具有流量峰值的在线分配:混合对抗和随机模型

Hossein Esfandiari, Nitish Korula, V. Mirrokni
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引用次数: 56

摘要

受互联网广告应用的影响,在线分配问题在各种对抗和随机模型中得到了广泛的研究。虽然对抗性到达模型过于悲观,但许多随机(如i.i.d或随机顺序)到达模型并不能实际捕捉预测中的不确定性。造成这种不确定性的一个重要原因是存在不可预测的流量峰值,通常是由于突发新闻或类似事件。为了解决这个问题,已经提出了一个同步近似框架来开发在对抗和随机模型中都能很好地工作的算法;然而,这个框架不能使算法在做出在线决策时充分利用部分准确的预测。在本文中,我们提出了一个鲁棒的在线随机模型,该模型捕捉了在线广告中流量峰值的本质。在我们的模型中,除了我们可以很好地预测的随机输入之外,还有未知数量的印象是逆向选择的。我们设计了一种算法,将随机算法与自适应地对不准确预测做出反应的在线算法相结合。我们在这个框架中为我们的新算法提供了可证明的界。伴随着积极结果的是一组硬度结果,表明我们的算法在这个框架中离最优不远。作为我们结果的副产品,我们还提出了改进的在线算法,用于同时逼近框架的一个轻微变体。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Online Allocation with Traffic Spikes: Mixing Adversarial and Stochastic Models
Motivated by Internet advertising applications, online allocation problems have been studied extensively in various adversarial and stochastic models. While the adversarial arrival models are too pessimistic, many of the stochastic (such as i.i.d or random-order) arrival models do not realistically capture uncertainty in predictions. A significant cause for such uncertainty is the presence of unpredictable traffic spikes, often due to breaking news or similar events. To address this issue, a simultaneous approximation framework has been proposed to develop algorithms that work well both in the adversarial and stochastic models; however, this framework does not enable algorithms that make good use of partially accurate forecasts when making online decisions. In this paper, we propose a robust online stochastic model that captures the nature of traffic spikes in online advertising. In our model, in addition to the stochastic input for which we have good forecasting, an unknown number of impressions arrive that are adversarially chosen.We design algorithms that combine an stochastic algorithm with an online algorithm that adaptively reacts to inaccurate predictions. We provide provable bounds for our new algorithms in this framework. We accompany our positive results with a set of hardness results showing that that our algorithms are not far from optimal in this framework. As a byproduct of our results, we also present improved online algorithms for a slight variant of the simultaneous approximation framework.
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