摘要
研究椭球变换后的高斯投影正算与反算问题,并研制了SuperCoor软件,计算实例结果证明了椭球变换后高斯正反算算法的正确性。从控制边长变形的角度看,3种椭球变换方法结果一致,而椭球膨胀法最为简洁。
In order to reduce the side length and area distortion of projection, ellipsoid transformation and projection plane rising are needed for conversion between geodetic and projected coordinates. There are three methods for ellipsoid transformation, i.e. , ellipsoid expanding, ellipsoid distortion and ellipsoid shift. Forward and reverse calculations of Gauss-Kruger projection on transformed ellipsoids are studied. SuperCoor software is developed to study the example data, and the results show that the formulas and algorithms presented are correct. From the perspective of controlling distortion of side length, the coordinate differences with three ellipsoid transformation methods are nearly the same and all can be used in practice. Among the three ellipsoid transformations, ellipsoid expanding model is the simplest. Thus, it should be considered as the first method to use in application.
出处
《大地测量与地球动力学》
CSCD
北大核心
2010年第2期49-52,共4页
Journal of Geodesy and Geodynamics
基金
长沙理工大学校际基金
关键词
椭球膨胀
椭球变形
椭球平移
高斯投影正算
高斯投影反算
ellipsoid expanding
ellipsoid distortion
ellipsoid shift
Gauss-Kruger projection forward calculation
Gauss-Kruger projection reverse calculation