Results 11 to 20 of about 105,555 (262)
Weighted integral inequalities for the maximal geometric mean operator in martingales
Journal of Mathematical Analysis and Applications, 2010 The authors study necessary and sufficient conditions in order that certain weighted integral inequalities hold for the maximal geometric mean operator in martingale Orlicz spaces. The results, however, are too complicated to be stated here.
Chen, Wei, Liu, Pei-De
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Granular Computing, 2023 AbstractThis paper proposes a multi-attribute group decision-making methodology that takes advantage of a new weighted geometric mean aggregation operator on intuitionistic fuzzy numbers (IFNs). To this purpose, first, we define the intuitionistic fuzzy direct weighted geometric operator on IFNs, then we prove that it is a representable intuitionistic ...
José Carlos R Alcantud
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Weighted Geometric Means of Positive Operators [PDF]
Kyungpook mathematical journal, 2010 A weighted version of the geometric mean of k () positive invertible operators is given. For operators and for nonnegative numbers such that , we define weighted geometric means of two types, the first type by a direct construction through symmetrization procedure, and the second type by an indirect construction through the non-weighted (or uniformly ...
Saichi Izumino, Noboru Nakamura
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Operator inequalities and gyrolines of the weighted geometric means [PDF]
Mathematical Inequalities & Applications, 2021 We consider in this paper two different types of the weighted geometric means of positive definite operators. We show the component-wise bijection of these geometric means and give a geometric property of the spectral geometric mean as a metric midpoint.
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Weighted inequalities for the maximal geometric mean operator [PDF]
Proceedings of the American Mathematical Society, 1996 For nonnegative Borel measures μ \mu on R 1 R^1 and for the maximal geometric mean operator G f G_f , we characterize the weight pairs ( w , v ) (w,v) for which G f G_f is of ...
Yin, Xiangrong, Muckenhoupt, Benjamin
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Some inequalities for operator weighted geometric mean [PDF]
Bulletin of the Transilvania University of Brasov. Series III: Mathematics and Computer Science, 2020 In this paper, by the use of some recent Young's type scalar inequalities we obtain some inequalities for the weighted geometric mean of two positive operators on a complex Hilbert space.
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IEEE Access, 2020 Some q-rung orthopair fuzzy Bonferroni mean Dombi aggregation operators have been developed based on the Bonferroni mean, Dombi T-norm and T-conorm in q-rung orthopair fuzzy environment.
Wei Yang, Yongfeng Pang
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An MCDM Method under Neutrosophic Cubic Fuzzy Sets with Geometric Bonferroni Mean Operator [PDF]
Neutrosophic Sets and Systems, 2020 Neutrosophic cubic fuzzy sets (NCFSs) involve interval valued and single valued neutrosophic sets, and are used to describe uncertainty or fuzziness in a more efficient way. Aggregation of neutrosopic cubic fuzzy information is crucial and necessary in
D. Ajay , Said Broumi , J. Aldring
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Weighted geometric mean of \(n\)-operators with \(n\)-parameters
Linear Algebra and its Applications, 2010 Based on the geometric mean defined by \textit{C.\,D.\thinspace Jung}, \textit{H.\,S.\thinspace Lee} and \textit{T.\,Yamazaki} [Linear Algebra Appl.\ 431, No.\,9, 1477--1488 (2009; Zbl 1172.47017)], the authors introduce a weighted geometric mean of \(n\) operators with \(n\) parameters. It needs \(n\) parameters for weights at the outset, but does not
Jung, Changdo +3 more
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Contour detection by CORF operator [PDF]
, 2012 We propose a contour operator, called CORF, inspired by the properties of simple cells in visual cortex. It combines, by a weighted geometric mean, the blurred responses of difference-of-Gaussian operators that model cells in the lateral geniculate ...
22nd International Conference on Artificial Neural Networks +2 more
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