The shortest overall distance of two piecewise rhumb-lines

Wei-Kuo Tseng
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引用次数: 1

Abstract

This paper presents the simple and logical algorithms of piecewise rhumb-lines. Using the formulae of rhumb-line sailing and mathematical optimization may calculate the minimum overall distance for piecewise rhumb-lines. By constructing the piecewise rhumb-lines sailing, readers can quickly comprehend and grasp the meanings of equations. In the numerical test section, one specific example of one turning point is selected here which its results points out that the turning point with shortest overall distance is not the intersection of the great circle and the rhumb-line with initial course equal to the course of middle latitude along the great circle. The conclusion provided by this work is against the statement provided by Petrović (2014).
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两条分段横线的最短总距离
本文提出了一种简单、逻辑的分段等值线算法。利用横横线航行公式和数学优化可以计算分段横横线的最小总距离。通过构造分段的伦理线航行,读者可以快速理解和掌握方程的含义。在数值试验剖面中,选取了一个拐点的具体实例,其结果表明,总距离最短的拐点不是大圆与沿大圆的初始航向等于中纬度航向的基准线的交点。这项工作提供的结论是反对彼得罗维奇(2014)提供的声明。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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