Abstract
Local search techniques like simulated annealing and tabu search are based on a neighborhood structure defined on a set of feasible solutions of a discrete optimization problem. For the scheduling problems $P2||C_{max}, 1|prec|\sum C_i$ and $1||\sum T_i$ we replace a simple neighborhood by a neighborhood on the set of all locally optimal solutions. This allows local search on the set of solutions that are locally optimal.
Original language | English |
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Pages (from-to) | 97-122 |
Number of pages | 26 |
Journal | Discrete applied mathematics |
Volume | 65 |
Issue number | 1-3 |
DOIs | |
Publication status | Published - 7 Mar 1996 |