Results 21 to 30 of about 196,243 (311)
Shortest Path Problem in Network with Type-2 Triangular Fuzzy Arc Length [PDF]
Journal of Applied Research on Industrial Engineering, 2017 In traditional shortest path problem it is always determined that the parameters (Time, Cost and Distance etc.) are fixed between different nodes. But in real life situations where uncertain parameters exist, parameters are considered as fuzzy numbers ...
Ranjan Kumar, Sripati Jha, Ramayan Singh
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Rank dynamics for functional data
Computational Statistics & Data Analysis, 2020 The study of the dynamic behavior of cross-sectional ranks over time for functional data and the ranks of the observed curves at each time point and their temporal evolution can yield valuable insights into the time dynamics of functional data. This approach is of interest in various application areas.
Yaqing Chen 0003 +2 more
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Enhancing Transportation Problem Solutions Using A New Ranking Function in A Neutrosophic Environment [PDF]
Neutrosophic Sets and SystemsTransportation problems often involve uncertainties in cost, supply, and demand, which traditional optimisation methods struggle to handle effectively. Neutrosophic numbers can handle such uncertainties and incomplete information. This paper introduces a
Kavita Griglani, Komal Patel
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On the ranks of bent functions
Finite Fields and Their Applications, 2007 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guobiao Weng +2 more
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A new method for solving fuzzy linear fractional programming problem with new ranking function [PDF]
International Journal of Research in Industrial Engineering, 2019 Because of uncertainty in the real life applications, reaching to the optimal solution is always time consuming and even sometimes impossible. In order to overcome these limitations the fuzzy set theory is introduced to handle it but not only incomplete ...
S. Kumar-Das
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Discrete Mathematics, 1987 The set L(n,r) of all possible results where n-competitors are matched in a series of r races is studied. The presented results are extensions of those obtained in \textit{W. J. Walker}'s paper ``Ranking functions and axioms for linear orders'' [reviewed above (see Zbl 0646.06003)].
Vojtech Rödl, William T. Trotter
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Ranking Function to Solve a Fuzzy Multiple Objective Function
مجلة بغداد للعلوم, 2021 In this paper two ranking functions are employed to treat the fuzzy multiple objective (FMO) programming model, then using two kinds of membership function, the first one is trapezoidal fuzzy (TF) ordinary membership function, the second one is ...
Rasha Jalal Mitlif, Iden Hasan Hussein
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Solving the fully fuzzy multi-choice linear programming model [PDF]
تصمیم گیری و تحقیق در عملیاتPurpose: Fuzzy multi-choice problems are widely used in the real world in the fields of industry, agriculture, science, technology, etc. Therefore, studying and solving such problems is essential.
Zahra Arami +2 more
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A new model for solving fuzzy linear fractional programming problem with ranking function [PDF]
Journal of Applied Research on Industrial Engineering, 2017 In this paper, we studied fuzzy linear fractional programming (FLFP) problems with trapezoidal fuzzy numbers where the objective functions are fuzzy numbers and the constraints are real numbers.
Sapan Das, Tarni Mandal
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Fuzzy goal programming approach for solving linear fractional programming problems with fuzzy conditions [PDF]
Journal of Fuzzy Extension and ApplicationsPredicting the exact outcome of a real-life problem, which may occur in various fields like the industrial or healthcare sector, is challenging. Due to high information uncertainty and complicated factors influencing the industrial sector, traditional ...
Rajeev Prasad +4 more
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