WOLFRAM SYSTEM MODELER
OscillatorOscillator demonstrates the use of initial conditions |
![]() |
SystemModel["Modelica.Mechanics.Translational.Examples.Oscillator"]
This information is part of the Modelica Standard Library maintained by the Modelica Association.
A spring - mass system is a mechanical oscillator. If no damping is included and the system is excited at resonance frequency infinite amplitudes will result. The resonant frequency is given by omega_res = sqrt(c / m) with:
c … spring stiffness and
m … mass.
To make sure that the system is initially at rest the initial conditions s(start=-0.5) and v(start=0) for the sliding masses are set. If damping is added the amplitudes are bounded.
![]() |
mass1 |
Type: Mass Description: Sliding mass with inertia |
---|---|---|
![]() |
spring1 |
Type: Spring Description: Linear 1D translational spring |
![]() |
fixed1 |
Type: Fixed Description: Fixed flange |
![]() |
force1 |
Type: Force Description: External force acting on a drive train element as input signal |
![]() |
sine1 |
Type: Sine Description: Generate sine signal |
![]() |
mass2 |
Type: Mass Description: Sliding mass with inertia |
![]() |
spring2 |
Type: Spring Description: Linear 1D translational spring |
![]() |
fixed2 |
Type: Fixed Description: Fixed flange |
![]() |
force2 |
Type: Force Description: External force acting on a drive train element as input signal |
![]() |
sine2 |
Type: Sine Description: Generate sine signal |
![]() |
damper1 |
Type: Damper Description: Linear 1D translational damper |