Direction fields
Phase planes
Second order linear ODEs
Fourier series
Partial differential equations
Exit
You can launch these modules independently, and can even launch multiple copies of each module. Before looking at these modules in detail, we explain some features that are common to all (or most) of them.
Every window contains one or two graphs, as well as a number of controls for affecting those graphs. And across the top of each window is a menu bar whose entries include File, Equation (or Function), and Options.
The File menu deals with the outside world, such as files and printers. The Equation menu deals with the mathematical content of your window, i.e., it controls what you're looking at. The Options menu contains the display options, i.e., it controls how you're looking at the contents of your window.
Next we describe those menu items that are shared by all modules. Then we'll come to more detailed chapters on each module in turn.
If you choose to print to a file instead of to a printer then you can write your plot as a .ps file, which can then be opened and viewed with Ghostview. (For example, on a Unix system you would get to a Unix prompt, outside of Matlab, and type ghostview my_plot.eps.)
The Equation (or Function) menus have just one entry in common.
The Options menus have one entry in common.
[Error handling.]
In any of Iode's dialog boxes, if Iode cannot make sense of the
information you provide then it will produce an error message and
simply
keep the previous values. For example, a common mistake is to forget
to type ``*'' to indicate multiplication. If you are asked to
enter a function and type
as 2xy, then Iode will report an
error and will continue using the previous function. (The correct input
for
is 2*x*y.)
[Interrupting.] Matlab lacks proper mechanisms for interrupting lengthy computations, so that there are only two solutions if a computation takes a long time to finish: Either you wait until the computation is done, or you quit from Matlab altogether. The good news is that you won't encounter lengthy computations unless you explicitly request them, e.g., by choosing an inordinately small step size for numerical computations.