2.7.11 TriPlot and QuadPlot

Function triplot and quadplot draw set of triangles (or quadrangles for QuadPlot) for irregular data arrays. Note, that you have to provide not only vertexes, but also the indexes of triangles or quadrangles. I.e. perform triangulation by some other library. The sample code is:

int sample(mglGraph *gr)
{
  mreal q[] = {0,1,2,3, 4,5,6,7, 0,2,4,6, 1,3,5,7, 0,4,1,5, 2,6,3,7};
  mreal xc[] = {-1,1,-1,1,-1,1,-1,1}, yc[] = {-1,-1,1,1,-1,-1,1,1}, zc[] = {-1,-1,-1,-1,1,1,1,1};
  mglData qq(6,4,q), xx(8,xc), yy(8,yc), zz(8,zc);
  gr->Light(true);  //gr->Alpha(true);
  gr->SubPlot(2,2,0); gr->Title("QuadPlot sample"); gr->Rotate(50,60);
  gr->QuadPlot(qq,xx,yy,zz,"yr");
  gr->QuadPlot(qq,xx,yy,zz,"k#");
  gr->SubPlot(2,2,2); gr->Title("QuadPlot coloring"); gr->Rotate(50,60);
  gr->QuadPlot(qq,xx,yy,zz,yy,"yr");
  gr->QuadPlot(qq,xx,yy,zz,"k#");

  mreal t[] = {0,1,2, 0,1,3, 0,2,3, 1,2,3};
  mreal xt[] = {-1,1,0,0}, yt[] = {-1,-1,1,0}, zt[] = {-1,-1,-1,1};
  mglData tt(4,3,t), uu(4,xt), vv(4,yt), ww(4,zt);
  gr->SubPlot(2,2,1); gr->Title("TriPlot sample");  gr->Rotate(50,60);
  gr->TriPlot(tt,uu,vv,ww,"b");
  gr->TriPlot(tt,uu,vv,ww,"k#");
  gr->SubPlot(2,2,3); gr->Title("TriPlot coloring");  gr->Rotate(50,60);
  gr->TriPlot(tt,uu,vv,ww,vv,"cb");
  gr->TriPlot(tt,uu,vv,ww,"k#");
  gr->TriCont(tt,uu,vv,ww,"B");
  return 0;
}

This document was generated on March 21, 2014 using texi2html 5.0.