的t范是阿基米德的 - Left - continuous t - norm was connected with implication operator and logic system could be built by implication operator . the aim of this paper is to give new logic systems by constructing implication operators which are different from rq operator
由于左連續t -模與蘊涵算子的關系十分密切,因此構造新的左連續t -模就成為得到新的蘊涵算子的有效途徑。 - It was well known that rq t - norm which rq implication operator residuated to was left - continuous . in fact , any left - continuous t - norm has its own residuum - implication operator . and many - valued system could be obtained from implication operator
事實上,任一左連續t -模都可確定一個與之伴隨的蘊涵算子,并且,不同的蘊涵算子就可以構建不同的多值邏輯系統。 - It's difficult to find implication operator in a sentence. 用implication operator造句挺難的
- Again in 1999 , based on rq implication operator prof . wang proposed triple - i method of fuzzy reasoning , which is more reasonable than the cri method that was proposed by zadeh and now is widely applied in control field
1999年又基于只。蘊涵算子提出了模糊推理的全蘊涵三i算法,這是比zadeh提出的如今在控制領域中廣泛應用的cri方法更為合理,邏輯基礎更強的推理算法。 - In the last , the problem of the perturbation of fuzzy reasoning is discussed in detail , and the maximum perturbation parameters for various methods of fuzzy reasoning is estimated according to the choice of conjunctive operator and implication operator
根據椎理規則中合取算子與蘊涵算子的不同選取方式,對各種模糊推理方法的最大攝動參數進行了評估,為實際應用中選擇恰當的模糊推理方法提供了一個準則 - In the first part , as preparatory knowledge , this paper gives a general form of triple - i method of fuzzy reasoning , which is based on the residua - type implication operator . it provides a foundation for the later study of non - fuzzy form of fuzzy reasoning
本文的主要內容如下:第一部分:作為預備知識,給出了基于剩余型蘊涵算子的模糊推理的全蘊涵三imp算法和三imt算法的一般形式,為后面研究模糊推理的非模糊形式提供了依據 - In 1997 , based on rq implication operator professor wang guojun proposed revised kleene system . again in 1998 , professor wang proposed the concept of generalized tautology and discussed the classes of generalized tautologies deeply in revised kleene system
1997年,王國俊教授基于蘊涵算子r _ 0提出了修正的kleene系統,又于1998年引入了廣義重言式的概念,對修正的kleene系統中的廣義重言式類進行了深刻而細致的討論,建立了廣義重言式理論,為模糊邏輯提出了新的研究方向。 - So the theory of generalized tautologies was built , which gave a new direction in fuzzy logic research . an implication operator is residuated to a special left - continuous t - norm , and r0 algebra proposed by professor wang can be seen as the algebra which is built by the special left - continuous t - norm and implication operator
此后,王國俊教授以( ? ) ? lindenbaum代數為背景建立了r _ 0代數理論。 r _ 0代數可以看作是基于一種特別的左連續t -模及其所對應的蘊涵算子而建立的。 - In the second part , a class of left - continuous isomorphic to r0 t - norm are given . the concept of isomorphism among implication operators is introduced and it is proved that two implication operators are isomorphic if and only if the two t - norms residuated to them respectively are isomorphic . moreover , modifications of classes of a - tautologies under isomorphisms are investigated
緊接著,引入了蘊涵算子同構的概念,并對伴隨情況下t -模同構與蘊涵算子同構之間的關系進行了討論,初步研究了同構的蘊涵算子對-重言式類的影響,得到了關于系統的廣義重言式分類定理。 - Furthermore , it is verified by these sufficient conditions that the fuzzy controllers constructed by 29 fuzzy implication operators are universal approximators when all inference rules are connected by " u " , and the fuzzy controllers formed by 40 fuzzy implication operators are universal approximators when all inference rules are connected by " "
在此基礎上給出了模糊控制器具有泛逼近性的若干充分條件,進而,由這些充分條件驗證了當規則取并時有29個模糊蘊涵算子構成的模糊控制器具有函數的泛逼近性;當規則取交時有40個模糊蘊涵算子構成的模糊控制器具有函數的泛逼近性。