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eFESTA: Ensemble Feature Exploration with Surface Density Estimates.

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    We introduce surface density estimate (SDE) to model spatial distributions of 3D surface features from simulation data. This method, eFESTA, extracts and visualizes major trends in ensemble surface features without requiring field datasets.

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    Area of Science:

    • Scientific visualization
    • Computational geometry
    • Data analysis

    Background:

    • Analyzing complex 3D ensemble simulation data presents challenges in identifying dominant spatial patterns.
    • Existing methods often rely on field datasets, limiting their applicability to surface feature data.

    Purpose of the Study:

    • To propose a novel method for modeling the spatial distribution of 3D surface features.
    • To develop a technique for extracting and visualizing major trends in ensemble surface features.
    • To enable analysis without direct reliance on scalar or vector field data.

    Main Methods:

    • Surface Density Estimate (SDE): A kernel density estimation applied to surface features represented as polygon meshes.
    • Bandwidth Selection Algorithm: An automated approach for choosing an appropriate kernel bandwidth for SDE.
    • ensemble Feature Exploration based on Surface densiTy EstimAtes (eFESTA): A hierarchical method for organizing and exploring density fields derived from SDE.

    Main Results:

    • SDE effectively models spatial distributions using only surface feature geometry (polygon meshes).
    • eFESTA successfully extracts and visualizes dominant trends in ensemble surface features.
    • Demonstrated applications include isosurfaces, Lagrangian coherent structures, and streamsurfaces in various flow simulations.

    Conclusions:

    • The proposed SDE and eFESTA provide a robust framework for analyzing and visualizing ensemble surface features.
    • This approach offers a valuable alternative when field datasets are unavailable or computationally expensive.
    • The method enhances the understanding of complex spatial patterns in scientific simulations.