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arXiv:2608.07549v1 Announce Type: new Abstract: Triangle meshes provide explicit and accurate surface geometry, yet their irregular topology connectivity makes 3D mesh tokenization a geometric sampling problem: how to s
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来自 arXiv 的最新研究提出了 P2Voxel 方法，旨在解决三维三角网格的标记化难题。该方法将网格的表面几何信息转化为结构化的体素序列，为后续的生成式模型处理三维数据提供了一种新的技术路径。
三维网格虽然能精确表达物体表面，但其不规则的拓扑连接使其难以直接适配当前主流的 Transformer 等序列模型架构。P2Voxel 的核心思路是将“网格标记化”重新定义为一个几何采样问题。它通过一种名为“金字塔枢轴体素化”的策略，在多尺度下对网格表面进行采样，将连续的几何信息离散化为规则的三维体素网格，并最终组织成序列化的数据表示。这种设计使得原本复杂的网格数据能够被现有的序列模型高效处理。
从技术背景来看，将非结构化数据（如图像、点云、网格）转换为结构化序列是生成式人工智能发展的关键环节。此前，针对点云和二维图像已有较为成熟的标记化方案，但三维网格因其拓扑复杂性一直是个挑战。P2Voxel 的提出，为三维内容生成、形状分析与重建等任务提供了新的基础工具。不过，关于该方法的具体实现细节、计算效率以及在生成任务中的实际表现，原文摘要中并未提供更多数据。
值得注意的是，该论文发布在计算机视觉与模式识别领域的预印本平台，反映了学术界在三维视觉与生成模型交叉领域的持续探索。未来，这类技术或可应用于游戏资产自动生成、工业设计仿真等场景，但其从研究到落地的距离仍有待观察。
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arXiv:2608.07549v1 Announce Type: new Abstract: Triangle meshes provide explicit and accurate surface geometry, yet their irregular topology connectivity makes 3D mesh tokenization a geometric sampling problem: how to sample and organize geometric evidence into compact, structured and learnable tokens. Beyond field-centric volumetric sampling and edge-intersection surface sampling, we retarget mesh tokenization as : identifying the minimal geometric evidence inside each active voxel that is sufficient for deterministic surface recovery. To this end, we introduce , a pyramid pivot voxelization framework for compact and reconstruction-aware mesh tokenization. P2Voxel is built on three key innovations. Under the assumption, Pivot Voxelization represents each active voxel with a surface pivot and an orientation sign, providing minimal local evidence that can induce the corner values required for deterministic reconstruction. Under the assumption, Pyramid Pivot Voxelization exploits the spatial non-uniformity of real surfaces by allocating finer pivot tokens to geometrically complex regions while keeping smooth regions coarse and compact. Under the assumption, a Pyramid VAE learns compact multi-resolution latent codes over locally reconstructable pivot blocks, avoiding the need to model the entire high-resolution voxelized shape as a dense global field. Together, these designs convert meshes into compact, structured, and learnable pyramid pivot tokens, enabling efficient mesh reconstruction for downstream 3D tasks.