MassSpringDashpot
movement of a mass-spring-damper system coupled (by joints) with other %MOVE_rigid% or %MOVE_MassSpringDashpot% geometries
A mass-spring-damper requires two
BND_point definitions. Those two points initially mark the beginning and end location of the spring, and form the connection bonds to other
%MOVE_rigid% or
%MOVE_MassSpringDashpot% geometries. In addition, optional triangles and lines can be used to compute the hydrodynamical forces on the mass-spring-damper system.
If the optional non-zero
Spring Force and
Damping Force are provided, then the total forces are calculated as follows:
\begin{align}{\bf F_{spring}} = {\bf F_{spring}} + {\bf K} \cdot {\bf dx}, \quad {\bf F_{damping}} = {\bf F_{damping}} + {\bf C} \cdot {\bf dv}\end{align}
\( {\bf F_{spring}}\) is the total spring force, \( {\bf F_{damping}}\) is the total damping force, \( {\bf K}\) is the springConstant, and \( {\bf C}\) is the dampingConstant.
\( {\bf dx}\) is the change in spring length which can be obtained via the function xCOG(4) or xCOG(5), see
xCOG() for details.
\( {\bf dv}\) is the change in length rate which can be obtained via the function vCOG(4) or vCOG(5), see
vCOG() for details.