On the equal-subset-sum problem
โ Scribed by Gerhard J. Woeginger; Zhongliang Yu
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 339 KB
- Volume
- 42
- Category
- Article
- ISSN
- 0020-0190
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Freiman, G.A., New analytical results in subset-sum problem, Discrete Mathematics 114 (1993) 205-218. An analytical method is developed to prove that, for the integer set k[l, I]. with I>/, and jAl=m>c,1"\*(log/) ) "2 the set A\* of subset sums contains a long arithmetic progression of length larger
In the partition problem we seek to partition a list of numbers into two sublists to minimize the difference between the sums of the two sublists. For this and the related subset sum problem, under suitable assumptions on the probability distributions of the input, it is known that the median of the
Lipkin, E., On subset sums of r-sets, Discrete Mathematics 114 (1993) 3677377. A finite set of distinct integers is called an r-set if it contains at least r elements not divisible by 4 for each 4 > 2. Let f(n, r) denote the maximum cardinality of an r-set A c (1,2, , n} having no subset sum Caiai