Pages that link to "Item:Q1041272"
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The following pages link to Large sets with small doubling modulo \(p\) are well covered by an arithmetic progression (Q1041272):
Displaying 12 items.
- Simultaneous approximations and covering by arithmetic progressions in \(\mathbb{F}_p\) (Q1841220) (← links)
- Cyclically covering subspaces in \(\mathbb{F}_2^n\) (Q2019622) (← links)
- A Freiman's 2.4 theorem-type result for different subsets (Q2151108) (← links)
- A step beyond Freiman's theorem for set addition modulo a prime (Q2199684) (← links)
- The inverse Erdős-Heilbronn problem (Q2380257) (← links)
- An inverse theorem for an inequality of Kneser (Q2423221) (← links)
- If \((A+A)/(A+A)\) is small, then the ratio set is large (Q2793760) (← links)
- Arithmetic progressions in sets of small doubling (Q2810742) (← links)
- On sets with small sumset and m-sum-free sets in Z/pZ (Q4991823) (← links)
- Semicontinuity of structure for small sumsets in compact abelian groups (Q5211017) (← links)
- Small sum sets, subcriticality structure (Q6121256) (← links)
- A step towards the \(3k - 4\) conjecture in \(\mathbb{Z}/p\mathbb{Z}\) and an application to \(m\)-sum-free sets (Q6621175) (← links)
