CARNet Cycle-Conditioned Core Aggregation and Redistribution for Multivariate Time Series Forecasting

📅 2026-07-23
📈 Citations: 0
Influential: 0
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🤖 AI Summary
This work addresses the challenge of efficiently modeling cross-variable dependencies under strong periodicity in multivariate time series forecasting, a limitation of existing methods. To this end, the authors propose CARNet, a novel framework that, for the first time, integrates global periodic conditioning information into an attention-free core aggregation architecture. CARNet explicitly captures periodic cross-variable dependencies through a multi-head core aggregation mechanism, achieving highly effective modeling while maintaining linear computational complexity. Extensive experiments demonstrate that CARNet consistently and significantly outperforms state-of-the-art Transformer-based and non-attention baselines across multiple real-world benchmarks and diverse prediction horizons.
📝 Abstract
Accurately modeling cross-variate dependencies remains a key challenge in multivariate time series forecasting, particularly in the presence of strong periodic patterns. Many existing approaches rely on attention-based mechanisms that incur quadratic complexity and scale poorly with increasing numbers of variates. Recent attention-free aggregation models address this issue through linear-complexity core-based interactions, but they do not explicitly leverage the global periodic structure present in the data. To overcome this limitation, we propose CARNet, a Cycle-Conditioned Core Aggregation and Redistribution framework that integrates global recurrent cycle information into efficient core based interaction modeling via Multihead Core Aggregation. Extensive experiments on multiple real-world multivariate forecasting benchmarks demonstrate that CARNet consistently outperforms strong transformer and non-attention baselines across diverse prediction horizons while preserving linear-complexity modeling of cross-variate dependencies.
Problem

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

multivariate time series forecasting
cross-variate dependencies
periodic patterns
linear complexity
attention-free modeling
Innovation

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

Cycle-Conditioned
Core Aggregation
Linear Complexity
Multivariate Time Series Forecasting
Cross-variate Dependencies
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