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CONVERGENCE AND APPROXIMATION BEHAVIOURS OF THE GENERALIZED ABEL MEANS DEFINED IN H^p(T^n) (0<p≤1)

CONVERGENCE AND APPROXIMATION BEHAVIOURS OF THE GENERALIZED ABEL MEANS DEFINED IN H^p(T^n) (0<p≤1)
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摘要 In [2], P. Oswald discussed the approximation behaviours of the Bochner-Riesz means above critical index of the Fourier integrals of the functions in H^p(R) (0<p≤1) and obtained a Jacson-type inequality. The inequality was based on equivalence of the H^p(R)-modulus of continuity and the corresponding K-functional.
作者 张严
出处 《Chinese Science Bulletin》 SCIE EI CAS 1988年第21期1758-1762,共5页
关键词 generalized ABEL meacs CONVERGENCE APPROXIMATION real H^p(T^n) spaces generalized Abel meacs convergence approximation real H^p(T^n) spaces
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