Reasonable bounds for Restricted Polynomial Progressions in $\mathbb F^n_p$ 7ZBQ8WGQVB
| URI | m2://res/7ZBQ8WGQVB |
|---|---|
| Kind | preprint |
| Creators | Alex Burgin, Anastasios Fragkos, David Kruzel, Michael Lacey, Amelia Stokolosa |
| Date | 2026-10-09 |
| MSC | 11-XX, 26-XX, 05-XX |
| Subjects | arxiv math.NT, arxiv math.CA, arxiv math.CO |
| Scope | in |
Expressions
e1: version, preprint
| Language | en |
|---|---|
| Date | 2026-10-09 |
| Ids | arXiv 2610.12831 |
Items in this resource
The mentions of the inventory that name this resource. Each name links to the card of its inventory row.
| Item | Kind | Where | Source |
|---|---|---|---|
| 169JY8M5AD | definition | definition 2.2 | arxiv |
| 2X6HJMV165 | definition | definition 2.1 | arxiv |
| 6W0HTQXTVF | statement | lemma 5.6 | arxiv |
| 7MJY9MDT4S | statement | lemma 6.3 | arxiv |
| 87EGPPDECT | statement | lemma 6.2 | arxiv |
| Restrictions preserve the hypothesis | statement | lemma 6.4 | arxiv |
| Uniform Torsion Rank Proposition | statement | proposition 5.1 | arxiv |
| BP1EH8WM52 | statement | proposition 3.2 | arxiv |
| BVGZ8CKB01 | statement | lemma 4.1 | arxiv |
| Density increment | statement | lemma 6.6 | arxiv |
| An implication of Hilbert's basis theorem | statement | lemma 5.3 | arxiv |
| FVMB0C8ZWZ | definition | definition 1.3 | arxiv |
| FZXT4KKET9 | statement | lemma 5.7 | arxiv |
| G10ZS4XBRH | statement | theorem 1.1 | arxiv |
| J5QKBPTNJS | definition | definition | arxiv |
| MJRG1YVJPE | definition | definition 2.4 | arxiv |
| PHMT3XJVRB | statement | lemma 5.9 | arxiv |
| QDX16SX8D6 | statement | lemma 5.8 | arxiv |
| R2JC4C934B | statement | theorem 1.4 | arxiv |
| SQ7SZ7YJW1 | statement | lemma 5.4 | arxiv |
| SWV1XGWW7B | statement | lemma 5.5 | arxiv |
| VZ5R1SA8VT | statement | lemma 3.1 | arxiv |
| XHSV3HKDX0 | statement | lemma 6.1 | arxiv |
| An implication of Kronecker's theorem | statement | lemma 5.2 | arxiv |
| ZYN83Z993A | definition | definition 2.3 | arxiv |
Catalogue records
- arxiv: 2610.12831 (work)
- arxiv_text: 2610.12831 (work)