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Geometric approach for logistics outsoursing contracting

机译:物流外包承包的几何方法

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In this paper, we extend our geometric approach to study the optimal logistics outsourcing contract in the problem with more complex distributions. We propose an approximate method to explore the problem, by using piecewise uniform distributions to approximate the original distributions. With appropriate number of cutting, the approximation hardly leads to any deterioration in the solution, showed by three cases. By using this approach, we provide a numerical comparison for the LCSCR contract and nonlinear cost-sharing contract, which shows that the LCSCR contract performs well when the moral hazard dominates the problem. When the adverse selection dominates, the performance of LCSCR contract becomes worse. In contrast, the nonlinear cost sharing contract performance great in most situation.
机译:在本文中,我们扩展了我们的几何方法来研究更复杂的分布问题中的最佳物流外包合同。我们提出了一种近似的方法来探讨问题,通过使用分段均匀分布来近似原始分布。通过适当的切割次数,近似几乎不会导致溶液中的任何劣化,显示出三种情况。通过使用这种方法,我们为LCSCR合同和非线性成本共享合同提供了一个数字比较,这表明LCSCR合同在道德危害主导问题时表现良好。当不利选择主导地位时,LCSCR合同的性能变得更糟。相比之下,在大多数情况下,非线性成本分摊合同性能很大。

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