Results 101 to 110 of about 5,758 (179)
This work presents a comprehensive mathematical framework for symmetrized neural network operators operating under the paradigm of fractional calculus.
Rômulo Damasclin Chaves dos Santos +2 more
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Infectious diseases and social distancing under state-dependent probabilities. [PDF]
Torre D, Marsiglio S, Privileggi F.
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Approximation by kantorovich type operators
In this thesis, new type q-Bernstein - Kantorovich polynomials and complex q-Szász-Kantorovich operators are introduced. In additon, The exact order of approximation, quantitative Voronovskaja-type theorems, simultaneous approximation properties for complex q-Bernstein - Kantorovich polynomials , complex Szász-Kantorovich and complex q-Szász ...
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Mean-Field Limits for Entropic Multi-Population Dynamical Systems. [PDF]
Almi S +3 more
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Extending Kantorovich-Type Inequalities to Normal Operators
We will extend some of the Kantorovich-Type inequalities for positive finite dimensional matrices to infinite dimensional normal operators by applying The Two-Nonzero Component Lemma and converting them to an An-tieigenvalue-Type problem.
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On the approximation of Kantorovich-type Szàsz-Charlier operators
Abstract In this study, we introduce the Kantorovich-type modified Szàsz-Charlier operators and examine their approximation properties within the framework of fractional modeling and control theory. These operators are defined using the Korovkin-type theorem, and their local approximation properties are analyzed ...
Karabiyik, Umit, Ayik, Adem
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Generalizations of Talagrand Inequality for Sinkhorn Distance Using Entropy Power Inequality. [PDF]
Wang S, Stavrou PA, Skoglund M.
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Editorial to the special issue: Statistical Approaches for Big Data and Machine Learning. [PDF]
Zhao Y, Chen CH, Feng F, Pamucar D.
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On Kantorovich-type Operators in Lp Spaces
This note is devoted to the study of a linear positive sequence of operators representing an integral form in Kantorovich's sense. We prove that this sequence converges to the identity operator in Lp([0,1]), p ≥ 1, spaces. By using the r-th order (r = 1 and r ≥ 3) modulus of smoothness measured in these spaces, we establish an upper bound of the ...
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A method of generating Kantorovich-type operators
The author presents a method of generating Kantorovich type operators on the space of integrable functions and a criterion of compactness. The author applies his results on Bernstein operators and on Kantorovich operators.
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