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Finding long chains in kidney exchange using the traveling salesman problem

机译:使用旅行推销员问题找到肾脏交换中的长链

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摘要

As of May 2014 there were more than 100,000 patients on the waiting list for a kidney transplant from a deceased donor. Although the preferred treatment is a kidney transplant, every year there are fewer donors than new patients, so the wait for a transplant continues to grow. To address this shortage, kidney paired donation (KPD) programs allow patients with living but biologically incompatible donors to exchange donors through cycles or chains initiated by altruistic (nondirected) donors, thereby increasing the supply of kidneys in the system. In many KPD programs a centralized algorithm determines which exchanges will take place to maximize the total number of transplants performed. This optimization problem has proven challenging both in theory, because it is NP-hard, and in practice, because the algorithms previously used were unable to optimally search over all long chains. We give two new algorithms that use integer programming to optimally solve this problem, one of which is inspired by the techniques used to solve the traveling salesman problem. These algorithms provide the tools needed to find optimal solutions in practice.
机译:截至2014年5月,已故死者捐赠者的肾脏移植等候名单上有超过100,000名患者。尽管首选的治疗方法是肾脏移植,但每年的捐献者都少于新患者,因此等待移植的人数继续增长。为了解决这种短缺,肾脏配对捐赠(KPD)计划允许具有活体但生物学上不兼容的捐赠者的患者通过利他(非定向)捐赠者发起的周期或链来交换捐赠者,从而增加系统中肾脏的供应。在许多KPD程序中,集中式算法确定将进行哪些交换,以最大化执行的移植总数。从理论上(因为它是NP难的),以及在实践中,因为先前使用的算法无法在所有长链上进行最优搜索,这一优化问题已被证明具有挑战性。我们给出了两种使用整数编程的新算法,以最佳地解决该问题,其中一种是受用于解决旅行商问题的技术的启发。这些算法提供了在实践中找到最佳解决方案所需的工具。

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