Series-to-Series Diffusion Bridge Model
- URL: http://arxiv.org/abs/2411.04491v1
- Date: Thu, 07 Nov 2024 07:37:34 GMT
- Title: Series-to-Series Diffusion Bridge Model
- Authors: Hao Yang, Zhanbo Feng, Feng Zhou, Robert C Qiu, Zenan Ling,
- Abstract summary: We present a comprehensive framework that encompasses most existing diffusion-based methods.
We propose a novel diffusion-based time series forecasting model, the Series-to-Series Diffusion Bridge Model ($mathrmS2DBM$)
Experimental results demonstrate that $mathrmS2DBM$ delivers superior performance in point-to-point forecasting.
- Score: 8.590453584544386
- License:
- Abstract: Diffusion models have risen to prominence in time series forecasting, showcasing their robust capability to model complex data distributions. However, their effectiveness in deterministic predictions is often constrained by instability arising from their inherent stochasticity. In this paper, we revisit time series diffusion models and present a comprehensive framework that encompasses most existing diffusion-based methods. Building on this theoretical foundation, we propose a novel diffusion-based time series forecasting model, the Series-to-Series Diffusion Bridge Model ($\mathrm{S^2DBM}$), which leverages the Brownian Bridge process to reduce randomness in reverse estimations and improves accuracy by incorporating informative priors and conditions derived from historical time series data. Experimental results demonstrate that $\mathrm{S^2DBM}$ delivers superior performance in point-to-point forecasting and competes effectively with other diffusion-based models in probabilistic forecasting.
Related papers
- On conditional diffusion models for PDE simulations [53.01911265639582]
We study score-based diffusion models for forecasting and assimilation of sparse observations.
We propose an autoregressive sampling approach that significantly improves performance in forecasting.
We also propose a new training strategy for conditional score-based models that achieves stable performance over a range of history lengths.
arXiv Detail & Related papers (2024-10-21T18:31:04Z) - Fine-Tuning Image-Conditional Diffusion Models is Easier than You Think [53.2706196341054]
We show that the perceived inefficiency was caused by a flaw in the inference pipeline that has so far gone unnoticed.
We perform end-to-end fine-tuning on top of the single-step model with task-specific losses and get a deterministic model that outperforms all other diffusion-based depth and normal estimation models.
arXiv Detail & Related papers (2024-09-17T16:58:52Z) - Stochastic Diffusion: A Diffusion Probabilistic Model for Stochastic Time Series Forecasting [8.232475807691255]
We propose a novel Diffusion (StochDiff) model which learns data-driven prior knowledge at each time step.
The learnt prior knowledge helps the model to capture complex temporal dynamics and the inherent uncertainty of the data.
arXiv Detail & Related papers (2024-06-05T00:13:38Z) - Amortizing intractable inference in diffusion models for vision, language, and control [89.65631572949702]
This paper studies amortized sampling of the posterior over data, $mathbfxsim prm post(mathbfx)propto p(mathbfx)r(mathbfx)$, in a model that consists of a diffusion generative model prior $p(mathbfx)$ and a black-box constraint or function $r(mathbfx)$.
We prove the correctness of a data-free learning objective, relative trajectory balance, for training a diffusion model that samples from
arXiv Detail & Related papers (2024-05-31T16:18:46Z) - Diffusion posterior sampling for simulation-based inference in tall data settings [53.17563688225137]
Simulation-based inference ( SBI) is capable of approximating the posterior distribution that relates input parameters to a given observation.
In this work, we consider a tall data extension in which multiple observations are available to better infer the parameters of the model.
We compare our method to recently proposed competing approaches on various numerical experiments and demonstrate its superiority in terms of numerical stability and computational cost.
arXiv Detail & Related papers (2024-04-11T09:23:36Z) - MG-TSD: Multi-Granularity Time Series Diffusion Models with Guided Learning Process [26.661721555671626]
We introduce a novel Multi-Granularity Time Series (MG-TSD) model, which achieves state-of-the-art predictive performance.
Our approach does not rely on additional external data, making it versatile and applicable across various domains.
arXiv Detail & Related papers (2024-03-09T01:15:03Z) - Predictive Churn with the Set of Good Models [64.05949860750235]
We study the effect of conflicting predictions over the set of near-optimal machine learning models.
We present theoretical results on the expected churn between models within the Rashomon set.
We show how our approach can be used to better anticipate, reduce, and avoid churn in consumer-facing applications.
arXiv Detail & Related papers (2024-02-12T16:15:25Z) - Precipitation nowcasting with generative diffusion models [0.0]
We study the efficacy of diffusion models in handling the task of precipitation nowcasting.
Our work is conducted in comparison to the performance of well-established U-Net models.
arXiv Detail & Related papers (2023-08-13T09:51:16Z) - Predict, Refine, Synthesize: Self-Guiding Diffusion Models for
Probabilistic Time Series Forecasting [10.491628898499684]
We propose TSDiff, an unconditionally-trained diffusion model for time series.
Our proposed self-guidance mechanism enables conditioning TSDiff for downstream tasks during inference, without requiring auxiliary networks or altering the training procedure.
We demonstrate the effectiveness of our method on three different time series tasks: forecasting, refinement, and synthetic data generation.
arXiv Detail & Related papers (2023-07-21T10:56:36Z) - Learning Interpretable Deep State Space Model for Probabilistic Time
Series Forecasting [98.57851612518758]
Probabilistic time series forecasting involves estimating the distribution of future based on its history.
We propose a deep state space model for probabilistic time series forecasting whereby the non-linear emission model and transition model are parameterized by networks.
We show in experiments that our model produces accurate and sharp probabilistic forecasts.
arXiv Detail & Related papers (2021-01-31T06:49:33Z)
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.