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Description: 常用地图投影程序-UTM直接转高斯-克吕格投影的功能-Procedures commonly used map projection-UTM directly Gauss- Kruger projection function
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Size: 285696 |
Author: shepherd_li |
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Description: 本程序是常用地图投影系列小程序之一，程序能用于不同基准面、3°或6°分带、单点及批量数据的高斯-克吕格投影正、反转换，正投影时的输入经纬度数据可以是度、度分及度分秒格式。
-This procedure is commonly used map projection, one of series of small procedures, procedures can be used for different base-level, 3
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Size: 3072 |
Author: 徐旺林 |
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Description: GIS中的坐标系定义是GIS系统的基础，正确定义GIS系统的坐标系非常重要。在MapInfo地图投影中缺少针对中国很多地区大比例尺
和中比例尺的投影方式，通过对MapInfo中Mapinfow.prj文件的研究，以吐鲁番地区为例，添加了高斯-克吕格（Gauss-Krüger）投影，能解决一些大比例尺对变形小的要求。-GIS in the coordinate system is defined as the basis of GIS systems, GIS systems correctly defined the coordinate system is very important. In the MapInfo map projection for China in many areas the lack of large-scale and medium scale projection method, through MapInfo files in Mapinfow.prj studies to Turpan area as an example, adding a Gauss- Kruger (Gauss-Krüger) Projection can solve some large-scale deformation
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Size: 4096 |
Author: yuan |
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Description: 作 者： 刘健 刘高峰 LIU Jian LIU Gao-Feng
作者单位： 海军工程大学兵器工程系,湖北,武汉,430033
刊 名： 计算机仿真 ISTIC PKU
英文刊名： COMPUTER SIMULATION
年，卷(期)： 2005 22(10)
分类号： TP311.1
关键词： 地理坐标 直角坐标 高斯-克吕格投影
机标分类号： TP1 TP3
机标关键词： 高斯投影平面坐标变换直角坐标地理坐标坐标相互转换迭代法算法原理坐标转换精确性逼近法转换原理正算公式算法流程实际应用交替对比分析迭代速度变换算法实时性
-Of: Mrs LIU Gao-feng LIU Jian LIU Gao-Feng Author: Naval Ordnance Engineering College, Hubei, Wuhan, 430033 Title: Computer simulation ISTIC PKU English Title: COMPUTER SIMULATION, the volume (of): 200,522 ( 10) Key words: TP311.1 Keywords: geographic coordinates Cartesian Gauss- Kruger projector standard words: TP1 TP3 machine standard Keywords: Plane Coordinate Transform Cartesian coordinate transformation of geographical coordinates iteration algorithm theory approximation accuracy coordinate conversion formula for the conversion principle is the practical application of alternating algorithm flow rate compared iterative algorithm for real-time transformation
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Size: 381952 |
Author: 张耀 |
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Description: 实现高斯—克吕格投影不同分带坐标的相互转换，经纬度转换为坐标-Implementation of Gauss- Kruger projection coordinates between different sub-band transformation into latitude and longitude coordinates
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Size: 520192 |
Author: 王先生 |
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Description: VC++实现高斯克吕格投影坐标转换，希望对GIS行业的学生朋友们有所帮助。-using VC++ to achieve Gauss Kruger projection coordinate conversion. Hope that it is helpful for students and friends in GIS.
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Size: 2884608 |
Author: 侯颖超 |
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Description: 高斯克吕格正算和反算程序，输入经纬度坐标，得到高斯下的坐标，反之亦然-High Intrinsic Lvge positive operator and anti-counting procedures, the input latitude and longitude coordinates, obtained under the Gaussian coordinates, and vice versa
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Size: 2048 |
Author: lcl |
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Description: 高斯-克吕格投影 JAVA实现 采用北京54坐标-Gauss- Kruger projection Beijing 54 coordinate the use of JAVA to achieve
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Size: 5120 |
Author: chenyuwei |
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Description: 高斯-克吕格坐标系的正解变换及反解变换。与中地公司MAPGIS的投影变换模块中的北京54坐标系相比，在6度带范围内误差均小于0.00001m。-The transformed and the inverse transform solution of Gauss- Kruger coordinate system .
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Size: 364544 |
Author: girl88188 |
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Description: 本程序是海洋地质制图常用地图投影系列小程序，程序能用于WGS84、北京54、西安80基准面上单点及批量数据的投影正反转换,
本套系列程序目前包括“3°、6°带高斯-克吕格投影正反转换程序”、“墨卡托投影正反转换程序”及“兰勃托投影正反转换程序”。
编制这套程序原因有三：之一，本人工作中常需要投影计算，现有软件使用不太方便；之二，常发现用十进制度坐标数据作正式成果图的现象，
可能是手头没有合适的投影软件所至；之三，常发现WGS84定位数据被当作北京54（克拉索夫斯基椭球体）坐标数据投影，
可能是沿用早年的投影转换程序所至。这些原因促成了我编制一套简单实用、在Windows环境下的海洋地质制图常用地图投影小程序的想法，
现在完成了，提供给大家免费使用。-This procedure is commonly used in marine geological mapping map projection series applet, the program can be used of WGS84, Beijing 54, pros and cons of a single point and the projection of the bulk data of Xi' an 80 datum conversion, this set of series programs including " 3,6 with Gauss- Kruger projection pros and cons of the conversion process, the " Mercator projection pros and cons of the conversion process and the the Lan Botuo projector pros and cons conversion program" . The preparation of this set of procedural reasons: one, I often need projection calculation, the existing software is not very convenient to use of the two, often found in decimal degrees coordinate data for the phenomenon of the formal outcome of the Figure, may be at hand there is no suitable projection software actions of the three, often found in the WGS84 positioning data as the projection of the coordinate data of 54 (kt Denisov Gaussian ellipsoid) may follow the early years of the proje
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Size: 723968 |
Author: 方婕 |
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Description: 利用MFC实现电子海图经纬度显示方法之一——高斯克吕格方法。-Realization of electronic chart display method of longitude and latitude-- Gauss Kruger method using MFC.
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Size: 37888 |
Author: coder |
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Description: 首先你要弄清楚方位角是对线段说的，没有“测站点坐标方位角”这说法。 2.线段的方位角的正切值＝y坐标差÷x坐标差。而后比较线段终点和起点的x、y坐标的大小，判断其在哪个像限，得到正确角度。 3.现在你遇到的问题中，方位角已知，后视点坐标已知，条件还不够，没法算。-First of all, you should make sure azimuth is said to segment, there is no this site coordinates azimuth measurement . 2. Line azimuth Angle of tangent value y coordinate difference present x coordinate difference. Then compare line end point and the starting point of the size of the x and y coordinates, to judge the which like limits, get the right Angle. 3. Now you meet problem, the azimuth Angle is known, after the eye position, known conditions isn t enough, can t calculate.
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Size: 1292288 |
Author: lbx |
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Description: 高斯-克吕格投影这个投影是由德国数学家、物理学家、天文学家高斯于19 世纪20 年代拟定，后经德国大地测量学家克吕格于1912 年对投影公式加以补充，故称为高斯-克吕格投影，又名"等角横切椭圆柱投影”，是地球椭球面和平面间正形投影的一种。(Gauss Kruger projection of the projection is proposed by the German mathematician, physicist and astronomer Gauss in 1820s, after the German geodesist Krueger in 1912 on the projection formula to be added, it is known as the Gauss Kruger projection, also known as "cross equiangular elliptic cylindrical projection", is a kind of earth ellipsoid and plane orthomorphic projection.)
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Size: 1259520 |
Author: 秦辰宇
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