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Bounds of regular analogue of Lehmer problem
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In this paper, we consider a new problem analogous to Lehmer's problem concerning $n$ for which $\phi(n) \mid n - 1$, where $\Phi$ is the Euler's totient function. The aim of this paper is to improve the bounds for $\omega(n)$ and $n$, where $n \in S^A$ and \(S^A = \bigcup_{M > 1} S^A_M.\)
Title: Bounds of regular analogue of Lehmer problem
Description:
In this paper, we consider a new problem analogous to Lehmer's problem concerning $n$ for which $\phi(n) \mid n - 1$, where $\Phi$ is the Euler's totient function.
The aim of this paper is to improve the bounds for $\omega(n)$ and $n$, where $n \in S^A$ and \(S^A = \bigcup_{M > 1} S^A_M.
\).
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