A Redundancy Reduction Approach for Controllable Sequential Recommendations

📅 2026-09-20
📈 Citations: 0
Influential: 0
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🤖 AI Summary
本文提出一种通过特征解相关减少冗余的方法,以解决序列推荐中长尾项目曝光不足的问题,并通过Barlow Twins目标实现,改善了推荐的准确性和长尾项目的曝光度。
📝 Abstract
Sequential recommendation must operate under long-tailed item distributions and popularity-driven concentration, often forcing practitioners to trade short-list accuracy against long-tail exposure. In this work, we study feature decorrelation as a mechanism for shaping representation geometry in dot-product sequential recommenders, and analyze how this, in turn, affects popularity-driven concentration. We propose a decorrelation-regularized training framework that augments next-item prediction with an auxiliary redundancy-reduction term, and instantiate it with BT-SR, which uses the Barlow Twins objective. To form label-consistent positive pairs without synthetic corruptions, we pair user histories that share the same next-item target. Beyond accuracy, we provide a geometric analysis showing how decorrelation suppresses shared low-rank directions in the user representation space that can give popular items a global scoring advantage, and we introduce a bucket-based alignment concentration metric to quantify this effect. Experiments on five public benchmarks show that BT-SR consistently improves next-item ranking quality, while the decorrelation strength acts as a simple control knob that reallocates accuracy across head and tail items, enabling accuracy-exposure trade-offs. Our analysis also reveals that the impact on head-vs-tail exposure differs across datasets, reflecting interactions between decorrelation and data temporal structure.
Problem

Research questions and friction points this paper is trying to address.

Sequential Recommendation
Long-tailed Distribution
Popularity-driven Concentration
Redundancy Reduction
Feature Decorrelation
Innovation

Methods, ideas, or system contributions that make the work stand out.

Feature Decorrelation
Redundancy Reduction
Barlow Twins
Sequential Recommendations
Popularity-Driven Concentration
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