用深度学习提升科学数据的时空分析与可视化,解决高维缺失数据难题。
Machine Learning for Scientific Visualization: Ensemble Data Analysis
- 基于自编码器实现科学数据降维,优选稳定嵌入方案。
- 提出FLINT模型,无需领域先验即可高质量重建流场与插值时序数据。
- 引入参数感知的HyperFLINT,适应不同模拟条件,提升跨域泛化能力。
科学模拟与实验测量产生海量时空数据,但因维度高、结构复杂及信息缺失,提取有效洞察仍具挑战。传统分析方法难以应对这些问题,亟需更鲁棒的数据驱动方案。本文探索深度学习在科学集合数据时空分析与可视化中的应用,聚焦降维、流场估计与时间插值。首先,通过自编码器实现科学集合的高维数据表示,评估投影指标在部分标注下的稳定性,并提出帕累托最优选择策略,以获得表达性强且可靠的低维嵌入。其次,提出FLINT模型,在有/无流场监督下均能重建缺失速度场,并生成2D+time与3D+time集合中标量场的高保真时序插值结果,无需领域特定假设或大量微调。为进一步提升适应性与泛化能力,引入基于超网络的HyperFLINT,依据模拟参数条件估计流场并插值标量数据,即使在稀疏或不完整数据下也能实现更精确重建。总体而言,本研究推动了深度学习在科学可视化中的应用,提供可扩展、自适应且高质量的复杂时空集合分析解决方案。
原文摘要 · Abstract (English)
Scientific simulations and experimental measurements produce vast amounts of spatio-temporal data, yet extracting meaningful insights remains challenging due to high dimensionality, complex structures, and missing information. Traditional analysis methods often struggle with these issues, motivating the need for more robust, data-driven approaches. This dissertation explores deep learning methodologies to improve the analysis and visualization of spatio-temporal scientific ensembles, focusing on dimensionality reduction, flow estimation, and temporal interpolation. First, we address high-dimensional data representation through autoencoder-based dimensionality reduction for scientific ensembles. We evaluate the stability of projection metrics under partial labeling and introduce a Pareto-efficient selection strategy to identify optimal autoencoder variants, ensuring expressive and reliable low-dimensional embeddings. Next, we present FLINT, a deep learning model for high-quality flow estimation and temporal interpolation in both flow-supervised and flow-unsupervised settings. FLINT reconstructs missing velocity fields and generates high-fidelity temporal interpolants for scalar fields across 2D+time and 3D+time ensembles without domain-specific assumptions or extensive finetuning. To further improve adaptability and generalization, we introduce HyperFLINT, a hypernetwork-based approach that conditions on simulation parameters to estimate flow fields and interpolate scalar data. This parameter-aware adaptation yields more accurate reconstructions across diverse scientific domains, even with sparse or incomplete data. Overall, this dissertation advances deep learning techniques for scientific visualization, providing scalable, adaptable, and high-quality solutions for interpreting complex spatio-temporal ensembles.
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