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- W2951446321 abstract "Given a sequence $S=(s_1,dots,s_m) in [0, 1]^m$, a block $B$ of $S$ is a subsequence $B=(s_i,s_{i+1},dots,s_j)$. The size $b$ of a block $B$ is the sum of its elements. It is proved in [1] that for each positive integer $n$, there is a partition of $S$ into $n$ blocks $B_1, dots , B_n$ with $|b_i - b_j| le 1$ for every $i, j$. In this paper, we consider a generalization of the problem in higher dimensions." @default.
- W2951446321 created "2019-06-27" @default.
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- W2951446321 date "2017-06-18" @default.
- W2951446321 modified "2023-10-06" @default.
- W2951446321 title "Block partitions: an extended view" @default.
- W2951446321 cites W2060102864 @default.
- W2951446321 doi "https://doi.org/10.48550/arxiv.1706.06095" @default.
- W2951446321 hasPublicationYear "2017" @default.
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