提出GCP算法,精准生成遥感图像中建筑的多边形轮廓。
Global Collinearity-aware Polygonizer for Polygonal Building Mapping in Remote Sensing
- 基于实例分割结果,用Transformer优化轮廓线
- 动态规划实现全局最优的简化,保持形状精度
- 可适配任意轮廓线,适合遥感建筑提取任务
本文针对遥感图像中建筑多边形映射的挑战,提出一种新型算法Global Collinearity-aware Polygonizer(GCP)。GCP基于实例分割框架,处理任意实例分割模型输出的二值掩码。首先沿掩码轮廓采样折线,再通过基于Transformer的回归模块进行精修,确保与目标建筑轮廓精确拟合。随后,采用协同共线性感知的多边形简化模块,利用动态规划优化兼顾简洁性与保真度的目标函数,实现全局最优解。该优化目标还可无缝嵌入网络训练,提升整体流程一致性。在两个公开基准数据集上验证了GCP的有效性。进一步实验表明,将该共线性感知简化模块应用于任意折线(无需先验知识),其精度显著优于传统方法如Douglas-Peucker算法。这凸显了GCP的广泛适用性。代码将开源于https://github.com/zhu-xlab。
原文摘要 · Abstract (English)
This paper addresses the challenge of mapping polygonal buildings from remote sensing images and introduces a novel algorithm, the Global Collinearity-aware Polygonizer (GCP). GCP, built upon an instance segmentation framework, processes binary masks produced by any instance segmentation model. The algorithm begins by collecting polylines sampled along the contours of the binary masks. These polylines undergo a refinement process using a transformer-based regression module to ensure they accurately fit the contours of the targeted building instances. Subsequently, a collinearity-aware polygon simplification module simplifies these refined polylines and generate the final polygon representation. This module employs dynamic programming technique to optimize an objective function that balances the simplicity and fidelity of the polygons, achieving globally optimal solutions. Furthermore, the optimized collinearity-aware objective is seamlessly integrated into network training, enhancing the cohesiveness of the entire pipeline. The effectiveness of GCP has been validated on two public benchmarks for polygonal building mapping. Further experiments reveal that applying the collinearity-aware polygon simplification module to arbitrary polylines, without prior knowledge, enhances accuracy over traditional methods such as the Douglas-Peucker algorithm. This finding underscores the broad applicability of GCP. The code for the proposed method will be made available at https://github.com/zhu-xlab.
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