Sharp Bounds by the Generalized Logarithmic Mean for the Geometric Weighted Mean of the Geometric and Harmonic Means [PDF]
Journal of Applied Mathematics, 2012 We present sharp upper and lower generalized logarithmic mean bounds for the geometric weighted mean of the geometric and harmonic means.
Wei-Mao Qian, Bo-Yong Long
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A New Generalization of Weighted Geometric Distribution and its Properties [PDF]
Journal of Statistical Theory and Applications (JSTA), 2017 Discrete distributions are widely used to model lifetime for count data. In this paper we introduce a new generalization of weighted geometric (GWG) distribution with the weight function w(x) = (1−p^{αx})^β whose special case proposes a discrete ...
H. Najarzadegan, M. H. Alamatsaz
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Aggregation operators based on interval-valued Fermatean fuzzy linguistic sets for medical waste disposal planning [PDF]
Scientific ReportsThis study introduces a novel decision-making framework based on interval-valued Fermatean fuzzy linguistic sets, a new theoretical model designed to capture linguistic uncertainty, interval-valued hesitation, and Fermatean membership characteristics ...
Serdar Kuzu +4 more
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Different operators via weighted averaging and geometric approach using trigonometric neutrosophic interval-valued set and its extension [PDF]
Neutrosophic Sets and SystemsThis work presents a new method for generating tangent trigonometric neutrosophic interval-valued sets. This article will cover tangent trigonometric neutrosophic interval-valued weighted averaging, geometric, generalized notions.
Raed Hatamleh +3 more
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Trigonometric interval-valued neutrosophic set setting with reciprocal fractional function using a finite weighted method [PDF]
Neutrosophic Sets and SystemsThis paper presents a new method for creating a trigonometric interval-valued neutrosophic set via reciprocal fractional function. This article will cover the concepts of geometric, generalized weighted averaging, trigonometric interval-valued ...
Murugan Palanikumar +2 more
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Generalized OWA Operator of Orthopair Neutrosophic Numbers and Their Application in Multiple Attribute Decision-Making Problems [PDF]
Neutrosophic Sets and Systems, 2023 A neutrosophic number (NN) is a useful mathematical tool in indeterminacy theory. As the mixed form of an intuitionistic fuzzy set and NN, an orthopair neutrosophic number (ONN) can express the true indeterminate degree and the false indeterminate degree.
Jiancheng Chen, Jun Ye, Angyan Tu
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Mathematics, 2023 In this paper, an improved interval-valued hesitant fuzzy weighted geometric (IIVHFWG) operator for multi-criterion decision-making is proposed. This operator is free of the limitations of the existing interval-valued hesitant fuzzy weighted average ...
Yanru Zhong +4 more
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Inverse fractional function setting sine trigonometric neutrosophic set approach to interaction aggregating operators [PDF]
Neutrosophic Sets and SystemsIn this paper we present novel techniques for the interacting aggregating operator of the inverse fractional function sine trigonometric neutrosophic set. Swapping the input and output variables and solving for the original input variable in terms of the
Murugan Palanikumar +2 more
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Characterization of interaction aggregating operators setting interval-valued Pythogorean neutrosophic set [PDF]
Neutrosophic Sets and SystemsIn this work, we present novel techniques for the interval-valued Pythogorean neutrosophic interaction aggregating operator. A hybrid of the neutrosophic set and the interval-valued Pythogorean fuzzy set. The innovative averaging and geometric operations
Raed Hatamleh +3 more
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Li–Yau-Type Gradient Estimate along Geometric Flow
Mathematics, 2023 In this article we derive a Li–Yau-type gradient estimate for a generalized weighted parabolic heat equation with potential on a weighted Riemannian manifold evolving by a geometric flow.
Shyamal Kumar Hui +5 more
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