NORMAL AND INVERSE SOLUTION OF EQUIVALENT DIFFERENCELATITUDE PARALLEL POLYCONIC PROJECTION OF WORLD MAP
Dong Man 1,2) ; and Li Shengle 1,2)
1)Institute of Seismology, CEA, Wuhan 4300712)Crustal Movement Laboratory, Wuhan 430071
Abstract As the world map which is published on the net by State Bureau of Surveying and Mapping has no the concrete projection parameters and the normal and inverse transformation formulae, it is difficult to project the geoinformation to the map. We derived the formulae of the normal and inverse solution of equivalent difference latitude parallel polyconic projection. Throught choosing the reference points, and computing the projection parameters from the coordinate values of reference points, people can make the transformation of geoinformation according to the normal and inverse transformation formulae, and project the dots, lines or panels to the map easily.
Key words :
the world map
map projection
equivalent difference latitude parallel
polyconic projection
coordinate transformation
Received: 01 January 1900
Corresponding Authors:
Dong man
Cite this article:
Dong Man,and Li Shengle. NORMAL AND INVERSE SOLUTION OF EQUIVALENT DIFFERENCELATITUDE PARALLEL POLYCONIC PROJECTION OF WORLD MAP[J]. , 2008, 28(2): 95-99.
Dong Man,and Li Shengle. NORMAL AND INVERSE SOLUTION OF EQUIVALENT DIFFERENCELATITUDE PARALLEL POLYCONIC PROJECTION OF WORLD MAP[J]. jgg, 2008, 28(2): 95-99.
URL:
http://www.jgg09.com/EN/ OR http://www.jgg09.com/EN/Y2008/V28/I2/95
[1]
DONG Qijia,CHENG Yan,ZHOU Zhonghua,XU Song,QING Yun,WANG Wenjun. Analysis of ITRS to J2000 Coordinate System Conversion Error and Its Influence on Occultation Inversion [J]. jgg, 2021, 41(5): 530-534.
[2]
WANG Leyang,XU Ranran. Robust Weighted Total Least Squares Algorithm for Three-Dimensional Coordinate Transformation [J]. jgg, 2020, 40(10): 1027-1033.
[3]
MA Xiaping,LIN Chaocai, SHI Yun. Research on Coordinate Transformation Method Introducing Datum Rotation Center [J]. jgg, 2018, 38(3): 310-314.
[4]
WANG Zhu’an,CHEN Yi,MAO Pengyu. The Application of the Posterior Estimation on Weighted Total Least-Squares to Three Dimensional-Datum Transformation [J]. jgg, 2018, 38(2): 216-220.
[5]
LI Mingfeng,LIU Zhiliang,WANG Yongming,SUN Xiaorong. Study on an Improved Model for Ill-Conditioned Three-Dimensional Coordinate Transformation with Big Rotation Angles [J]. jgg, 2017, 37(5): 441-445.
[6]
MA Taofeng,LU Xiaoping,LU Fengnian. A Direct Solution of Three-Dimensional Space Coordinate Transformation Based on Dual Quaternion [J]. jgg, 2017, 37(12): 1276-1280.
[7]
LI Zhiwei,LI Kezhao,ZHAO Leijie,WANG Yunkai,LIANG Xiaoqing. Three-Dimensional Coordinate Transformation Adapted to Arbitrary Rotation Angles Based on Unit Quaternion
[J]. jgg, 2017, 37(1): 81-85.
[8]
WEN Hongfeng,HE Hui. A Nonlinear 3D Rectangular Coordinate Transformation Method Based on Levenberg-Marquarat Algorithm [J]. jgg, 2016, 36(8): 737-740.
[9]
LIU Zhiping,YANG Lei. An Improved Method for Spatial Rectangular Coordinate Transformation with Big Rotation Angle [J]. jgg, 2016, 36(7): 586-590.
[10]
TIAN Zhen,YANG Zhiqiang,SHI Zhen,DANG Yongchao,ZHANG Zhe. Precise Measurement of 40 m Caliber Radio Telescope Phase Center’s Reference Point Coordinates at the Haoping Station of National Time Service Center [J]. jgg, 2016, 36(10): 897-901.
[11]
WU Jizhong,WANG Anyi. A Unified Model for Cartesian Coordinate Transformations in
Two- and Three-dimensional Space [J]. jgg, 2015, 35(6): 1046-1048.
[12]
ZHANG Hanwei,LI Mingyan,LI Kezhao. The Quaternion Theory and Its Application in Coordinate Transformation [J]. jgg, 2015, 35(5): 807-810.
[13]
GONG Xiaochun,LV Zhiping,WANG Yupu,LV Hao,WANG Ning. Comparison of Calculation Methods of Several Coordinate Transformation [J]. jgg, 2015, 35(4): 697-701.
[14]
TAO Yeqing,GAO Jingxiang,YAO Yifei,YANG Juan. Solution for Coordinates Collocation Based on Covariance Function [J]. jgg, 2015, 35(2): 225-227.
[15]
PENG Xiaoqiang,GAO Jingxiang,WANG Jian. Research of the Coordinate Conversion between WGS84 and CGCS2000 [J]. jgg, 2015, 35(2): 219-221.