Pages that link to "Item:Q976161"

The following pages link to On subsets of \(\mathbb F_q^n\) containing no \(k\)-term progressions (Q976161):

Displaying 20 items.

• On large subsets of \(\mathbb{F}_q^n\) with no three-term arithmetic progression (Q509700) (← links)
• Subsets of \(\mathbb{F}_q[x]\) free of 3-term geometric progressions (Q730383) (← links)
• Subsets without \(q\)-separation and binomial products of Fibonacci numbers (Q1175959) (← links)
• Arithmetic progressions in multiplicative groups of finite fields (Q1686398) (← links)
• Bounds and constructions for \(\overline {3}\)-strongly separable codes with length 3 (Q1699269) (← links)
• An improved construction of progression-free sets (Q1758902) (← links)
• Caps and progression-free sets in \(\mathbb{Z}_m^n\) (Q2004972) (← links)
• Maximum subsets of \(\mathbb{F}^n_q\) containing no right angles (Q2021406) (← links)
• Sparse hypergraphs: new bounds and constructions (Q2222044) (← links)
• Large subsets of \(\mathbb{Z}_m^n\) without arithmetic progressions (Q2697487) (← links)
• Additive Combinatorics: With a View Towards Computer Science and Cryptography—An Exposition (Q2840793) (← links)
• A Note on Elkin’s Improvement of Behrend’s Construction (Q2996309) (← links)
• New bounds for Szemerédi's theorem, I: progressions of length 4 in finite field geometries (Q3617276) (← links)
• The Number of Subsets of Integers with No<i>k</i>-Term Arithmetic Progression (Q4612054) (← links)
• Improved Bounds on Sizes of Generalized Caps in $AG(n,q)$ (Q5857007) (← links)
• Counting configuration-free sets in groups (Q5920085) (← links)
• Finding solutions with distinct variables to systems of linear equations over \(\mathbb{F}_p\) (Q6041804) (← links)
• Sets without <i>k</i>‐term progressions can have many shorter progressions (Q6049996) (← links)
• Four‐term progression free sets with three‐term progressions in all large subsets (Q6074701) (← links)
• Sets avoiding full-rank three-point patterns in \((\mathbb{F}_q^n)^k\) are exponentially small (Q6134961) (← links)