We present a discrete characterization of Besov and Triebel spaces which is used to determine various classes Fourier multipliers for these spaces. In particular, results of R. Johnson are recovered.
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Beijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ, Beijing 100875, Peoples R ChinaBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ, Beijing 100875, Peoples R China
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City Univ Zhengzhou, Dept Basic Sci, Zhengzhou 452370, Henan, Peoples R ChinaCity Univ Zhengzhou, Dept Basic Sci, Zhengzhou 452370, Henan, Peoples R China
Li, Dongxia
Yang, Liu
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Shanxi Xuegian Normal Univ, Sch Math & Stat, Xian 710100, Peoples R ChinaCity Univ Zhengzhou, Dept Basic Sci, Zhengzhou 452370, Henan, Peoples R China
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Beijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing 100875, Peoples R ChinaBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing 100875, Peoples R China
Li, Yinqin
Sickel, Winfried
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Friedrich Schiller Univ Jena, Inst Math, Ernst Abbe Platt 2, D-07737 Jena, GermanyBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing 100875, Peoples R China
Sickel, Winfried
Yang, Dachun
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Beijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing 100875, Peoples R ChinaBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing 100875, Peoples R China
Yang, Dachun
Yuan, Wen
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Beijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing 100875, Peoples R ChinaBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing 100875, Peoples R China