Results 21 to 30 of about 910,379 (294)
Fuzzy goal programming approach for solving linear fractional programming problems with fuzzy conditions [PDF]
Predicting 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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Rank dynamics for functional data
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.
Chen, Yaqing +2 more
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A new method for solving fuzzy linear fractional programming problem with new ranking function [PDF]
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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Learning to Diversify Web Search Results with a Document Repulsion Model [PDF]
Search diversification (also called diversity search), is an important approach to tackling the query ambiguity problem in information retrieval. It aims to diversify the search results that are originally ranked according to their probabilities of ...
Li, Jingfei +4 more
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Ranking Function to Solve a Fuzzy Multiple Objective Function
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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Momentum Ranking Function of Z-Numbers and its Application to Game Theory
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
K. PARAMESWARI, G. VELAMMAL
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The authors determine real-valued functions \(f\) such that whenever \((a_{ij})\) has rank at most \(k\), \((f(a_{ij}))\) has rank at most \(d\). These functions for \(k\geq 2\) are polynomials the degrees of whose terms are small compared with \(d\), which is typically considerably larger than \(k\); for \(k=1\) the class is given as elementary ...
Atzmon, Aharon, Pinkus, Allan
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Geometric programming problems are well-known in mathematical modeling. They are broadly used in diverse practical fields that are contemplated through an appropriate methodology.
Armita Khorsandi +2 more
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Entropic Weighted Rank Function
It is known that the entropy function over a set of jointly distributed random variables is a submodular set function. However, not any submodular function is of this form. In this paper, we consider a family of submodular set functions, called weighted rank functions of matroids, and study the necessary or sufficient conditions under which they are ...
Rashid, Mohammad +2 more
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Enhancing Transportation Problem Solutions Using A New Ranking Function in A Neutrosophic Environment [PDF]
Transportation 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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