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Statistical approximation properties of λ-Bernstein operators based on q-integers : Open Mathematics

机译:基于q整数的λ-Bernstein算子的统计逼近性质:开放式数学

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In this paper, we introduce a new generalization of λ-Bernstein operators based on q-integers, we obtain the moments and central moments of these operators, establish a statistical approximation theorem and give an example to show the convergence of these operators to f(x). It can be seen that in some cases the absolute error bounds are smaller than the case of classical q-Bernstein operators to f(x).
机译:在本文中,我们引入了基于q整数的λ-Bernstein算子的新泛化,获得了这些算子的矩和中心矩,建立了统计逼近定理,并举例说明了这些算符对f( X)。可以看出,在某些情况下,绝对误差范围小于f(x)的经典q-Bernstein算子的情况。

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