视觉语言模型 · CVPR2026 ·2026.06.03

GeoTikzBridge:推进面向几何感知与推理的多模态代码生成

GeoTikzBridge: Advancing Multimodal Code Generation for Geometric Perception and Reasoning

Jiayin Sun、Caixia Sun、Boyu Yang、Hailin Li、Xiao Chen、Yi Zhang 等 10 人

与你有关的部分

通过生成 TikZ 代码作为中间表示来增强 MLLM 的细粒度几何感知,这种「代码即表示」的思路可迁移到需要精确几何输出的视觉任务(如场景图生成、CAD 重建),也可作为即插即用的推理模块提升几何问题求解。

原文依据 enhances local geometric perception and visual reasoning through tikz-based code generation
可迁移到 几何感知视觉推理图像到代码生成

摘要译文

由模型翻译 · 术语统一 · 请对照原文核对关键结论

多模态大语言模型(MLLMs)近期展现出卓越的感知与推理能力。然而,它们难以感知细粒度的几何结构,这限制了其几何理解与视觉推理能力。为此,我们提出 GeoTikzBridge,一个通过基于 tikz 的代码生成来增强局部几何感知与视觉推理的框架。在该框架内,我们构建了两个模型,并由两个互补的数据集提供支持。GeoTikzBridge-Base 模型在 GeoTikz-Base 数据集上训练,该数据集是迄今为止最大的图像到 tikz 数据集,包含 250 万对数据(比现有开源数据集大 16 倍)。这一过程通过迭代数据扩展和局部几何变换策略实现。随后,GeoTikzBridge-Instruct 在 GeoTikz-Instruct 数据集上微调,这是首个支持视觉推理的指令增强 tikz 数据集。大量实验结果表明,我们的模型在开源 MLLMs 中达到了最优性能。此外,GeoTikzBridge 模型可作为任何 MLLM(LLM)的即插即用推理模块,提升几何问题求解中的推理性能。

英文原文摘要 1219 字符

Multimodal Large Language Models (MLLMs) have recently demonstrated remarkable perceptual and reasoning abilities. However, they struggle to perceive fine-grained geometric structures, constraining their ability of geometric understanding and visual reasoning. To address this, we propose GeoTikzBridge, a framework that enhances local geometric perception and visual reasoning through tikz-based code generation. Within this framework, we build two models supported by two complementary datasets. The GeoTikzBridge-Base model is trained on GeoTikz-Base dataset, the largest image-to-tikz dataset to date with 2.5M pairs (16 xlarger than existing open-sourced datasets). This process is achieved via iterative data expansion and a localized geometric transformation strategy. Subsequently, GeoTikzBridge-Instruct is fine-tuned on GeoTikz-Instruct dataset which is the first instruction-augmented tikz dataset supporting visual reasoning. Extensive experimental results demonstrate that our models achieve state-of-the-art performance among open-sourced MLLMs. Furthermore, GeoTikzBridge models can serve as plug-and-play reasoning modules for any MLLM(LLM), enhancing reasoning performance in geometric problem-solving.

标签

会议 CVPR2026
页码 9593-9603
Bibkey
来源 CVF Open Access