|MATLAB Function Reference|
Easy to use 3-D colored surface plotter
ezsurf(f) creates a graph of f(x,y), where
f is a string that represents a mathematical function of two variables, such as x and y.
The function f is plotted over the default domain: -2 < x < 2, -2 < y < 2. MATLAB chooses the computational grid according to the amount of variation that occurs; if the function f is not defined (singular) for points on the grid, then these points are not plotted.
ezsurf(f,domain) plots f over the specified
domain can be either a 4-by-1 vector [xmin, xmax, ymin, ymax] or a 2-by-1 vector [min, max] (where, min < x < max, min < y < max).
If f is a function of the variables u and v (rather than x and y), then the domain endpoints umin, umax, vmin, and vmax are sorted alphabetically. Thus,
ezsurf('u^2 - v^3',[0,1],[3,6]) plots u2 - v3 over 0 < u < 1, 3 < v < 6.
ezsurf(x,y,z) plots the parametric surface x = x(s,t), y = y(s,t), and z = z(s,t) over the square: -2 < s < 2, -2 < t < 2.
ezsurf(x,y,z,[min,max]) plots the parametric surface using the specified domain.
ezsurf(...,n) plots f over the default domain using an
n grid. The default value for
n is 60.
ezsurf(...,'circ') plots f over a disk centered on the domain.
Array multiplication, division, and exponentiation are always implied in the expression you pass to
ezsurf. For example, the MATLAB syntax for a surface plot of the expression,
is written as:
x^2 is interpreted as
x.^2 in the string you pass to
ezsurf does not graph points where the mathematical function is not defined (these data points are set to
NaNs, which MATLAB does not plot). This example illustrates this filtering of singularities/discontinuous points by graphing the function,
over the default domain -2 < x < 2, -2 < y < 2:
surf to plot the same data produces a graph without filtering of discontinuities (as well as requiring more steps):
Note also that
ezsurf creates graphs that have axis labels, a title, and extend to the axis limits.
Function Plots for related functions