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- W3013666235 abstract "For $g geq 2$ and $h geq 3$, we give small improvements on the maximum size of a $B_h[g]$-set contained in the interval ${1,2, dots , N }$. In particular, we show that a $B_3[g]$-set in ${1,2, dots , N }$ has at most $(14.3 g N)^{1/3}$ elements. The previously best known bound was $(16 gN)^{1/3}$ proved by Cilleruelo, Ruzsa, and Trujillo. We also introduce a related optimization problem that may be of independent interest." @default.
- W3013666235 created "2020-04-03" @default.
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- W3013666235 date "2016-04-01" @default.
- W3013666235 modified "2023-09-26" @default.
- W3013666235 title "Upper bounds for $B_h[g]$-sets with small $h$" @default.
- W3013666235 hasPublicationYear "2016" @default.
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