The definition of a self-similar function is extended to quasi-Banach Lebesgue spaces. A sufficient condition for a function with given self-similarity parameters to lie in some such space is given.
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Kansas State Univ, Dept Math, 138 Cardwell Hall 1228 N 17th St, Manhattan, KS 66506 USAKansas State Univ, Dept Math, 138 Cardwell Hall 1228 N 17th St, Manhattan, KS 66506 USA
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Beijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing, Peoples R ChinaBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing, Peoples R China
Wang, Zhiran
Yan, Xianjie
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Henan Univ, Inst Contemporary Math, Sch Math & Stat, Kaifeng, Peoples R ChinaBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing, Peoples R China
Yan, Xianjie
Yang, Dachun
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Beijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing, Peoples R ChinaBeijing Normal Univ, Sch Math Sci, Lab Math & Complex Syst, Minist Educ China, Beijing, Peoples R China
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Beijing Normal Univ, Lab Math & Complex Syst, Minist Educ China, Sch Math Sci, Beijing, Peoples R ChinaBeijing Normal Univ, Lab Math & Complex Syst, Minist Educ China, Sch Math Sci, Beijing, Peoples R China
Huang, Long
Chang, Der-Chen
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Georgetown Univ, Dept Math & Stat, Washington, DC USA
Fu Jen Catholic Univ, Grad Inst Business Adminstrat, Coll Management, New Taipei, TaiwanBeijing Normal Univ, Lab Math & Complex Syst, Minist Educ China, Sch Math Sci, Beijing, Peoples R China
Chang, Der-Chen
Yang, Dachun
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Beijing Normal Univ, Lab Math & Complex Syst, Minist Educ China, Sch Math Sci, Beijing, Peoples R ChinaBeijing Normal Univ, Lab Math & Complex Syst, Minist Educ China, Sch Math Sci, Beijing, Peoples R China