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Reverses of Young Type Inequalities for Matrices Using the Classical Kantorovich Constant
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Leila Nasiri, Mahmood Shakoori
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A note on reverses of the young type inequalities via Kantorovich constant
In present paper, we give some new reverses of the Young type inequalities which were established by X. Hu and J. Xue [7] via Kantorovich constant. Then we apply these inequalities to establish corresponding inequalities for the Hilbert-Schmidt norm and the trace norm.
Leila Nasiri +2 more
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The general Newton-Kantorovich method and its new modification for piecewise-constant real permittivity profile reconstruction on the basis of multifrequency reflectometry data are described. The method of spectral analysis based on the chain-fraction approximation is proposed to be used as stage of the modified Newton-Kantorovich method and is also ...
V. O. Tkachenko +2 more
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Voronovskaja type theorem for some nonpositive Kantorovich type operators
Carpathian Journal of Mathematics, 2023In this paper we will study a Voronovskaja type theorem and a simultaneous approximation result for a new class of generalized Bernstein operators. The new operators are obtained using a generalization of Kantorovich's method, namely, we will introduce a
B. Vasian
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Kantorovich-Rubinstein misfit for inverting gravity-gradient data by the level-set method
Geophysics, 2019We have developed a novel Kantorovich-Rubinstein (KR) norm-based misfit function to measure the mismatch between gravity-gradient data for the inverse gradiometry problem.
Guanghui Huang, Xinming Zhang, J. Qian
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Kantorovich-type Integral Inequalities and Their Fractional Extensions
Journal of Inequalities and Mathematical AnalysisWe establish sharp Kantorovich-type inequalities for Lebesgue integrable functions bounded between two positive constants. By constructing extremal piecewise constant functions and applying classical techniques, we derive precise upper bounds for the ...
Mehmet Zeki Sarıkaya
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Generalized Kantorovich operators
General mathematicsIn this paper we will propose a class of generalized Kantorovich type operators constructed using a general differential operator with non-constant coefficients Dlg(x)=∑i=0lai(x)g(i)(x) {D^l}g\left( x \right) = \sum\nolimits_{i = 0}^l {{a_i}} \left( x ...
B. Vasian
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Poisson approximation in terms of the Gini–Kantorovich distance
Extremes, 2021S. Novak
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