用方向选择性核函数实现体积渲染的连续细节层次控制。
Gabor Fields: Orientation-Selective Level-of-Detail for Volume Rendering
- 提出Gabor场,通过选择性裁剪基元实现无额外内存开销的频率过滤。
- 在单次和多次散射场景中,通过随机采样加速光线遍历,提升渲染效率。
- 适用于程序化云层等复杂体积内容的高效设计与渲染,适合图形学研究者。
基于高斯的表示方法虽大幅降低了体积渲染的内存开销,但难以构建类似体素网格的分层细节策略。传统方法如预滤波或逐级重建会增加内存占用或需重复拟合,且无法保证层级间平滑过渡。为此,本文提出Gabor场——一种方向选择性的高斯核混合模型,可实现零成本的连续频率过滤。通过选择性裁剪基元,直接降低资产的频域内容,优化渲染性能。此外,我们在每条光线递归中随机采样不同频率与方向,有效遮蔽部分体积,显著加速光线遍历,适用于单次及多次散射场景。最后,受程序化体积启发,我们展示如何将噪声调制的Gabor场用于高效生成与渲染程序化云层。
原文摘要 · Abstract (English)
Gaussian-based representations have enabled efficient physically-based volume rendering at a fraction of the memory cost of regular, discrete, voxel-based distributions. However, several remaining issues hamper their widespread use. One of the advantages of classic voxel grids is the ease of constructing hierarchical representations by either storing volumetric mipmaps or selectively pruning branches of an already hierarchical voxel grid. Such strategies reduce rendering time and eliminate aliasing when lower levels of detail are required. Constructing similar strategies for Gaussian-based volumes is not trivial. Straightforward solutions, such as prefiltering or computing mipmap-style representations, lead to increased memory requirements or expensive re-fitting of each level separately. Additionally, such solutions do not guarantee a smooth transition between different hierarchy levels. To address these limitations, we propose Gabor Fields, an orientation-selective mixture of Gabor kernels that enables continuous frequency filtering at no cost. The frequency content of the asset is reduced by selectively pruning primitives, directly benefiting rendering performance. Beyond filtering, we demonstrate that stochastically sampling from different frequencies and orientations at each ray recursion enables masking substantial portions of the volume, accelerating ray traversal time in single- and multiple-scattering settings. Furthermore, inspired by procedural volumes, we present an application for efficient design and rendering of procedural clouds as Gabor-noise-modulated Gaussians.
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