🤖 AI Summary
To address the efficiency bottleneck of real-time physics simulation for deformable objects on resource-constrained platforms (e.g., VR headsets and mobile devices), this paper proposes a self-supervised dynamical modeling method based on a neural implicit spatial integrator. The approach employs nonlinear dimensionality reduction to construct a low-dimensional implicit latent space, where dynamics evolution is directly predicted—bypassing costly full-space computations and high-frequency detail reconstruction. Crucially, it requires no explicit physical labels or predefined subspaces, enabling end-to-end self-supervised training. Extensive evaluation across diverse deformable object categories—including rods, shells, and volumetric solids—demonstrates that our method achieves real-time frame rates while preserving high visual fidelity and strong cross-scenario generalization. It overcomes longstanding limitations of subspace methods in computational efficiency, numerical stability, and deployment flexibility.
📝 Abstract
Modeling the dynamic behavior of deformable objects is crucial for creating realistic digital worlds. While conventional simulations produce high-quality motions, their computational costs are often prohibitive. Subspace simulation techniques address this challenge by restricting deformations to a lower-dimensional space, improving performance while maintaining visually compelling results. However, even subspace methods struggle to meet the stringent performance demands of portable devices such as virtual reality headsets and mobile platforms. To overcome this limitation, we introduce a novel subspace simulation framework powered by a neural latent-space integrator. Our approach leverages self-supervised learning to enhance inference stability and generalization. By operating entirely within latent space, our method eliminates the need for full-space computations, resulting in a highly efficient method well-suited for deployment on portable devices. We demonstrate the effectiveness of our approach on challenging examples involving rods, shells, and solids, showcasing its versatility and potential for widespread adoption.