Better Batch for Deep Probabilistic Time Series Forecasting
- URL: http://arxiv.org/abs/2305.17028v5
- Date: Fri, 18 Oct 2024 18:52:45 GMT
- Title: Better Batch for Deep Probabilistic Time Series Forecasting
- Authors: Vincent Zhihao Zheng, Seongjin Choi, Lijun Sun,
- Abstract summary: We propose an innovative training method that incorporates error autocorrelation to enhance probabilistic forecasting accuracy.
Our method constructs a mini-batch as a collection of $D$ consecutive time series segments for model training.
It explicitly learns a time-varying covariance matrix over each mini-batch, encoding error correlation among adjacent time steps.
- Score: 15.31488551912888
- License:
- Abstract: Deep probabilistic time series forecasting has gained attention for its ability to provide nonlinear approximation and valuable uncertainty quantification for decision-making. However, existing models often oversimplify the problem by assuming a time-independent error process and overlooking serial correlation. To overcome this limitation, we propose an innovative training method that incorporates error autocorrelation to enhance probabilistic forecasting accuracy. Our method constructs a mini-batch as a collection of $D$ consecutive time series segments for model training. It explicitly learns a time-varying covariance matrix over each mini-batch, encoding error correlation among adjacent time steps. The learned covariance matrix can be used to improve prediction accuracy and enhance uncertainty quantification. We evaluate our method on two different neural forecasting models and multiple public datasets. Experimental results confirm the effectiveness of the proposed approach in improving the performance of both models across a range of datasets, resulting in notable improvements in predictive accuracy.
Related papers
- Loss Shaping Constraints for Long-Term Time Series Forecasting [79.3533114027664]
We present a Constrained Learning approach for long-term time series forecasting that respects a user-defined upper bound on the loss at each time-step.
We propose a practical Primal-Dual algorithm to tackle it, and aims to demonstrate that it exhibits competitive average performance in time series benchmarks, while shaping the errors across the predicted window.
arXiv Detail & Related papers (2024-02-14T18:20:44Z) - Multivariate Probabilistic Time Series Forecasting with Correlated Errors [17.212396544233307]
We introduce a plug-and-play method that learns the covariance structure of errors over multiple steps for autoregressive models.
We evaluate our method on probabilistic models built on RNNs and Transformer architectures.
arXiv Detail & Related papers (2024-02-01T20:27:19Z) - Learning Mixture Structure on Multi-Source Time Series for Probabilistic
Forecasting [4.179947630802189]
We propose a neural mixture structure-based probability model for learning different predictive relations.
We present the prediction and uncertainty quantification methods that apply to different distributions of target variables.
arXiv Detail & Related papers (2023-02-22T00:51:44Z) - Generative Time Series Forecasting with Diffusion, Denoise, and
Disentanglement [51.55157852647306]
Time series forecasting has been a widely explored task of great importance in many applications.
It is common that real-world time series data are recorded in a short time period, which results in a big gap between the deep model and the limited and noisy time series.
We propose to address the time series forecasting problem with generative modeling and propose a bidirectional variational auto-encoder equipped with diffusion, denoise, and disentanglement.
arXiv Detail & Related papers (2023-01-08T12:20:46Z) - TACTiS: Transformer-Attentional Copulas for Time Series [76.71406465526454]
estimation of time-varying quantities is a fundamental component of decision making in fields such as healthcare and finance.
We propose a versatile method that estimates joint distributions using an attention-based decoder.
We show that our model produces state-of-the-art predictions on several real-world datasets.
arXiv Detail & Related papers (2022-02-07T21:37:29Z) - Adjusting for Autocorrelated Errors in Neural Networks for Time Series
Regression and Forecasting [10.659189276058948]
We learn the autocorrelation coefficient jointly with the model parameters in order to adjust for autocorrelated errors.
For time series regression, large-scale experiments indicate that our method outperforms the Prais-Winsten method.
Results across a wide range of real-world datasets show that our method enhances performance in almost all cases.
arXiv Detail & Related papers (2021-01-28T04:25:51Z) - Temporal Latent Auto-Encoder: A Method for Probabilistic Multivariate
Time Series Forecasting [4.131842516813833]
We introduce a novel temporal latent auto-encoder method which enables nonlinear factorization of time series.
By imposing a probabilistic latent space model, complex distributions of the input series are modeled via the decoder.
Our model achieves state-of-the-art performance on many popular multivariate datasets, with gains sometimes as high as $50%$ for several standard metrics.
arXiv Detail & Related papers (2021-01-25T22:29:40Z) - Evaluating Prediction-Time Batch Normalization for Robustness under
Covariate Shift [81.74795324629712]
We call prediction-time batch normalization, which significantly improves model accuracy and calibration under covariate shift.
We show that prediction-time batch normalization provides complementary benefits to existing state-of-the-art approaches for improving robustness.
The method has mixed results when used alongside pre-training, and does not seem to perform as well under more natural types of dataset shift.
arXiv Detail & Related papers (2020-06-19T05:08:43Z) - Efficient Ensemble Model Generation for Uncertainty Estimation with
Bayesian Approximation in Segmentation [74.06904875527556]
We propose a generic and efficient segmentation framework to construct ensemble segmentation models.
In the proposed method, ensemble models can be efficiently generated by using the layer selection method.
We also devise a new pixel-wise uncertainty loss, which improves the predictive performance.
arXiv Detail & Related papers (2020-05-21T16:08:38Z) - Ambiguity in Sequential Data: Predicting Uncertain Futures with
Recurrent Models [110.82452096672182]
We propose an extension of the Multiple Hypothesis Prediction (MHP) model to handle ambiguous predictions with sequential data.
We also introduce a novel metric for ambiguous problems, which is better suited to account for uncertainties.
arXiv Detail & Related papers (2020-03-10T09:15:42Z)
This list is automatically generated from the titles and abstracts of the papers in this site.
This site does not guarantee the quality of this site (including all information) and is not responsible for any consequences.