A Query-Efficient Stochastic Volume Rendering Framework for Time-Varying Implicit Neural Volumes
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Abstract (arXiv)
Time-varying implicit neural representations (INRs) provide a compact representation of scientific volumes and, for modalities such as dynamic X-ray computed tomography (CT), are often the only practical way to represent the data. However, interactive volume rendering of INRs is challenging, as cheap memory lookups are replaced by expensive neural inferences, hindering the performance. Therefore, conventional volume rendering methods such as ray marching with dense sampling are often impractical. While resampling, caching, and retraining can mitigate this cost, they compromise convenience and accuracy and become impractical for time-varying data. We tackle these challenges using a query-efficient stochastic volume rendering framework based on delta tracking. Our system employs a four-stage pipeline that exploits heterogeneous parallelism, using ray tracing cores for traversal and tensor cores for batched neural evaluation. Furthermore, we present strategies to reduce INR queries via ray budgeting and query pruning, thereby increasing per-frame performance. Using our renderer, many time-varying INRs can be rendered directly from their original representation. The system achieves ~30-40 FPS at 1024x1024 resolution on an RTX 4090 GPU and converges to high-fidelity images. Moreover, the system enables interactive temporal exploration of the continuous domain, with timestep updates taking approximately 1-2 ms.
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References · 5
- 2021Dynamic CT Reconstruction from Limited Views with Implicit Neural Representations and Parametric Motion Fieldscited by 71
- 2023ECNR: Efficient Compressive Neural Representation of Time-Varying Volumetric Datasetscited by 17
- 2025Volume Encoding Gaussians: Transfer Function-Agnostic 3D Gaussians for Volume Renderingcited by 6
- 2025GSCache: Real-Time Radiance Caching for Volume Path Tracing using 3D Gaussian Splattingcited by 5
- 2025Pruning AMR: Efficient Visualization of Implicit Neural Representations via Weight Matrix Analysiscited by 1
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