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An Equivalent Form of Strong Lemoine Conjecture and Several Relevant Results

An Equivalent Form of Strong Lemoine Conjecture and Several Relevant Results
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摘要 In this paper, we consider some problems involving Strong Lemoine Conjecture in additive number theory. Based on Dusart's inequality and Rosser-Schoenfeld's inequality, we obtain several new results and give an equivalent form of Strong Lemoine Conjecture. In this paper, we consider some problems involving Strong Lemoine Conjecture in additive number theory. Based on Dusart's inequality and Rosser-Schoenfeld's inequality, we obtain several new results and give an equivalent form of Strong Lemoine Conjecture.
作者 ZHANG Shaohua
出处 《Wuhan University Journal of Natural Sciences》 CAS CSCD 2019年第3期229-232,共4页 武汉大学学报(自然科学英文版)
基金 Supported by the National Natural Science Foundation of China(11401050) Scientific Research Innovation Team Project Affiliated to Yangtze Normal University(2016XJTD01)
关键词 Lemoine CONJECTURE Dusart’s INEQUALITY Rosser-Schoenfeld’s INEQUALITY EULER totient FUNCTION primecounting FUNCTION Lemoine Conjecture Dusart's inequality Rosser-Schoenfeld's inequality Euler totient function primecounting function
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