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jl_kb
- 在vc下关于Kochanek-Bartels样条的实现,可根据需要用鼠标直接给出控制点.-on Kochanek - Bartels kind of realized, as required, with the mouse directly given control points.
bbb
- 在vc的环境下,关于bezier曲线的实现,可以用鼠标在屏幕上任意给出控制点的位子.-vc in the environment, on the realization of bezier curves, you can use the mouse on the screen any given place at the control point.
计算机图形学小项目
- 实现了 DAA画线法画直 (1) 中点画线法画圆(输入x坐标,y坐标,圆心) (必做) (2) 二维区域填充(四向种子填充颜色算法) (选作) (3) 直线裁减(任选一种) (必做) (4) 贝塞尔曲线(输入四个控制点,或者直接用鼠标点,要求坐标会随右键显示)(必做) -realized DAA painting painting straight line method (1) dotted line method Circle (input coordinates x,
BezierCurve
- 该文件是一个使用BezierCurve的程序代码,可简单体现Bezier曲线控制点功能-the document is a BezierCurve use of the code, be simple reflection of Bezier curve control points Function
cup
- 这段代码可以通过一段贝塞尔曲线画出一个杯子,并可以切换纹理。(建议在linux下运行)。 运行:make 编译,./Courbe coupe.glb ,在 coupe.glb 文件中有多项属性可供修改,用来控制纹理文件,纹理大小,控制点个数和控制点坐标。-This code can draw a Bezier curve of a cup, and can switch texture. (Recommendation run in linux). Operation : make comp
CurvePainter
- n次贝塞尔曲线及三次b样条曲线的绘制,使用自己编写的curve类,实现曲线上点坐标的计算与绘制,曲线点坐标的计算使用递归算法。点击左键设定控制点,之后点击右件绘制曲线。-n Bessel curve and three b-spline curve mapping, prepared to use their own type of curve, curve coordinates of the point on the calculation and drawing, curve coordi
image-registration
- 人工选取控制点的多项式图像配准matlab代码。程序运行后,在弹出的第一副图像中利用鼠标选择控制点(多于3个),双击结束。然后在弹出的第二副待配准的图像中同样选取相应的控制点,双击结束。运行结果就会输出配准后的图像。-artificial selected control point polynomial Image Registration Matlab code. Running after the ejection of the first vice images using the mo
resection
- 航空影像的空间后方交会程序,用共线方程,已知地面控制点的情况下,解求像点坐标
FollowLineNProc
- 利用已知控制点坐标和方位角,根据平差原理开发了一种好的附合导线网平差计算程序,该程序在工程方面有很好的应用。-known control point coordinates and azimuth, under the principle of Adjustment developed a good network with a wire adjustment calculation program, which works as a very good application.
146165
- DAA画线法画直线 (1) 中点画线法画圆(输入x坐标,y坐标,圆心) (2) 二维区域填充(四向种子填充颜色算法) (3) 直线裁减 (4) 贝塞尔曲线(输入四个控制点,或者直接用鼠标点,要求坐标会随右键显示)-DAA painting painting straight line method (1) dotted line method Circle (input coordinates x, y coordinates, Center) (2) two-dimensi
207
- 一个很简单的opengl程序,功能包括:简单模拟了太阳、地球月亮的运行,画立方体、直线、点等几何图元,bezier曲线及反求bezier控制点(点的数量为4),nurbs曲线及裁剪,图像可以平移、缩放和旋转(由于是本人初学opengl,所以请多多包含)-a very simple opengl procedures, functions include : simulation of a simple sun, the earth the moon operation, painting cub
Moravec_long
- 单张像片空间后方交会程序,通过四个已知控制点计算出像片的外方位元素-porno leaflets space resection procedure for the adoption of four known control points calculated position outside of a porno elements
back111222
- 单张像片空间后方交会程序,通过四个已知控制点计算出像片的外方位元素(DOS)-porno leaflets space Resection procedures, through four known control points calculated position outside of a porno elements (DOS)
贝赛尔曲线绘制
- 贝赛尔曲线绘制,可以移动控制点-Bessel curve drawing and can move control points.
231226
- 空间后方交汇求解相机外方位元素,变量如下 % x,y 控制点像点坐标 % X,Y,Z 控制点空间坐标 %f焦距 %X0,Y0,Z0,a,b,c六个外方位元素 %x0,y0,-f内方位元素:光心坐标 %cha,chb,chc:外方位角元素改正数 %count 记录迭代次数 %R 旋转矩阵 %A 线性化的偏导系数矩阵 %L 常数项矩阵 %M0 外方位元素矩阵 %M1 外方位元素改正数矩阵-meeting space for rear camera po
danpianhoufangjiaohui
- 基于摄影测量学中四个控制点的单片后方交会-based photographic surveying four control points Monolithic Resection
BezierPublish
- Bezier贝赛尔函数集,包括贝赛尔形值点生成函数、贝赛尔控制点反算函数和汇编代码定点数快速生成函数等。-Bezier Bessel function set, including Bessel-value point generating function, Bessel control point anti-count function and compile code set points rapid generating function, etc..
ResearchBezier
- 在VC中研究和设计双三次B样条曲面,利用VC面向对象具有可视化的特点,选择适当的空间控制点来调整三次B样条曲面的形状-in VC research and the design of bicubic B-spline surface, the use of object-oriented VC with the visual characteristics, selection of appropriate space control point adjustment cubic B-splin
GCP-remote
- 该文档中是国内学者发表的关于遥感图像无控制点或稀少控制点的方法及理论,对学习遥感图像处理的非常有用-the document is published by the Chinese scholars on remote sensing images uncontrolled points or scarce control points of the methodology and theory, remote sensing images for the study of very usefu
antibezier
- 在给定n个插点的情况下,在最小2乘解的意义下,求m个控制点的最接近Bezier曲线-in a given n interpolation points circumstances, a minimum of 2 x sense solutions, m for the nearest control point Bezier curve