Примеры, вызываемые из командной строки. Вызов списка демонстрационных примеров.
(Продолжение)
MATLAB/Visualization. | |
graf2d | 2D Plots: Demonstrate XY plots in MATLAB. |
graf2d2 | 3D Plots: Demonstrate XYZ plots in MATLAB. |
Grafcplx | Demonstrate complex function plots in MATLAB. |
Lorenz | Plot the orbit around the Lorenz chaotic attractor. |
Imageext | Image colormaps: changing and rotating colormaps. |
Xpklein | Klein bottle demo. |
Vibes | Vibration movie: Vibrating L-shaped membrane. |
Xpsound | Visualizing sound: Demonstrate MATLAB 's sound capability. |
Imagederno | Demonstrate MATLAB 's image capability. |
Penny | Several views of the penny data. |
Earthmap | View Earth's topography. |
Xfourier | Graphic demo of Fourier series expansion. |
Colormenu | Select color map. |
Cplxdemo | Maps of functions of a complex variable. |
MATLAB/Language. | |
Xplang | Introduction to the MATLAB language. |
Hndlgraf | Demonstrate Handle Graphics for line plots. |
grafSd | Demonstrate Handle Graphics for surface plots. |
Hndlaxis | Demonstrate Handle Graphics for axes. |
MATLAB/Differential equations. | |
Odedemo | Demo for the MATLAB Differential Equation solvers. |
odeexamples | Browse the MATLAB ODE/DAE/BVP/PDE examples. |
MATLAB/ODEs | |
Ballode | Demo of a bouncing ball. |
Brussode | Stiff problem modelling a chemical reaction (Brusselator). |
burgersode | Burger's equation solved using a moving mesh technique. |
fem1ode | Stiff problem with a time-dependent mass matrix. |
fem2ode | Stiff problem with a constant mass matrix. |
hblode | Stiff problem 1 of Hindmarsh and Byrne. |
Orbitode | Restricted three body problem. |
Rigidode | Euler equations of a rigid body without external forces. |
Vdpode | Parameterizable van der Pol equation (stiff for large mu). |
MATLAB/DAEs | |
hbldae | Stiff DAE from a conservation law. |
ampldae | Stiff OAE from an electrical circuit. |
MATLAB/BVPs | |
Twobvp | BVP that has exactly two solutions. |
mat4bvp | Find the fourth eigenvalue of the Mathieu's equation. |
Shockbvp | The solution has a shock layer near x = 0. |
MATLAB/PDEs | |
pdex1 | Example 1 for PDEPE |
pdex2 | Example 2 for PDEPE |
pdex3 | Example 3 for PDEPE |
pdex4 | Example 4 for PDEPE |
pdex5 | Example 5 for PDEPE |