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Simultaneous Optimization of Bid Shading and Internal Auction for Demand-Side Platforms

AAAI 2024 · Learning theory and algorithms › Submodular and game algorithms · approach: Learned auction design · 3 citations (OpenAlex)

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Jointly optimizes bid shading and an ex-post incentive-compatible internal auction for a DSP in open first-price auctions by reducing the problem to learning monotone bid functions, implemented as a partially monotone min-max network trained with a sigmoid surrogate loss.

Problem

A demand-side platform (DSP) bidding in open first-price ad exchange auctions must shade bids without accurate winning-probability estimates, while allocating won impressions among advertiser clients via an internal auction that is ex-post incentive compatible and individually rational.

Approach

Proves that joint optimization of bid shading and ex-post IC/IR internal auction reduces, without loss of optimality, to choosing one monotone bid function per advertiser; implements these with a partially monotone MIN-MAX neural network and optimizes a sigmoid-smoothed surrogate loss end-to-end, without assuming a parametric winning-price distribution.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Replace the Dist-L bid-shading approach with MINMAXDSP bidding and internal auction · Industrial data, surplus maximizationAPO: 0.5159(0.0010) -> 0.5542(0.0014); 7.42% surplus liftHelped
Replace the Dist-L bid-shading approach with MINMAXDSP bidding and internal auction · Industrial data, profit maximizationAPO: 0.2844(0.0038) -> 0.3491(0.0020); 22.75% profit liftHelped
Replace Dist-L with MINMAX for online bid shadingReal-time bid shading serving module · Online A/B test, surplus maximizationsurplus: 6.41%Helped
Replace Dist-L with MINMAX for online bid shadingReal-time bid shading serving module · Online A/B testimpressions: 1.80%Mixed
Remove the feature-dependent slope term from the monotone bid function (ablation)MINMAX · Log-normal, profit maximizationAO: 0.9441 -> 0.9242Hurt
Use a separate feature-dependent slope weight for each group (ablation)MINMAX · Log-normal, profit maximizationAO: 0.9441 -> 0.9412Hurt
Set Q = Z = 1 (ablation)MINMAX · Log-normal, profit maximizationAO: 0.9441 -> 0.9338Hurt
Set Q = Z = 1 (ablation)MINMAX · Log-normal, profit maximizationAO: 0.9242 -> 0.9338Helped
Remove the feature-dependent slope term from the monotone bid function (ablation)MINMAX · Gamma, profit maximizationAO: 0.9339 -> 0.9274Hurt
Use a separate feature-dependent slope weight for each group (ablation)MINMAX · Gamma, profit maximizationAO: 0.9339 -> 0.9324Hurt
Set Q = Z = 1 (ablation)MINMAX · Gamma, profit maximizationAO: 0.9339 -> 0.9297Hurt
Use Dist-L instead of MINMAXBid shading · Log-normal, surplus maximizationAO: 0.9928 -> 0.9954Helped

Surprising findings

Limitations

Experimental setup

Datasets: iPinYou RTB dataset synthetic data (log-normal, gamma, uniform, exponential distributions)

Benchmarks: iPinYou RTB dataset synthetic distributions online A/B test

Metrics: achieved objective (AO) bid deviation (BD) achieved post-objective (APO) surplus lift profit lift impression increase

Baselines: BSR Dist-S Dist-G Dist-L Mod1 Mod2

Builds on: MyersonNet Myerson optimal auction Neural Auction (Liu et al. 2021) DeepFM

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