DrawBezier {DescTools} | R Documentation |
Draw a Bezier curve.
DrawBezier(x = 0, y = x, nv = 100, col = par("col"), lty = par("lty"),
lwd = par("lwd"), plot = TRUE)
x , y |
a vector of xy-coordinates to define the Bezier curve. Should at least contain 3 points. |
nv |
number of vertices to draw the curve. |
col |
color(s) for the curve. Default is |
lty |
line type for borders and shading; defaults to |
lwd |
line width for borders and shading. |
plot |
logical. If |
Bezier curves appear in such areas as mechanical computer aided design (CAD). They are named after P. Bezier, who used a closely related representation in Renault's UNISURF CAD system in the early 1960s (similar, unpublished, work was done by P. de Casteljau at Citroen in the late 1950s and early 1960s). The 1970s and 1980s saw a flowering of interest in Bezier curves, with many CAD systems using them, and many important developments in their theory. The usefulness of Bezier curves resides in their many geometric and analytical properties. There are elegant and efficient algorithms for evaluation, differentiation, subdivision of the curves, and conversion to other useful representations. (See: Farin, 1993)
DrawBezier
invisibly returns a list of the calculated coordinates for all shapes.
Frank E Harrell Jr <f.harrell@vanderbilt.edu>
G. Farin (1993) Curves and surfaces for computer aided geometric design. A practical guide, Acad. Press
polygon
, DrawRegPolygon
, DrawCircle
, DrawArc
Canvas(xlim=c(0,1))
grid()
DrawBezier( x=c(0,0.5,1), y=c(0,0.5,0), col="blue", lwd=2)
DrawBezier( x=c(0,0.5,1), y=c(0,1,0), col="red", lwd=2)
DrawBezier( x=c(0,0.25,0.5,0.75,1), y=c(0,1,1,1,0), col="darkgreen", lwd=2)