论文标题
有限整数集的总和ii
Sums of Finite Sets of Integers, II
论文作者
论文摘要
令$ \ mathcal {a} $为有限的整数集，让$ h \ Mathcal {a} $表示$ h $ -fold of $ \ mathcal {a} $。令$（h \ Mathcal {a}）^{（t）} $为$ h \ Mathcal {a} $的子集，由所有具有至少$ t $表示的整数组成，作为$ \ nathcal {a} $的$ h $ elements的总和。对于所有$ h \ geq H_T $，完全确定了集合$（H \ Mathcal {a}）^{（t）} $的结构。
Let $\mathcal{A}$ be a finite set of integers, and let $h\mathcal{A}$ denote the $h$-fold sumset of $\mathcal{A}$. Let $(h\mathcal{A})^{(t)}$ be subset of $h\mathcal{A}$ consisting of all integers that have at least $t$ representations as a sum of $h$ elements of $\mathcal{A}$. The structure of the set $(h\mathcal{A})^{(t)}$ is completely determined for all $h \geq h_t$.
