gd-vae

    Geometric Dynamic Variational Autoencoders (GD-VAEs) for learning embedding maps for nonlinear dynamics into general latent spaces. This includes methods for standard latent spaces or manifold latent spaces with specified geometry and topology. The manifold latent spaces can be based on analytic expressions or general point cloud representations.

    Language: python

    Author: GitHub Repos (@github-repos)

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    Files

    • manifold_map1 (txt)
    • map_pointcloud_klein1.py (py)
    • README.md (md)
    • zdoc_img (txt)
    • manifold_map1.png (image)
    • manifold_latent_space1.png (image)
    • pkg (txt)
    • __init__.py (py)
    • geometry.py (py)
    • requirements.txt (txt)
    • LICENSE (txt)
    • doc (txt)
    • README.md (md)
    • quick_install.py (py)
    • paper (txt)
    • paper.md (md)
    • fig (txt)
    • burgers_periodic_table3.png (image)
    • brusselator_table3.png (image)
    • arm_schematic_torus_klein_combine3.png (image)
    • vae_schematic9.png (image)
    • brusselator_cnn_dnn3.png (image)
    • brusselator_predict2.png (image)
    • gd_vae_schematic7.png (image)
    • README.md (md)
    • examples (txt)
    • vis.py (py)
    • constrained_mechanics1 (txt)
    • README.md (md)
    • arm_mechanics1.py (py)
    • zdoc_img (txt)
    • arm_diagram2.png (image)
    • arm_simplified1.png (image)
    • arm_diagram1.png (image)
    • pkg (txt)
    • __init__.py (py)
    • model_utils.py (py)
    • datasets.py (py)
    • geometry.py (py)
    • vis.py (py)
    • README.md (md)
    • zdoc_img (txt)
    • manifold_map1.png (image)
    • burgers_pde1 (txt)
    • setup.sh (sh)
    • README.md (md)
    • gen_parameter_files.py (py)
    • run_submit_jobs_slurm.py (py)
    • run_training.sh (sh)
    • zdoc_img (txt)
    • pde_burgers1.png (image)
    • train_model_periodic1.py (py)
    • pkg (txt)
    • model_utils.py (py)
    • zdoc_img (txt)
    • tests (txt)
    • README.md (md)
    • src (txt)
    • README.md (md)
    • __init__.py (py)
    • tests (txt)
    • t1.py (py)
    • ATTRIBUTION.md (markdown)

    gd-vae

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    • Updated Jun 24, 2026
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    Geometric Dynamic Variational Autoencoders (GD-VAEs) for learning embedding maps for nonlinear dynamics into general latent spaces. This includes methods for standard latent spaces or manifold latent spaces with specified geometry and topology. The manifold latent spaces can be based on analytic expressions or general point cloud representations.

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    Created Mar 1, 2026