PENALIZED REGRESSION FOR MULTIPLE TYPES OF MANY FEATURES WITH MISSING DATA. [PDF]
Wong KY, Zeng D, Lin DY.
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Some refinements of Ky Fan's inequality
Some refinements of Ky Fan's inequality have been given. Note that Theorem 4 was also proved by the reviewer [see Prilozi, Makedonska Akad. Nauk Umet., Odd. Mat.-Tekh. Nauki 11, 5-7 (1990)] as well as by the same author of this paper [see Bull. Math. Soc. Sci. Math. Roum., Nouv. Sér. 34(82), 291-296 (1990; Zbl 0753.26010)].
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Interpolating log-determinant and trace of the powers of matrix A + t B. [PDF]
Ameli S, Shadden SC.
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Quantifying Decoherence via Increases in Classicality. [PDF]
Fu S, Luo S.
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On an additive analogue of Ky Fan's inequality
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Canonical correlation analysis in high dimensions with structured regularization. [PDF]
Tuzhilina E, Tozzi L, Hastie T.
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Multiview Data Clustering with Similarity Graph Learning Guided Unsupervised Feature Selection. [PDF]
Li N, Peng M, Wu Q.
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Prevalence of cataract and cataract surgery in urban and rural Chinese populations over 50 years old: a systematic review and Meta-analysis. [PDF]
Du YF +6 more
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Ky Fan's inequality with binomial expansion
Summary: Die Ungleichung von Ky Fan ist 1961 in der bekannten Enzyklopädie von Beckenbach und Bellman zum ersten Mal publiziert worden. Ausgangspunkt ist die Ungleichung zwischen dem arithmetischen und dem geometrischen Mittel, kurz AGM-Ungleichung.
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Local Information as an Essential Factor for Quantum Entanglement. [PDF]
Su Z.
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