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Applying Newton’s second order optimization method to define transition keys between planar coordinate systems

机译:应用牛顿的二阶优化方法定义平面坐标系之间的转换键

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摘要

The article considers the theoretical component of Newton’s second-order method, its main advantages and disadvantages when used in geodesy. The algorithm for determining the minimum of target functions by the Newton method of the second order was studied and analyzed in detail. Parameters of connection between flat rectangular coordinate systems are calculated. The task of determining the transition keys is relevant for geodesy. Comparative analysis of Newton’s method with the method of conjugated gradients was carried out. The algorithm for solving this problem was implemented in the Visual Basic for Applications software environment. The obtained data allow us to conclude that the Newton method can be used more widely in geodesy, especially in solving nonlinear optimization problems. However, the successful implementation of the method in geodetic production is possible only if the computational process is automated, by writing software modules in various programming languages to solve a specific problem.
机译:本文考虑了牛顿二阶方法的理论成分,在大地测量中使用时的主要优点和缺点。详细研究了用于确定二阶的牛顿方法的最小目标功能的算法。计算扁平矩形坐标系之间的连接参数。确定过渡键的任务与大地有关。进行了对牛顿方法的比较分析,采用共轭梯度方法进行。用于解决此问题的算法是在Visual Basic for Applications软件环境中实现的。所获得的数据允许我们得出结论,牛顿方法可以在大地测量中更广泛地使用,特别是在解决非线性优化问题方面。然而,只有在计算过程中通过在各种编程语言中写入特定问题的软件模块时,才能实现在大地测量生产中的方法的成功实现。

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