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