Results 131 to 140 of about 140,088 (167)
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Branch‐and‐cut algorithms for the ‐arborescence star problem

International Transactions in Operational Research, 2020
AbstractGiven a connected digraph, a vertex designated as the root, and an integer , the ‐arborescence star problem is to choose vertices besides the root and define a reverse arborescence spanning them. Each vertex outside the arborescence must be assigned to one vertex inside it.
Armando Honorio Pereira   +2 more
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A Branch-and-Cut Algorithm

2000
In this chapter, we describe the details of the implementation of a Branch-and-Cut algorithm for the 2CNBR problem. In Section 6.1, we address the problem of determining if a network is feasible. In Sections 6.2 to 6.8, we study the Separation problems for all the valid inequalities described in the previous chapters.
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Solving Airline Crew Scheduling Problems by Branch-and-Cut

Management Science, 1993
The crew scheduling problem is one that has been studied almost continually for the past 40 years but all prior approaches have always approximated the problem of finding an optimal schedule for even the smallest of an airline's fleets. The problem is especially important today since costs for flying personnel of major U.S. carriers have grown and now
Karla L. Hoffman, Manfred Padberg
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A branch‐and‐cut algorithm for the preemptive swapping problem

Networks, 2009
AbstractIn the swapping problem (SP), every vertex of a complete graph may supply and demand an object of a known type. A vehicle of unit capacity starting and ending its tour at an arbitrary vertex is available for carrying objects of given types between vertices.
Bordenave, Charles   +2 more
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Solving Real-World ATSP Instances by Branch-and-Cut

2003
Recently, Fischetti, Lodi and Toth [15] surveyed exact methods for the Asymmetric Traveling Salesman Problem (ATSP) and computationally compared branch-and-bound and branch-and-cut codes. The results of this comparison proved that branch-and-cut is the most effective method to solve hard ATSP instances.
Fischetti M., Lodi A., Toth P.
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Branch-and-Cut for the Maximum Feasible Subsystem Problem

SIAM Journal on Optimization, 2008
Summary: This paper presents a branch-and-cut algorithm for the NP-hard maximum feasible subsystem problem: For a given infeasible linear inequality system, determine a feasible subsystem containing as many inequalities as possible. The complementary problem, where one has to remove as few inequalities as possible in order to make the system feasible ...
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Model selection for learning Branch-and-cut strategies

Proceedings of the International Conference on Learning and Optimization Algorithms: Theory and Applications, 2018
Branch-and-Cut algorithm is an omnipresent algorithm used for solving mixed integer linear problems (MILP). It is proving its efficiency in different fields such as multi commodity location routing [18] and vehicle routing problem [17]. As a matter of fact, it is a result of combining two algorithms that are branch-and-bound with cutting plane.
M. M. Kabbaj, A. El Afia
openaire   +1 more source

Improving branch-and-cut performance by random sampling

Mathematical Programming Computation, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
FISCHETTI, MATTEO   +4 more
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Parallel branch and cut for capacitated vehicle routing

Parallel Computing, 2003
Combinatorial optimization problems arise commonly in logistics applications. The most successful approaches to date for solving such problems involve modeling them as integer programs and then applying some variant of the branch and bound algorithm. Although branch and bound is conceptually easy to parallelize, achieving scalability can be a challenge.
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Branch-and-Cut for the LOP

2022
Rafael Martí, Gerhard Reinelt
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