On Multiplicative Arithmetical Functions whose Modulus does not Exceed One
On Multiplicative Arithmetical Functions whose Modulus does not Exceed One
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DOI：
10.1112/jlms/s2-26.2.245
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发表时间：
1982-10
影响因子：
1.2
通讯作者：
H. Daboussi;H. Delange
中科院分区：
文献类型：
--
作者：
H. Daboussi;H. Delange
本文的目的是对我们1974年在《巴黎科学学术报告》[2]上发表的一些结果给出详细的证明。在那篇论文中，我们考虑了一个真实的或复值乘法算术函数f，它满足对每一个n都有\f（n）\^ 1。第一个定理，由于第一作者，是如下。
Our purpose in this paper is to give detailed proofs of some results that we announced in 1974 in the Comptes Rendus de/'Academic des Sciences de Paris [2]. In that paper we considered a real or complex-valued multiplicative arithmetical function/satisfying\f (n)\^ 1 for every n. The first theorem, due to the first author, was the following.