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KDD2026顶会

Integrating Inductive Biases in Transformers via Distillation for Financial Time Series Forecasting

Yu-Chen Den, Kuan-Yu Chen, Kendro Vincent, Tien-Hao Chang

2026年份
1被引次数

摘要

Transformer-based models have been widely adopted for generic time-series forecasting due to their high representational capacity and architectural flexibility. However, many Transformer variants implicitly assume stationarity and stable temporal dynamics—assumptions that are routinely violated in financial markets characterized by regime shifts and non-stationarity. Empirically, state-of-the-art time-series Transformers often underperform even vanilla Transformers on financial tasks, while simpler architectures with distinct inductive biases, such as CNNs and RNNs, can achieve stronger performance with substantially lower complexity. At the same time, no single inductive bias dominates across markets or regimes, suggesting that robust financial forecasting requires integrating complementary temporal priors. We propose TIPS (Transformer with Inductive Prior Synthesis), a knowledge distillation framework that synthesizes diverse inductive biases—causality, locality, and periodicity—within a unified Transformer. TIPS first trains bias-specialized Transformer teachers via attention masking, then distills their collective knowledge into a single student model that exhibits regime-dependent alignment with different inductive biases. Across four major equity markets, TIPS achieves state-of-the-art performance, outperforming strong ensemble baselines by 55%, 9%, and 16% in annual return, Sharpe ratio, and Calmar ratio, respectively, while requiring only 38% of the inference-time computation. Further analyses show that TIPS generates statistically significant excess returns beyond both vanilla Transformers and its teacher ensembles, and exhibits regime-dependent behavioral alignment with classical architectures during their profitable periods. These results highlight the importance of regime-dependent inductive bias utilization for robust generalization in non-stationary financial time series.

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