Graphics

Stairstep Plots

Stairstep plots display data as the leading edges of a constant interval (i.e., zero-order hold state). This type of plot holds the data at a constant y-value for all values between x(i) and x(i+1), where i is the index into the x data. This type of plot is useful for drawing time-history plots of digitally sampled data systems.

Example - Stairstep Plot of a Function

For example, define a function f that varies over time,

• alpha = 0.01;
  beta = 0.5;
  t = 0:10;
  f = exp(-alpha*t).*sin(beta*t);
  

Use stairs to display the function as a stairstep plot and a linearly interpolated function.

• stairs(t,f)
  hold on
  plot(t,f,'--*')
  hold off 
  
  
  

Annotate the graph and set the axes limits.

• label = 'Stairstep plot of e^{-(\alpha*t)} sin\beta*t';
  text(0.5,-0.2,label,'FontSize',14)
  xlabel('t = 0:10','FontSize',14)
  axis([0 10 -1.2 1.2])
  

Three-Dimensional Stem Plots

Direction and Velocity Vector Graphs