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严格顶点约束的网格光顺算法 被引量:3
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作者 陈仁杰 刘利刚 董光昌 《浙江大学学报(工学版)》 EI CAS CSCD 北大核心 2010年第9期1672-1675,共4页
为了使网格光顺算法在优化网格顶点以消除噪声同时,保持原始数据的精度,避免模型细节当作噪声而去除,给出一种用于三角网格光顺的新算法,该算法保证光顺结果中每个顶点距离其原始位置不超过给定偏差范围.将此光顺问题转化为带有一组非... 为了使网格光顺算法在优化网格顶点以消除噪声同时,保持原始数据的精度,避免模型细节当作噪声而去除,给出一种用于三角网格光顺的新算法,该算法保证光顺结果中每个顶点距离其原始位置不超过给定偏差范围.将此光顺问题转化为带有一组非线性约束的二次优化问题,并提出一种有效的迭代线性求解方法用于其优化.算法也可以通过在优化中结合特征约束来更好地保护模型的精细特征.在大量扫描模型和人工合成模型上进行了实验,结果显示:算法可以有效消除所有噪声,同时保持原始模型的特征. 展开更多
关键词 网格光顺算法 顶点偏差 近插值
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Transformation Method of Exterior Orientation Angular Elements Obtained via Position and Orientation System Under Gauss-Kruger Projection Coordinate System
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作者 YUAN Xiuxiao ZHANG Xueping FU Jianhong 《Geo-Spatial Information Science》 2010年第3期157-165,共9页
Data obtained via airborne position and orientation system (POS) is in WGS 84 global geocentric reference frame, while the national coordinate reference system for topographic mapping in China is generally Gauss-Kru... Data obtained via airborne position and orientation system (POS) is in WGS 84 global geocentric reference frame, while the national coordinate reference system for topographic mapping in China is generally Gauss-Kruger projection coordinate system. Therefore, data obtained via a POS must be transformed to national coordinate system. Owing to the effects of earth curvature and me- ridian deviation, there are some errors in the process of angle transformation from roll, pitch, and heading (φ,θ,ψ) obtained directly via a POS to the attitude angles of images (φ,ω,κ) needed in photogrammetry. On the basis of effect theories of earth curvature and meridian deviation on exterior orientation angular elements of images, a method using a compensation matrix to correct the transformation errors from attitude angles obtained via the POS to exterior orientation angular elements of images is proposed in this paper. Moreover, the rigorous formula of the compensation matrix is deduced. Two sets of actual data obtained via a POS AV 510, which are different in scale and terrain, are selected and used to perform experiments. The empirical results not only indicate that the compensation matrix proposed in this paper is correct and practical but also show that transformation accuracy of exterior orientation angular elements obtained via the POS based on compensation matrix is relevant to the selection of vertical axis (a projection of central meridian) of Gauss-Kruger projection coordinate system; the proper vertical axis should be the Gauss-Kruger projection of the central meridian of projection zone in which the survey area locates. However, the transformation accuracy of exterior orientation angular elements is irrelevant to the choice of origin of coordinate system; it is appropriate that the origin of coordinate system locates at the center point of the survey area. Moreover, transformation accuracy of exterior orientation angular elements achieved based on the compensa- tion matrix deduced in this paper is higher than that obtained via the existing POS processing software. 展开更多
关键词 position and orientation system (POS) exterior orientation elements of image earth curvature meridian deviation compensation matrix
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Some recent advances on vertex centered finite volume element methods for elliptic equations 被引量:2
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作者 ZHANG ZhiMin ZOU QingSong 《Science China Mathematics》 SCIE 2013年第12期2507-2522,共16页
In this paper, we report our recent advances on vertex centered finite volume element methods (FVEMs) for second order partial differential equations (PDEs). We begin with a brief review on linear and quadratic fi... In this paper, we report our recent advances on vertex centered finite volume element methods (FVEMs) for second order partial differential equations (PDEs). We begin with a brief review on linear and quadratic finite volume schemes. Then we present our recent advances on finite volume schemes of arbitrary order. For each scheme, we first explain its construction and then perform its error analysis under both HI and L2 norms along with study of superconvergence properties. 展开更多
关键词 high order finite volume method infsup condition SUPERCONVERGENCE
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