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Inequalities Related to the Unitary Analogue of Lehmer Problem

机译:关于雷默问题的Analog式的不等式

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Observing that divides if is a prime, where is the well known Euler function, Lehmer has asked whether there is any composite number with this property. For this unsolved problem, partial answers were given by several researchers. Considering the unitary analogue of , Subbarao noted that divides , if is the power of a prime; and sought for integers other than prime powers which satisfy this condition. In this paper we improve two inequalities, established by Subbarao and Siva Rama Prasad [5], to be satisfied by for which divides . M.V. Subbarao and V. Siva Rama Prasad, Some analogues of a Lehmer problem on the totient function, Rocky Mountain Journal of Mathematics; Vol. 15, Number 2: Spring 1985, 609-619.
机译:观察到除以if是素数,即众所周知的Euler函数在哪里,Lehmer询问具有此属性的复合数是否存在。对于这个未解决的问题,一些研究人员给出了部分答案。考虑到的单一类比,Subbarao指出,除,如果是素数的幂,则除。并寻求除满足此条件的质数以外的整数。在本文中,我们改善了Subbarao和Siva Rama Prasad [5]建立的两个不等式,以解决这些不等式。 MV Subbarao和V. Siva Rama Prasad,关于张力函数的Lehmer问题的一些类似物,《落基山数学》。卷15,编号2:1985年春,第609-619页。

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