An approximation algorithm for the asymmetric travelling salesman problem with distances one and two
Information Processing Letters
The traveling salesman problem with distances one and two
Mathematics of Operations Research
Polynomial approximation algorithms for the TSP and the QAP with a factorial domination number
Discrete Applied Mathematics
Domination analysis of some heuristics for the traveling salesman problem
Discrete Applied Mathematics
Complexity and Approximation: Combinatorial Optimization Problems and Their Approximability Properties
Approximation Hardness of TSP with Bounded Metrics
ICALP '01 Proceedings of the 28th International Colloquium on Automata, Languages and Programming,
Operations Research Letters
Proceedings of the 9th International Conference on Principles and Practice of Programming in Java
Algorithms of discrete optimization and their application to problems with fuzzy coefficients
Information Sciences: an International Journal
WAOA'06 Proceedings of the 4th international conference on Approximation and Online Algorithms
Minimum number of below average triangles in a weighted complete graph
Discrete Optimization
Greedy-type resistance of combinatorial problems
Discrete Optimization
Discrete Applied Mathematics
Ad hoc node connectivity improvement analysis - Why not through mesh clients?
Computers and Electrical Engineering
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We provide a characterization of the cases when the greedy algorithm may produce the unique worst possible solution for the problem of finding a minimum weight base in an independence system when the weights are taken from a finite range. We apply this theorem to TSP and the minimum bisection problem. The practical message of this paper is that the greedy algorithm should be used with great care, since for many optimization problems its usage seems impractical even for generating a starting solution (that will be improved by a local search or another heuristic).