Abstract

This paper aims to study techniques for designing truthful mechanisms for a combinatorial optimization problem that might require composition algorithms. We show that the composition algorithm A∘B is monotone if the algorithm A and the algorithm B are both monotone. We apply this technique to the two-dimensional orthogonal knapsack problem with provable constant approximation bounds, improving the previous non-constant results in [5]. Moreover, we show that the technique can also be applied to the heterogeneous multiple clusters scheduling problem, and a truthful mechanism with provable approximation bounds was presented.

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