A note on the growth of Davenport's constant

Author:

Mazur Marcin

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference6 articles.

1. Baayen, P. C.: (C2⊕C2⊕C2⊕C2n) is true for odd n. Report ZW-1969-006. Math. Centre Amsterdam

2. Davenport, H.: Proceedings of the Midwestern Conference on Group theory and Number theory. Ohio State University, April 1966

3. Emde Boas, P. van.: A combinatorial problem on finite abelian groups II. Report ZW-1969-007. Math. Centre Amsterdam

4. Emde Boas, P. van, Kruyswijk, D.: A combinatorial problem on finite abelian groups III. Report ZW-1969-008. Math. Center Amsterdam

5. Geroldinger, A., Schneider, R.: On Davenport's constant (to appear)

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1. On Davenport Constant of the Group $C_2^{r-1} \oplus C_{2k}$;The Electronic Journal of Combinatorics;2023-03-10

2. On the lower bounds of Davenport constant;Journal of Combinatorial Theory, Series A;2020-04

3. An asymptotically tight bound for the Davenport constant;Journal de l’École polytechnique — Mathématiques;2018

4. Davenport constant for commutative rings;Journal of Number Theory;2017-03

5. An application of coding theory to estimating Davenport constants;Designs, Codes and Cryptography;2010-10-10

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