Pages that link to "Item:Q5368677"
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The following pages link to A short proof of a near-optimal cardinality estimate for the product of a sum set (Q5368677):
Displaying 9 items.
- A quantified version of Bourgain's sum-product estimate in \(\mathbb F_{p}\) for subsets of incomparable sizes (Q1010777) (← links)
- Bisectors and pinned distances (Q2207607) (← links)
- Expanders with superquadratic growth (Q2401394) (← links)
- If \(A + A\) is small then \(AAA\) is superquadratic (Q2631690) (← links)
- On the use of the Klein quadric for geometric incidence problems in two dimensions (Q2806180) (← links)
- Some remarks on sets with small quotient set (Q4610204) (← links)
- Differences of subgroups in subgroups (Q4639971) (← links)
- NEW RESULTS ON SUM‐PRODUCT TYPE GROWTH OVER FIELDS (Q5376523) (← links)
- Convexity, superquadratic growth, and dot products (Q6134741) (← links)