simulation of multibody systems Constraint gradient projective method for stabilization of constraint violation during time integration of multibody systems (MBS) is in focus of the paper. Mathematical model for constrained MBS dynamic simulation on manifolds is introduced and numerical violation of system kinematical constraints is discussed. As an extension of the previous work, that was focused on time integration of holonomic systems, the stabilization projective method is discussed in the context of generally constrained mechanical systems. By adopting differential-geometric point of view, the geometric and stabilization issues of the method are addressed. After discussing optimization of partitioning algorithm, it is shown that the pr...
Abstract. Control (or servo) constraints can be used to partially prescribe the motion of discrete m...
We consider a differential-algebraic co-simulation approach to couple flexible structures to a rigid...
The main purpose of dynamical processes modelling is to formulate the motion equations of the system...
Constraint gradient projective method for stabilization of constraint violation during integration o...
A hallmark of multibody dynamics is that most formulations involve a number of constraints. Typicall...
A hallmark of multibody dynamics is that most formulations involve a number of constraints. Typicall...
A hallmark of multibody dynamics is that most for-mulations involve a number of constraints. Typical...
A hallmark of multibody dynamics is that most for-mulations involve a number of constraints. Typical...
This paper is intended to the discussion of possible methods for the solution of the motion equation...
The dynamic equations of motion for constrained multibody systems are frequently formulated using th...
A new, convenient, and effective energy constraint control is developed from a geometric interpretat...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/76126/1/AIAA-11410-903.pd
This work discusses a simple means to add kinematic constraints to existing mechanical problems form...
Automated algorithms for the dynamic analysis and simulation of constrained multibody systems assume...
We present a method for achieving geometrical constraint stabilization for a linear-complementarity-...
Abstract. Control (or servo) constraints can be used to partially prescribe the motion of discrete m...
We consider a differential-algebraic co-simulation approach to couple flexible structures to a rigid...
The main purpose of dynamical processes modelling is to formulate the motion equations of the system...
Constraint gradient projective method for stabilization of constraint violation during integration o...
A hallmark of multibody dynamics is that most formulations involve a number of constraints. Typicall...
A hallmark of multibody dynamics is that most formulations involve a number of constraints. Typicall...
A hallmark of multibody dynamics is that most for-mulations involve a number of constraints. Typical...
A hallmark of multibody dynamics is that most for-mulations involve a number of constraints. Typical...
This paper is intended to the discussion of possible methods for the solution of the motion equation...
The dynamic equations of motion for constrained multibody systems are frequently formulated using th...
A new, convenient, and effective energy constraint control is developed from a geometric interpretat...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/76126/1/AIAA-11410-903.pd
This work discusses a simple means to add kinematic constraints to existing mechanical problems form...
Automated algorithms for the dynamic analysis and simulation of constrained multibody systems assume...
We present a method for achieving geometrical constraint stabilization for a linear-complementarity-...
Abstract. Control (or servo) constraints can be used to partially prescribe the motion of discrete m...
We consider a differential-algebraic co-simulation approach to couple flexible structures to a rigid...
The main purpose of dynamical processes modelling is to formulate the motion equations of the system...