Additive bases and the zero-sum invariant $\mathsf{N}(G)$ for groups $C_p\oplus C_{np}$ GG2ZZV6KEQ

Expressions

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

Item	Kind	Where	Source
1C19BN4GWB	statement	lemma 4.4	arxiv
1C88QN5T4A	statement	lemma 4.11	arxiv
1R2DJ64QEF	statement	lemma 4.12	arxiv
56KKH59S2Z	statement	lemma 4.6	arxiv
5GWP1HMC8Z	statement	theorem 5.1	arxiv
6T3XZ9X2P5	statement	lemma 4.8	arxiv
7GEH0T5A7S	statement	lemma 4.7	arxiv
822ZY4MNZD	statement	lemma 3.2	arxiv
B09718JV4Z	statement	lemma 2.3	arxiv
CYD2H0NN9S	statement	lemma 4.1	arxiv
DNG09WYFP9	statement	theorem 1.3	arxiv
E0EJEHBR3N	statement	lemma 2.4	arxiv
E72073Y2ED	statement	theorem 1.4	arxiv
ETSP9V2535	statement	lemma 3.3	arxiv
EY9GG7DKAV	statement	lemma 4.9	arxiv
F0QTV6V6NM	statement	lemma 4.5	arxiv
FW5RXG2H20	statement	lemma 3.1	arxiv
GK9ZYZB4MW	statement	theorem 1.2	arxiv
Cauchy--Davenport	statement	lemma 2.2	arxiv
JG2S9KBYMC	statement	lemma 2.5	arxiv
KCAY85347E	statement	lemma 4.10	arxiv
NA171VFN66	statement	theorem 3.5	arxiv
PJR1B0N541	statement	lemma 3.4	arxiv
REQCNR7KVB	statement	theorem 1.1	arxiv
WG57MG5PCN	statement	lemma 2.6	arxiv
WZKEV1SPJD	statement	lemma 2.8	arxiv
XQCWGHRRQG	statement	lemma 2.7	arxiv
Kneser	statement	lemma 2.1	arxiv
YW9GBJD5AA	statement	corollary 4.3	arxiv
ZYAF8CDY8W	statement	proposition 4.2	arxiv