Results 31 to 40 of about 2,151,517 (334)
Distance Measure Based MADM Strategy with Interval Trapezoidal Neutrosophic Numbers [PDF]
In this paper, we introduce interval trapezoidal neutrosophic number and define some arithmetic operations of the proposed interval trapezoidal neutrosophic numbers.
Pranab Biswas +2 more
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Jin-Kai Li, Yong-Gao Chen
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In this paper, a robust optimization strategy is developed to handle the uncertainties for domestic electric water heater load scheduling. At first, the uncertain parameters, including hot water demand and ambient temperature, are described as the ...
Jidong Wang +4 more
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Chains and anti-chains in the lattice of epigroup varieties [PDF]
Let $\mathcal E_n$ be the variety of all epigroups of index $\le n$. We prove that, for an arbitrary natural number $n$, the interval $[\mathcal E_n, \mathcal E_{n+1}]$ of the lattice of epigroup varieties contains a chain isomorphic to the chain of real
Skokov, D. V., Vernikov, B. M.
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Interval Ranges of Fuzzy Sets Induced by Arithmetic Operations Using Gradual Numbers
Wu introduced the interval range of fuzzy sets. Based on this, he defined a kind of arithmetic of fuzzy sets using a gradual number and gradual sets. From the point of view of soft computing, this definition provides a new way of handling the arithmetic ...
Qingsong Mao, Huan Huang
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Statistical and lacunary statistical convergence of interval numbers in topological groups
In this paper we introduce the concepts of statistical and lacunary statistical convergence of interval numbers in topological groups. We prove some inclusion relations and study some of their properties.
Ayhan Esi
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TOPSIS Modification with Interval Type-2 Fuzzy Numbers
This paper proposes a new TOPSIS with interval type-2 fuzzy numbers. The extension applies graded mean integration to compare normal fuzzy trapezoidal sets.
Ilieva Galina
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Uncertain prioritized operators and their application to multiple attribute group decision making
In this paper, we investigate the uncertain multiple attribute group decision making (MAGDM) problems in which the attributes and experts are in different priority level. Motivated by the idea of prioritized aggregation operators (Yager 2008), we develop
Ling-Gang Ran, Gui-Wu Wei
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On the interval chromatic number of proper interval graphs
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Hardy-Littlewood Numbers in Short Intervals
A positive integer \(n\) is called a Hardy-Littlewood number if it can be written as a sum of a prime and a square. A quantitative corollary of the authors' main theorem is that for \(\varepsilon\), \(A > 0\), \(N^{7/24 + \varepsilon} \leq H \leq N\), all but \(O(H (\ln N)^{- A})\) integers \(n \in \lfloor N,N + H\rfloor\) are Hardy-Littlewood numbers.
PERELLI, ALBERTO, J. PINTZ
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