AmesimKnowledge

Simcenter Amesim to Simcenter 3D Motion interface

Coupled Dynamic Simulation

Coupled Dynamic Simulation

In coupled simulation the state equations of both Simcenter Amesim and Simcenter 3D Motion are solved as a complete set by the Simcenter 3D Motion simulation solver. This is in contrast to the co-simulation approach where each simulation package runs its own solver, which is in turn synched with the other solver.

Mechanism Equations of Motion

The Simcenter 3D Motion solver creates a set of Differential-Algebraic equations (DAE) of motion. A DAE is a combination of differential and algebraic equations. In the mechanism these equations are represented in Newton-Euler format. Simcenter 3D Motion uses a maximal set of coordinates and then removes the extra degrees of freedom by applying a library of joint constraint equations.

q is the vector of generalized position coordinates

v is the vector of generalized coordinate velocities

M = Mass matrix

Qa= vector of Applied forces

Φ (q) is the vector joint constraint equations

λ is the vector of LaGrange Multipliers.

Source: https://docs.sw.siemens.com/en-US/doc/254352342/PL20250521841123434.amesim_collection.Motion/Coupled_Dynamic_Simulation · retrieved 2026-07-17