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Solution model of nonlinear integral adjustment including different kinds of observing data with different precisions 被引量:2

Solution model of nonlinear integral adjustment including different kinds of observing data with different precisions
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摘要 In order to process different kinds of observing data with different precisions, a new solution model of nonlinear dynamic integral least squares adjustment was put forward, which is not dependent on their derivatives. The partial derivative of each component in the target function is not computed while iteratively solving the problem. Especially when the nonlinear target function is more complex and very difficult to solve the problem, the method can greatly reduce the computing load. In order to process different kinds of observing data with different precisions, a new solution model of nonlinear dynamic integral least squares adjustment was put forward, which is not dependent on their derivatives. The partial derivative of each component in the target function is not computed while iteratively solving the problem. Especially when the nonlinear target function is more complex and very difficult to solve the problem, the method can greatly reduce the computing load.
出处 《中国有色金属学会会刊:英文版》 CSCD 2003年第3期735-738,共4页 Transactions of Nonferrous Metals Society of China
基金 Project(4 0 1740 0 3 )supportedbytheNationalNaturalScienceFoundationofChina,project(0 2 0913)supportedbyOpenResearchFundProgramoftheKeyLaboratoryofGeospaceEnvironmentandGeodesy,MinistryofEducation,China
关键词 非线形调节器 积分调节器 解模型 观测数据 精度 solution model nonlinear integral adjustment non derivative solving method
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  • 1席少霖,非线性最优化方法,1992年
  • 2徐培亮,武汉测绘科技大学学报,1986年,2期,92页

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