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Further extensions of characterizations of chaotic order associated with Kantorovich type inequalities (Operator Inequalities and Related Area)openaire
AN APPROACH TO KANTOROVICH INEQUALITY VIA SPECTRAL ORDER (Development of Operator Theory and Problems)openaire
An extension of Kantorovich inequality to $\mathit{n}$-operators(Recent Developments in Linear Operator Theory and its Applications)openaire
REVERSE INEQUALITIES ASSOCIATED WITH TSALLIS RELATIVE OPERATOR ENTROPY VIA GENERALIZED KANTOROVICH CONSTANT(Recent Developments in Linear Operator Theory and its Applications)openaire
Specht ratio &S(1)& can be expressed by generalized Kantorovich constant &K(p)&: &S(1)& = &e^{K^{\prime}(1)}& and its application to operator inequalities associated with A log A (Structure of operators and related current topics)openaire
Kantorovich inequality for positive operators on quaternionic Hilbert spaces
The Journal of Analysis, 2023 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Preeti Dharmarha, Ramkishan
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Characterizations of $\delta$--order associated with Kantorovich type operator inequalities
Scientiae Mathematicae Japonicae, 2005In this note, we obtain more precise estimations than the constants are given in the paper by M.Fujii, E.Kamei and Y.Seo, {; ; \it Kantorovich type operator inequalities via grand Furuta inequality}; ; , Sci. Math., {; ; \bf 3}; ; (2000), 263--272. Among other, we show that the following statements are mutually equivalent for each $\delta \in (0, 1]$: (
Mićić Hot, Jadranka, Pečarić, Josip
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Results in Mathematics
The classical Szasz-Mirakjan operator is defined in [\textit{G. Mirakyan}, C. R. (Dokl.) Acad. Sci. URSS, n. Ser. 31, 201--205 (1941; Zbl 0025.04002)] and [\textit{O. Szasz}, J. Res. Natl. Bur. Stand. 45, No. 3, 239--245 (1950; Zbl 1467.41005)] for bounded functions \(f(x)\) in \([0,\infty ) \) by the formula \[S_{n} f(x)= S_{n } (f, x)= \sum_{k=0 ...
Ivan Gadjev +2 more
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The classical Szasz-Mirakjan operator is defined in [\textit{G. Mirakyan}, C. R. (Dokl.) Acad. Sci. URSS, n. Ser. 31, 201--205 (1941; Zbl 0025.04002)] and [\textit{O. Szasz}, J. Res. Natl. Bur. Stand. 45, No. 3, 239--245 (1950; Zbl 1467.41005)] for bounded functions \(f(x)\) in \([0,\infty ) \) by the formula \[S_{n} f(x)= S_{n } (f, x)= \sum_{k=0 ...
Ivan Gadjev +2 more
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