On the average number of subgroups of the group $${\mathbb {Z}}_m \times {\mathbb {Z}}_n$$ with k-th power sequence

Author:

Sui Yankun,Liu Dan

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory

Reference11 articles.

1. Bourgain, J., Watt, N.: Mean square of zeta function, circle problem and divisor problem revisited, preprint (2017); arXiv:1709.04340v1

2. Hampejs, M., Holighaus, N., Tóth, L., Wiesmeyr, C.: Representing and counting the subgroups of the group $${\mathbb{Z}}_{m}\times {\mathbb{Z}}_{n}$$, J. Numbers, Article ID 491428 (2014)

3. Theory and Applications;A Ivić,1985

4. Nowak, W.G., Tóth, L.: On the average number of subgroups of the group $${\mathbb{Z}}_{m}\times {\mathbb{Z}}_{n}$$. Int. J. Number Theory 10, 363–374 (2014)

5. Pan, C.D., Pan, C.B.: Foundations of Analytic Number Theory (in Chinese). Science Press, Beijing (1991)

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