Citation: | FENG Jinkai, WANG Qingbin, HUANG Jiaxi, ZHANG Chao, FAN Diao. Construction of Regional Point Mass Model in Polar Regions[J]. Chinese Journal of Space Science, 2018, 38(3): 418-426. doi: 10.11728/cjss2018.03.418 |
[1] |
MORITZ H. Advanced Physical Geodesy[M]. Karlsruhe:Herbert Wichmann Verlag, 1980
|
[2] |
WU Xiaoping. Point-mass model of local gravity field[J]. Acta Geod.Cartogr. Sin., 1984, 13(4):249-258(吴晓平. 局部重力场的点质量模型[J]. 测绘学报, 1984, 13(4):249-258)
|
[3] |
HUANG Motao. Configuration optimization of the disturbing point masses model and its sequential solution[J]. Acta Geod. Cartogr. Sin., 1994, 23(2):81-89(黄谟涛. 扰动质点赋值模式结构优化及序贯解法[J]. 测绘学报, 1994, 23(2):81-89)
|
[4] |
LEHMANN R. The method of free-positioned point masses-Geoid studies on the gulf of Bothnia[J]. Bull. Geod., 1993, 67(1):31-40
|
[5] |
LIU Xiaogang, ZHAO Dongming, WU Xing, et al. Comparison of point-mass model with monolayer density model for trajectory disturbing gravity calculation[J]. J. Inf. Eng. Univ., 2010, 11(2):160-165(刘晓刚, 赵东明, 吴星, 等. 点质量模型和单层密度模型计算弹道扰动引力的比较[J]. 信息工程大学学报, 2010, 11(2):160-165)
|
[6] |
ANTUNES C, PAIL R, CATALAO J. Point mass method applied to the regional gravimetric determination of the geoid[J]. Stud. Goephys. Geod., 2003, 47(3):495-509
|
[7] |
WU Xing, ZHANG Chuanding, ZHAO Dongming. Generalized torus harmonic analysis of satellite gravity gradients component[J]. Acta Geod. Cartogr. Sin., 2009, 38(2):101-107(吴星, 张传定, 赵东明. 卫星重力梯度分量的广义轮胎调和分析[J]. 测绘学报, 2009, 38(2):101-107)
|
[8] |
ZHENG Wei, XIE Yu, TANG Guojian. Pole transformation of spherical harmonic method in gravity anomaly calculation for unpowered phase trajectory[J]. J. Astron., 2011, 32(10):2103-2108(郑伟, 谢愈, 汤国建. 自由段弹道扰动引力计算的球谐函数极点变换[J]. 宇航学报, 2011, 32(10):2103-2108)
|
[9] |
WANG Jianqiang, LI Jiancheng, WANG Zhengtao, et al. Pole transform of spherical harmonic function to quickly calculate gravity the disturbance on earth-orbiting satellites[J]. Geomat. Inf. Sci. Wuhan Univ., 2013, 38(9):1039-1043(王建强, 李建成, 王正涛, 等. 球谐函数变换快速计算扰动引力[J]. 武汉大学学报信息科学版, 2013, 38(9):1039-1043)
|
[10] |
HUANG Motao, GUAN Zheng. Test and construction of disturbing point masses model[J]. J. Wuhan Tech. Univ. Surv. Mapp., 1994, 19(4):304-309(黄谟涛, 管铮. 扰动质点模型构制与检验[J]. 武汉测绘科技大学学报, 1994, 19(4):304-309)
|
[11] |
HUANG Motao, GUAN Zheng, OUYANG Yongzhong. Accuracy analysis and calculation of 1°×1° point masses in the area of China[J]. J. Wuhan Tech. Univ. Surv. Mapp., 1995, 20(3):257-262(黄谟涛, 管铮, 欧阳永忠. 中国地区1°×1° 点质量解算与精度分析[J]. 武汉测绘科技大学学报, 1995, 20(3):257-262)
|
[12] |
WANG Jianqiang, LI Jiancheng, ZHAO Guoqiang, et al. The construction and analysis for three-tier point mass model of gravity[J]. Acta Geod. Cartogr. Sin., 2010, 39(5):503-507, 515(王建强, 李建成, 赵国强, 等. 重力三层点质量模型的构造与分析[J]. 测绘学报, 2010, 39(5):503-507, 515)
|
[13] |
WU Xiaoping. Structure of data distribution in the determination of the disturbing gravity field outside the earth[J]. Eng. Surv. Mapp., 2001, 10(3):1-8(吴晓平. 地球外部扰动引力场确定的数据空间分布结构[J]. 测绘工程, 2001, 10(3):1-8)
|
[14] |
(黄俊华, 王明海, 王少峰. 基于点质量模型的扰动引力快速计算[J]. 弹箭与制导学报, 2010, 30(3):128-130
HUANG Junhua, WANG Minghai, WANG Shaofeng. Fast computation of disturbing gravity trajectory based on point-mass model[J]. J. Proj. Roc. Miss. Guid., 2010, 30(3):128-130
|
[15] |
JIANG Dong, WANG Qingbin, ZHAO Dongming. Analysis on efficiency of disturbing gravitational fast computing methods[J]. J. Geomat. Sci. Techn., 2011, 28(6):411-415(江东, 王庆宾, 赵东明. 空中扰动引力快速赋值算法的效能分析[J]. 测绘科学技术学报, 2011, 28(6):411-415)
|
[16] |
GAO Xinbin, SUN Wen, ZHANG Hongwei, et al. Application of point mass model in downward continuation of airborne gravity data[J]. J. Geomat. Sci. Techn., 2013, 30(3):232-235, 240(高新兵,孙文,张宏伟, 等. 点质量模型在航空重力数据向下延拓中的应用[J]. 测绘科学技术学报, 2013, 30(3):232-235, 240)
|
[17] |
HUANG Jiaxi, WANG Qingbin, ZHANG Chao, et al. Research on fast construction method of large scale point mass model[J]. J. Geod. Geodyn., 2017, 37(1):11-15(黄佳喜, 王庆宾, 张超, 等. 大范围点质量模型快速构建方法研究[J]. 大地测量与地球动力学, 2017, 37(1):11-15)
|
[18] |
XU Shangbo, GUAN Zhengxi. An improved method based on the spherical harmonic model for solution of the disturbing gravitation problem[J]. J. Proj. Rock. Miss. Guid., 2006, 26(3):207-210(胥尚博, 关正西. 扰动引力求解的改进球谐函数法[J]. 弹箭与制导学报, 2006, 26(3):207-210)
|
[19] |
LIU Xiaogang, WU Xiaoping, ZHAO Dongming, et al. Non-singular expression of the disturbing gravity gradients[J]. Acta Geod. Cartogr. Sin., 2010, 39(5):450-457(刘晓刚, 吴晓平, 赵东明, 等. 扰动重力梯度的非奇异表示[J]. 测绘学报, 2010, 39(5):450-457)
|
[20] |
LIU Xiaogang, WU Juan, JI Jianfeng. Construction of non-singular computational model of trajectory disturbing gravity[J]. Prog. Geophys., 2013, 28(2):579-584(刘晓刚, 吴娟, 姬剑锋. 弹道扰动引力无奇异性计算模型的建立[J]. 地球物理学进展, 2013, 28(2):579-584)
|