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- W2897055390 abstract "Let $hgeq 2$ be a positive integer. For any subset $mathcal{A}subset mathbb{Z}_n$, let $h^{wedge}mathcal{A}$ be the set of the elements of $mathbb{Z}_n$ which are sums of $h$ distinct elements of $mathcal{A}$. In this paper, we obtain some new results on $4^{wedge}mathcal{A}$ and $5^{wedge}mathcal{A}$. For example, we show that if $|mathcal{A}|geq 0.4045n$ and $n$ is odd, then $4^{wedge}mathcal{A}=mathbb{Z}_{n}$; Under some conditions, if $n$ is even and $|mathcal{A}|$ is close to $n/4$, then $4^{wedge}mathcal{A}=mathbb{Z}_{n}$." @default.
- W2897055390 created "2018-10-26" @default.
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- W2897055390 date "2018-10-12" @default.
- W2897055390 modified "2023-09-27" @default.
- W2897055390 title "The restricted sumsets in $mathbb{Z}_n$" @default.
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