Results 91 to 100 of about 6,054 (174)
Some general Kantorovich type operators
A general class of linear and positive operators of Kantorovich-type is constructed. The operators of this type which preserve exactly two test functions from the set \(\{e_0, e_1, e_2\}\) are determined and their approximation properties and convergence
Petru I. Braica, Ovidiu T. Pop
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New Kantorovich-type Szász–Mirakjan Operators
AbstractIn this paper, we present a Kantorovich-type Szász–Mirakjan operators. Initially, we establish the recurrence relationship for the moments of these operators and provide the central moments up to the fourth degree. Subsequently, we analyze the local approximation properties of these operators using Peetre’s K-function.
Nazim I. Mahmudov, Mustafa Kara
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Approximation properties by Schurer type q-Kantorovich–Stancu shifted knots operators
We design the Schurer type Kantorovich–Stancu operators by using shifted knots in the quantum calculus. We obtain the convergence and other related approximation properties of these operators.
Abdullah Alotaibi
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Kantorovich Variant of the Blending Type Bernstein Operators
AbstractIn this paper, we introduce a novel class of blending-type Bernstein–Kantorovich operators. These operators depend on three parameters: $$\alpha $$ α , $$\gamma $$ γ , and s. We establish results on the uniform convergence and rate of convergence of these operators in terms of ...
Erdem Baytunç +2 more
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Minimizing the total waste in the one-dimensional cutting stock problem with the African buffalo optimization algorithm. [PDF]
Montiel-Arrieta LJ +5 more
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Approximation by Stancu-type α-Bernstein-Schurer-Kantorovich operators
In the present article, we study the approximation properties of constructed operators based on the shape parameter α. We construct the Stancu-type operators of α-Bernstein–Schurer–Kantorovich operators. Here the shape parameter α ∈ [ 0 , 1 ] $\alpha \in
Md. Nasiruzzaman
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A Dual Formula for the Noncommutative Transport Distance. [PDF]
Wirth M.
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On the rate of convergence of Baskakov-Kantorovich-Bézier operators for bounded variation functions
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of convergence for functions of bounded variation.
Ulrich Abel, Vijay Gupta, Mircea Ivan
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SYNCHRONIZED OPTIMAL TRANSPORT FOR JOINT MODELING OF DYNAMICS ACROSS MULTIPLE SPACES. [PDF]
Cang Z, Zhao Y.
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