Results 271 to 280 of about 504,784 (313)
Some of the next articles are maybe not open access.

On the Set-Covering Problem

Operations Research, 1972
This paper establishes some useful properties of the equality-constrained set-covering problem P and the associated linear program P′. First, the Dantzig property of transportation matrices is shown to hold for a more general class of matrices arising in connection with adjacent integer solutions to P′.
Egon Balas, Manfred W. Padberg
openaire   +2 more sources

Cover Set Lattices

Canadian Journal of Mathematics, 1980
The proof of a main result in [1] concerning (0,1)-endomorphisms of finite lattices is based on properties of lattices A(G) derived from the system of independent sets of an undirected loop-free graph G. For a number of questions naturally arising from [1] and [2], however, constructions employing only graph-induced complementation and properties of ...
Adams, M. E., Sichler, J.
openaire   +2 more sources

The Probabilistic Set-Covering Problem

Operations Research, 2002
In a probabilistic set-covering problem the right-hand side is a random binary vector and the covering constraint has to be satisfied with some prescribed probability. We analyze the structure of the set of probabilistically efficient points of binary random vectors, develop methods for their enumeration, and propose specialized branch-and-bound ...
BERALDI, Patrizia, RUSZCZYNSKI A.
openaire   +3 more sources

Algorithms for the Set Covering Problem

Annals of Operations Research, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
CAPRARA A., TOTH P., FISCHETTI, MATTEO
openaire   +2 more sources

Entropy and set covering

Information Sciences, 1985
In the paper the least-cost set covering problem \[ LC: \min (c^ Tx\quad | \quad Ax\geq 1,\quad x_ j\in \{0,1\}) \] and its special case, the minimum covering problem \[ MC: \min (1^ Tx\quad | \quad Ax\geq 1,\quad x_ j\in \{0,1\}) \] are dealt with. In the problems above A is the incidence matrix, x is a binary vector to be determined and c is the cost
openaire   +1 more source

Set Cover Problems with Small Neighborhood Covers

Theory of Computing Systems, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Archita Agarwal   +4 more
openaire   +2 more sources

On Covering Rough Sets

2007
This paper is devoted to the discussion of extended covering rough set models. Based on the notion of neighborhood, five pairs of dual covering approximation operators were defined with their properties being discussed. The relationships among these operators were investigated.
Keyun Qin, Yan Gao, Zheng Pei 0001
openaire   +1 more source

On Capacitated Set Cover Problems

2011
Recently, Chakrabarty et al. [5] initiated a systematic study of capacitated set cover problems, and considered the question of how their approximability relates to that of the uncapacitated problem on the same underlying set system. Here, we investigate this connection further and give several results, both positive and negative.
Bansal, N., Krishnaswamy, R., Saha, B.
openaire   +2 more sources

On Set Covering Based on Biclustering

International Journal of Information Technology & Decision Making, 2014
In this paper, we present a clustering heuristic for solving demand covering models where the objective is to determine locations for servers that optimally cover a given set of demand points. This heuristic is based on the concept of biclusters and processes the set of demand points as well as the set of potential servers and determines biclusters ...
Antiopi Panteli   +2 more
openaire   +2 more sources

Covering analytic sets by families of closed set

Journal of Symbolic Logic, 1994
AbstractWe prove that for every familyIof closed subsets of a Polish space eachset can be covered by countably many members ofIor else contains a nonemptyset which cannot be covered by countably many members ofI. We prove an analogous result forκ-Souslin sets and show that ifA#exists for anyA⊂ωω, then the above result is true forsets.
openaire   +2 more sources

Home - About - Disclaimer - Privacy