GTAIFeb 10, 2019

Learning Best Response Strategies for Agents in Ad Exchanges

arXiv:1902.03588v11 citations
Originality Incremental advance
AI Analysis

This addresses the challenge for publishers in online advertising to optimize revenue in dynamic markets with limited feedback, representing an incremental improvement in domain-specific agent strategies.

The paper tackles the problem of autonomous agents learning profitable policies in ad exchanges with censored information, showing that the proposed HBA-KM method achieves a substantially better competitive ratio and lower variance of return compared to baselines like Q-learning and UCB-based agents, and is comparable to the offline optimal algorithm.

Ad exchanges are widely used in platforms for online display advertising. Autonomous agents operating in these exchanges must learn policies for interacting profitably with a diverse, continually changing, but unknown market. We consider this problem from the perspective of a publisher, strategically interacting with an advertiser through a posted price mechanism. The learning problem for this agent is made difficult by the fact that information is censored, i.e., the publisher knows if an impression is sold but no other quantitative information. We address this problem using the Harsanyi-Bellman Ad Hoc Coordination (HBA) algorithm, which conceptualises this interaction in terms of a Stochastic Bayesian Game and arrives at optimal actions by best responding with respect to probabilistic beliefs maintained over a candidate set of opponent behaviour profiles. We adapt and apply HBA to the censored information setting of ad exchanges. Also, addressing the case of stochastic opponents, we devise a strategy based on a Kaplan-Meier estimator for opponent modelling. We evaluate the proposed method using simulations wherein we show that HBA-KM achieves substantially better competitive ratio and lower variance of return than baselines, including a Q-learning agent and a UCB-based online learning agent, and comparable to the offline optimal algorithm.

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