Results 131 to 140 of about 149,933 (163)
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Approximation Algorithms for the Set Covering and Vertex Cover Problems

SIAM Journal on Computing, 1982
We propose a heuristic that delivers in $O(n^3 )$ steps a solution for the set covering problem the value of which does not exceed the maximum number of sets covering an element times the optimal value.
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A Genetic Algorithm for the Set Covering Problem

Journal of the Operational Research Society, 1996
Summary: The set covering problem (SCP) is considered. Several algorithms have been suggested in the literature for solving it. We propose a new algorithm for solving the SCP which is based on the genetic technique. This algorithm has been implemented and tested on various standard and randomly generated test problems.
Al-Sultan, K. S.   +2 more
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Unique Covering Problems with Geometric Sets

2015
The Exact Cover problem takes a universe U of n elements, a family \(\mathcal F \) of m subsets of U and a positive integer k, and decides whether there exists a subfamily(set cover) \(\mathcal F '\) of size at most k such that each element is covered by exactly one set.
Pradeesha Ashok   +3 more
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A heuristic algorithm for the set covering problem

1996
We present a Lagrangian-based heuristic for the well-known Set Covering Problem (SCP). The main characteristics of the algorithm we propose are (1) a dynamic pricing scheme for the variables, akin to that used for solving large-scale LP's, to be coupled with subgradient optimization and greedy algorithms, and (2) the systematic use of column fixing to ...
Caprara A., Fischetti M., Toth P.
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Approximation of a Geometric Set Covering Problem

2001
We consider a special set covering problem. This problem is a generalization of finding a minimum clique cover in an interval graph. When formulated as an integer program, the 0-1 constraint matrix of this integer program can be partitioned into an interval matrix and a special 0-1 matrix with a single 1 per column.
Sofia Kovaleva, Frits C. R. Spieksma
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On approximation of the submodular set cover problem

Operations Research Letters, 1999
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Lagrangean Heuristic for Set Covering Problems

Naval Research Logistics, 1990
The set covering problem (SCP) is the problem of covering the rows of a m row, n column, zero-one matrix by a subset of the columns at minimum cost.
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On The Set Representation and Set Covering Problems

1973
Give a finite set Γ = {l, 2,..., n} and a class C = {c1, c2... cm} of nonempty subsets of Γ, a subset E⊂Γ is said to represent the class C if $$ E\; \cap \;{c_{{i\;}}} \ne \;\Phi $$ for all ci e C The minimum cardinality set representation problem for C is the problem of finding a minimum cardinality subset of Γ representing the class C.
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Orientational variable-length strip covering problem: A branch-and-price-based algorithm

European Journal of Operational Research, 2021
Xiaoxuan Hu, Waiming Zhu, Bo An
exaly  

An ambulance location problem for covering inherently rare and random road crashes

Computers and Industrial Engineering, 2021
Seyed Sina Mohri, Hossein Haghshenas
exaly  

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