Intuitionistic fuzzy numbers pdf

Definition 3: If the height of a fuzzy number is equal to one, then the number is called a normal fuzzy number (Chen, ). Intuitionistic fuzzy numbers Although the introduction of the fuzzy logic was an important step toward the formulation of a new generation of problems to be solved in a systematic approach, there are still problems which cannot be defined properly even with the help of fuzzy logic. The fuzzy shortest path is with length. ,, 5 CONCLUSION In this paper, a shortest path is obtained using a proce-dure based on Bellman Dynamic Programming tech-nique in a fuzzy network. The arc lengths are consid-ered as uncertain and are characterized by triangular intuitionistic fuzzy numbers. The efficiency of the. Intuitionistic fuzzy numbers (IFN) in one way seem to suitably describe the vagueness and lack of precision of data. To the best of our knowledge, Burillo [5] proposed the definition of intuitionistic fuzzy number and the first properties of the correlation between such numbers.

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Intuitionistic fuzzy numbers (IFN) in one way seem to suitably describe the vagueness and lack of precision of data. To the best of our knowledge, Burillo [5] proposed the definition of intuitionistic fuzzy number and the first properties of the correlation between such numbers. Abstract: In this paper we introduce the trapezoidal intuitionistic fuzzy numbers and prove some operation for them. Also we introduce the intuitionistic fuzzy optimization problem by application of the membership and non-membership functions. Key-words: Fuzzy number, Intuitionistic fuzzy set, Trapezoidal fuzzy number 1 Introduction. The fuzzy shortest path is with length. ,, 5 CONCLUSION In this paper, a shortest path is obtained using a proce-dure based on Bellman Dynamic Programming tech-nique in a fuzzy network. The arc lengths are consid-ered as uncertain and are characterized by triangular intuitionistic fuzzy numbers. The efficiency of the. [10] proposed definition of intuitionistic fuzzy number (IFN) and studied perturbations of IFN and the first properties of the correlation between these numbers. Several researchers [15, 17, 21] considered the problem of ranking a set of IFNs to define a fuzzy rank and a . Definition 3: If the height of a fuzzy number is equal to one, then the number is called a normal fuzzy number (Chen, ). Intuitionistic fuzzy numbers Although the introduction of the fuzzy logic was an important step toward the formulation of a new generation of problems to be solved in a systematic approach, there are still problems which cannot be defined properly even with the help of fuzzy logic. TRAPEZOIDAL INTUITIONISTIC FUZZY NUMBERS [TRIFN] [3]: A Trapezoidal Intuitionistic Fuzzy Number is denoted marathonfcrdm.org with membership and non membership functions are defined as follows II PENTAGONAL INTUITIONISTIC FUZZY NUMBER [PIFN][3]: A Pentagonal Intuitionistic Fuzzy Number is defined as = { }.Author: G. Menaka.Abstract: In this paper we introduce the trapezoidal intuitionistic fuzzy numbers and prove some operation for them. Also we introduce the intuitionistic fuzzy. intuitionistic fuzzy number (IFN) and studied perturbations of IFN and the first intuitionistic fuzzy number (TIFN) and trapezoidal intuitionistic fuzzy number. 6 days ago PDF | In this paper, a Generalized Intuitionistic Fuzzy Number (GIFN_B) have been introduced and their desirable properties are also studied. PDF | The notion of triangular fuzzy number is put forward on the basis of intuitionistic fuzzy sense. The basic algebra and some non-linear. PDF | Generally, fuzzy sets are used to analyse fuzzy system reliability. Here, an Intuitionistic Fuzzy Set (IFS) theory has been used for. PDF | On Dec 1, , R. Parvathi and others published Complex trapezoidal intuitionistic fuzzy numbers. Abstract. In this paper, a Generalized Intuitionistic Fuzzy Number () have been introduced and their desirable properties are also studied. Also we defined set of. Fuzzy number was introduced by Dubois and Prade [10] to handle imprecise numerical quantities. Later it was generalized to intuitionistic fuzzy number by. In this paper we consider the problem of ranking a set of intuitionistic fuzzy numbers. We adopt a statistical viewpoint and interpret each intuitionistic fuzzy. number. At first triangular intuitionistic fuzzy number and their arithmetic operations are introduced. Expressions for computing the fuzzy reliability of a. -

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