Results 11 to 20 of about 402,705 (256)
Self-adaptive attribute weighted neutrosophic c-means clustering for biomedical applications
The applications of clustering in biomedical is pervasive and ubiquitous. A typical example is gene expression data analysis, where clustering is emerging as a powerful solution for uncovering cancer-related insights.
Zhe Liu, Haoye Qiu, Sukumar Letchmunan
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Weighted inequalities for geometric means [PDF]
A characterization of weights u , v u,v is given for which the geometric mean operator T f ( x ) = exp ( 1 x ∫ 0 x ln f
Opic, B., Gurka, P.
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Differences of Weighted Mixed Symmetric Means and Related Results
Some improvements of classical Jensen's inequality are used to define the weighted mixed symmetric means. Exponential convexity and mean value theorems are proved for the differences of these improved inequalities. Related Cauchy means are also defined,
Perić I +2 more
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Abel-type weighted means transformations into ℓ
Let qk=(k+α k) for α>−1 and Qn=∑k=0nqk. Suppose Aq={ank}, where ank=qk/Qn for 0≤k≤n and 0 otherwise. Aq is called the Abel-type weighted mean matrix. The purpose of this paper is to study these transformations as mappings into ℓ.
Mulatu Lemma, George Tessema
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Approximation by weighted means of Walsh-Fourier series
We study the rate of approximation to functions in Lp and, in particular, in Lip(α,p) by weighted means of their Walsh-Fourier series, where α>0 and 1≤p≤∞.
F. Móricz, B. E. Rhoades
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The family of α-divergences including the oriented forward and reverse Kullback–Leibler divergences is often used in signal processing, pattern recognition, and machine learning, among others.
Frank Nielsen
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Using one-sided Steklov means, we introduce a new modulus of smoothness in weighted Orlicz spaces and state its equivalence with a special 𝐾-functional. We prove Stechkin-Nikol’skii-type inequality for trigonometric polynomials and direct estimates for
S. S. Volosivets
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yongdo Lim, Miklós Pálfia
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On Absolute Weighted Mean Summability
Using functional analytic techniques, the authors obtain the necessary and sufficient conditions in order that the series \(\sum a_ n\) should be summable \(| R, q_ n |_ k\), \(k \geq 1\), whenever it is summable \(| R, p_ n |\). The results contained in this paper extend the known results of \textit{L. S. Bosanquet} [published in the review in M.
Orhan, C., Sarigöl, M.A.
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The LINEX Weighted k-Means Clustering
LINEX weighted k-means is a version of weighted k-means clustering, which computes the weights of features in each cluster automatically. Determining which entity is belonged to which cluster depends on the cluster centers.
Narges Ahmadzadehgoli +2 more
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