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首页> 外文期刊>Journal of Mathematical Inequalities >Approximation of conjugate functions by trigonometric polynomials in weighted Orlicz spaces
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Approximation of conjugate functions by trigonometric polynomials in weighted Orlicz spaces

机译:加权Orlicz空间中三角多项式的共轭函数逼近。

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摘要

We investigate the approximation of a conjugate function by the Fej′ er sums of the Fourier series of the conjugate function and obtain the estimate between the derivatives of the conjugate functions and the derivatives of the conjugate trigonometric polynomials in the weighted Orlicz spaces with Muckenhoupt weights. We prove inverse theorem of approximation theory for the derivatives conjugate functions in the weighted Orlicz spaces.
机译:我们研究了共轭函数的傅立叶级数的Fej'er总和对共轭函数的逼近,并获得了具有Muckenhoupt权重的加权Orlicz空间中共轭函数的导数和共轭三角多项式的导数之间的估计。我们证明了加权Orlicz空间中导数共轭函数的逼近理论的逆定理。

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