ON MINIMAL ADDITIVE COMPLEMENTS
Abstract Let C and W be two integer sets. If $C+W=\mathbb {Z}$ , then we say that C is an additive complement to W . If no proper subset of C is an additive complement to W , then we say that C is a minimal additive complement to W . We study the existence of a minimal additive complement to $W=\{w_i\}_{i=1}^{\infty}$ when W is not eventually periodic and $w_{i+1}-w_{i}\in \{2,3\}$ for all i .
Authors
- Min Tang (ORCID: https://orcid.org/0000-0002-6400-8090)
- GUO WANYAN
Institutions
- Anhui Normal University (CN)
Publication Details
- Journal
- Bulletin of the Australian Mathematical Society
- Published
- 2025-02-10
- DOI
- https://doi.org/10.1017/s0004972724001394
- Primary Topic
- Computability, Logic, AI Algorithms
- Type
- article
- Field-Weighted Citation Impact
- 0.00