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Panoramic Image Generation Using Centerline- Constrained Mesh Parameterization for Arbitrarily Shaped Tunnel Lining

机译:使用中心线约束网格参数化的全景图像生成任意形状的隧道衬里

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摘要

Three-dimensional (3D) triangular meshes has been widely used in tunnel engineering. This paper proposes an algorithm for unwrapping 3D tunnel lining meshes into straight two-dimensional (2D) meshes to generate a 2D seamless panoramic image of the tunnel lining. The proposed algorithm is divided into three steps. In the first step, the centerline is extracted and the L1-median is used to represent the centerline of the tunnel; in the second step, a centerline constraint, which is linear to ensure that the equations to be solved are also linear, is added to least squares conformal mapping (LSCM) to unwrap the tunnel mesh; and in the third step, a panoramic image of the tunnel lining is obtained through texture projection or image correction. Adding a centerline constraint allows the panoramic image to retain mileage information and global shape. The strict geometric relationship between the 3D mesh and panorama guarantees the panorama & x2019;s accuracy and realizes the two-way mapping of 2D and 3D data analyses. Moreover, a projection strategy is proposed to efficiently process the multiple tiles and non-manifold tunnel meshes which cannot be unwrapped directly using mesh parameterization algorithms. The experimental results show that centerline-constrained LSCM (CLSCM), which is suitable for any arbitrarily shaped tunnel lining, can preserve the global shape and local details better than the conventional method and can be extended to unwrap any strip-shaped structured meshes.
机译:三维(3D)三角网眼已广泛用于隧道工程。本文提出了一种用于将3D隧道衬丝网绘制到直线二维(2D)网格中的算法,以产生隧道衬里的2D无缝全景图像。该算法分为三个步骤。在第一步中,提取中心线,使用L1中位数来表示隧道的中心线;在第二步中,中心线约束是线性的,以确保要解决的方程也是线性的,被添加到最小二乘范围内映射(LSCM)以解开隧道网格;并且在第三步中,通过纹理投影或图像校正获得隧道衬里的全景图像。添加中心线约束允许全景图像保留里程信息和全局形状。 3D网格与全景之间的严格几何关系保证了全景和X2019; S的准确性,实现了2D和3D数据分析的双向映射。此外,提出了一种投影策略来有效地处理多个瓦片和非歧管隧道网格,其不能使用网格参数化算法直接未包装。实验结果表明,适用于任何任意形状的隧道衬里的中心线受限的LSCM(CLSPM)可以比传统方法更好地保持全球形状和局部细节,并且可以延伸以打开任何条形结构网格。

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