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A Research Approximation to Generalized Riemann Derivatives by Integral Operator Families

机译:积分算子族对广义黎曼导数的研究近似

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Approximation theory has very important applications of polynomial approximation in various areas of functional analysis, Harmonic analysis, Fourier analysis, application mathematic, operator theory in the field generalized derivatives and numerical solutions of differential and integral equations, etc. Integral operators is very important in Harmonic and Fourier analysis. The study of approximation theory is a well-established area of research which deals with the problem of approximating a function f by means of a sequence L_n of positive linear operators. Generalized derivatives (Riemann, Peano and Taylor derivative) are more general than ordinary derivative. Approximation theory is very important for mathematical world. Nowadays, many mathematicians are working in this field.
机译:逼近理论在函数分析,调和分析,傅立叶分析,应用数学,算符理论在各个领域中的应用非常广泛,在微分方程和积分方程的广义导数和数值解等领域中。积分算子在调和中非常重要和傅立叶分析。逼近理论的研究是一个成熟的研究领域,它通过正线性算子的序列L_n处理函数f的近似问题。广义导数(黎曼,皮亚诺和泰勒导数)比普通导数更通用。逼近理论对数学世界非常重要。如今,许多数学家正在这一领域工作。

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