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Computer Program for the Inverse Transformation of the Winkel Projection

机译:Winkel投影逆变换的计算机程序

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The map projection problem involves transforming the graticule of meridians and parallels of a sphere onto a plane using a specified mathematical method according to certain conditions. Map projection transformations are a research field dealing with the method of transforming one kind of map projection coordinates to another. The conversion from geographical to plane coordinates is the normal practice in cartography, which is called forward transformation. The inverse transformation, which yields geographical coordinates from map coordinates, is a more recent development due to the need for transformation between different map projections, especially in Geographic Information Systems (GIS). The direct inverse equations for most of the map projections are already in existence, but for the projections, which have complex functions for forward transformation, defining the inverse projection is not easy. This paper describes an iteration algorithm to derive the inverse equations of the Winkel tripel projection using the Newton-Raphson iteration method.
机译:地图投影问题涉及根据特定条件使用指定的数学方法将子午线和球面的平行线转换为平面。地图投影转换是一个研究领域,涉及将一种地图投影坐标转换​​为另一种方法。从地理坐标到平面坐标的转换是制图学的常规做法,称为正向转换。由于需要在不同的地图投影之间进行转换,特别是在地理信息系统(GIS)中,从地图坐标中生成地理坐标的逆变换是最近的发展。大多数地图投影的直接逆方程式已经存在,但对于具有正向变换功能的投影而言,定义逆投影并不容易。本文介绍了一种使用牛顿-拉夫森迭代法来推导Winkeltripel投影反方程的迭代算法。

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