Z-Dijkstra’s Algorithm to solve Shortest Path Problem in a Z-Graph

Biswas, Siddhartha Sankar

doi:10.13005/ojcst/10.01.24

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2023

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References 38 publications

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“…Rasha Jalal Mitlif 5 describes an efficient algorithm for Fuzzy Linear Fractional Programming Problems via Ranking Function. Siddhartha Sankar Biswas 6 defines Z 1 as strongly greater than Z 2 as componentwise comparisons. Wen Jiang, ChunheXie, Yu Luo, and YongchuanTang 7 proposed a new method for ranking Z-numbers by evaluating generalized fuzzy numbers.…”

Section: Introductionmentioning

confidence: 99%

Momentum Ranking Function of Z-Numbers and its Application to Game Theory

Parameswari

VELAMMAL²

2023

Baghdad Sci.J

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After Zadeh introduced the concept of z-number scientists in various fields have shown keen interest in applying this concept in various applications. In applications of z-numbers, to compare two z-numbers, a ranking procedure is essential. While a few ranking functions have been already proposed in the literature there is a need to evolve some more good ranking functions. In this paper, a novel ranking function for z-numbers is proposed- "the Momentum Ranking Function"(MRF). Also, game theoretic problems where the payoff matrix elements are z-numbers are considered and the application of the momentum ranking function in such problems is demonstrated.

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Section: Introductionmentioning

confidence: 99%