Minimum number of additive tuples in groups of prime order
For a prime number p and a sequence of integers a0,…,ak∈{0,1,…,p}, let s(a0,…,ak) be the minimum number of (k+1)-tuples (x0,…,xk)∈A0×⋯×Ak with x0=x1+⋯+xk, over subsets A0,…,Ak⊆Zp of sizes a0,…,ak respectively. We observe that an elegant argument of Samotij and Sudakov can be extended to show that th...
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| Format: | Journal article |
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Electronic Journal of Combinatorics
2019
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