Skip to main navigation Skip to search Skip to main content

Low-rank attention augmented Gaussian processes for multivariate data analysis

Research output: Contribution to conference (unpublished)Paperpeer-review

Abstract

We have developed an efficient low-rank attention-augmented Gaussian processes (LAAGP) model that effectively combines accuracy with a reduction in the computational costs associated with transformer attention and Gaussian processes (GP). This model addresses the limitations of standard GP models, such as poor covariance function expressiveness for long-range multivariate forecasting and inadequate data representation capacity. LAAGP is a powerful forecasting technique that integrates the transformer self-attention mechanism with GP. The framework features a transformer encoder that processes the input embeddings to extract essential information, using positional and variable encoding along with relative embeddings to enhance attention scores. The GP decoder, known for its flexibility and reliable uncertainty estimates, has been adapted to predict the system's evolution over time. This enhancement allows the model to achieve a balance between computational efficiency, predictive accuracy, and uncertainty quantification, thereby improving performance on intricate tasks like long-range time-series forecasting. Our model has been evaluated on several benchmark regression and classification datasets.
Original languageEnglish
Publication statusPublished - 7 Aug 2025
EventThe Joint Statistical Meetings 2025 - Nashville, United States
Duration: 2 Aug 20257 Aug 2025
https://ww2.amstat.org/meetings/jsm/2025/index.cfm

Conference

ConferenceThe Joint Statistical Meetings 2025
Abbreviated titleJSM 2025
Country/TerritoryUnited States
CityNashville
Period2/08/257/08/25
Internet address

Keywords

  • Gaussian processes
  • transformer
  • Self-attention mechanism
  • Forecasting
  • Multivariate data
  • Encoder

Fingerprint

Dive into the research topics of 'Low-rank attention augmented Gaussian processes for multivariate data analysis'. Together they form a unique fingerprint.

Cite this