Lossless-INR: Lossless Volumetric Implicit Neural Representations
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Abstract (arXiv)
Implicit neural representation (INR) methods provide continuous coordinate-to-value mappings and integrate naturally with direct volume rendering, making them attractive for representing volumetric data. However, existing INR-based approaches for volumetric data are inherently lossy, and even small reconstruction errors can propagate through rendering and downstream analysis. In this work, we explore Lossless-INR, a lossless INR framework for 3D scientific volumetric data based on bit-plane decomposition. By decomposing each voxel value into binary bit-planes, we reformulate reconstruction as per-bit binary classification, so that exact recovery reduces to predicting every bit correctly. To make this optimization tractable while keeping the representation compact, we combine an octree block-partitioning strategy that adaptively subdivides complex regions with a ternary feature-grid network whose grid entries are parameterized by a ternary set of values. Experiments on diverse volumetric datasets show that this design can achieve zero bit-error rate and bit-exact reconstruction, enabling faithful rendering and downstream analysis with a compact representation. The code is available at https://github.com/TouKaienn/Lossless-INR.
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References · 24
- 2018The Unreasonable Effectiveness of Deep Features as a Perceptual Metriccited by 11,177
- 2022Instant Neural Graphics Primitives with a Multiresolution Hash Encodingcited by 3,723
- 2015Deep Compression: Compressing Deep Neural Networks with Pruning, Trained Quantization and Huffman Codingcited by 2,329
- 2017Quantization and Training of Neural Networks for Efficient Integer-Arithmetic-Only Inferencecited by 1,593
- 2024The Era of 1-bit LLMs: All Large Language Models are in 1.58 Bitscited by 308
- 2023A Survey on Deep Neural Network Pruning-Taxonomy, Comparison, Analysis, and Recommendationscited by 202
- 2021Compressive Neural Representations of Volumetric Scalar Fieldscited by 64
- 2023Binary Radiance Fieldscited by 40
- 2021Fast Neural Representations for Direct Volume Renderingcited by 32
- 2022DL4SciVis: A State-of-the-Art Survey on Deep Learning for Scientific Visualizationcited by 32
- 2025NLI4VolVis: Natural Language Interaction for Volume Visualization via LLM Multi-Agents and Editable 3D Gaussian Splattingcited by 20
- 2022Interactive Volume Visualization via Multi-Resolution Hash Encoding based Neural Representationcited by 19
12 more
- 2025iVR-GS: Inverse Volume Rendering for Explorable Visualization via Editable 3D Gaussian Splattingcited by 18
- 2023ECNR: Efficient Compressive Neural Representation of Time-Varying Volumetric Datasetscited by 17
- 2023Adaptively Placed Multi-Grid Scene Representation Networks for Large-Scale Data Visualizationcited by 16
- 2025Meta-INR: Efficient Encoding of Volumetric Data via Meta-Learning Implicit Neural Representationcited by 11
- 2024StyleRF-VolVis: Style Transfer of Neural Radiance Fields for Expressive Volume Visualizationcited by 9
- 2025ViSNeRF: Efficient Multidimensional Neural Radiance Field Representation for Visualization Synthesis of Dynamic Volumetric Scenescited by 9
- 2025TexGS-VolVis: Expressive Scene Editing for Volume Visualization via Textured Gaussian Splattingcited by 9
- 2020A Little Bit More: Bitplane-Wise Bit-Depth Recoverycited by 8
- 2025Explorable INR: An Implicit Neural Representation for Ensemble Simulation Enabling Efficient Spatial and Parameter Explorationcited by 8
- 2025Towards Lossless Implicit Neural Representation via Bit Plane Decompositioncited by 5
- 2025MC-INR: Efficient Encoding of Multivariate Scientific Simulation Data using Meta-Learning and Clustered Implicit Neural Representationscited by 4
- 2025VolSegGS: Segmentation and Tracking in Dynamic Volumetric Scenes via Deformable 3D Gaussianscited by 1
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