International audienceWe derive the equations of motion for linked rigid bodies from Lagrange mechanics and from Gauss's principle of least constraint. The rotational motion of the subunits is described in terms of quaternion parameters and angular velocities. Different types of joints can be incorporated via axis constraints for the angular velocities. The resulting equations of motion are generalizations of the Euler equations of motion for a single rotor
This paper introduces a new coordinate formulation for the kinematic and dynamic analysis of planar ...
New and recently developed concepts and ideas useful in obtaining efficient computer algorithms for ...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...
International audienceWe derive the equations of motion for linked rigid bodies from Lagrange mechan...
International audienceThis paper develops a new, simple, explicit equation of motion for general con...
The paper is concerned with coordinate representations for rigid parts in multibody dynamics. The di...
This paper deals with the Lagrange multipliers corresponding to the intrinsic constraint equations o...
"Series title: Springerbriefs in applied sciences and technology, ISSN 2191-530X"In this chapter, th...
International audienceThis note provides a direct method for obtaining Lagrange's equations describi...
The Euler–Poinaré principle is a reduced Hamilton’s principle under Lie group framework. In this art...
A combination of Euler parameter kinematics and Hamiltonian mechanics provides a rigid body dynamics...
A Primer Oliver M. O'Reilly. Chapter 9 Kinetics of a Rigid Body TOPICS We start by discussing Euler...
Classical mechanics is the study of the motion of particles, solid bodies or of systems of bodies, a...
aime.sagepub.com Dynamical equations of multibody systems on Lie groups Wenjie Yu1,2 and Zhenkuan Pa...
On the rotational equations of motion in rigid body dynamics when using Euler parameter
This paper introduces a new coordinate formulation for the kinematic and dynamic analysis of planar ...
New and recently developed concepts and ideas useful in obtaining efficient computer algorithms for ...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...
International audienceWe derive the equations of motion for linked rigid bodies from Lagrange mechan...
International audienceThis paper develops a new, simple, explicit equation of motion for general con...
The paper is concerned with coordinate representations for rigid parts in multibody dynamics. The di...
This paper deals with the Lagrange multipliers corresponding to the intrinsic constraint equations o...
"Series title: Springerbriefs in applied sciences and technology, ISSN 2191-530X"In this chapter, th...
International audienceThis note provides a direct method for obtaining Lagrange's equations describi...
The Euler–Poinaré principle is a reduced Hamilton’s principle under Lie group framework. In this art...
A combination of Euler parameter kinematics and Hamiltonian mechanics provides a rigid body dynamics...
A Primer Oliver M. O'Reilly. Chapter 9 Kinetics of a Rigid Body TOPICS We start by discussing Euler...
Classical mechanics is the study of the motion of particles, solid bodies or of systems of bodies, a...
aime.sagepub.com Dynamical equations of multibody systems on Lie groups Wenjie Yu1,2 and Zhenkuan Pa...
On the rotational equations of motion in rigid body dynamics when using Euler parameter
This paper introduces a new coordinate formulation for the kinematic and dynamic analysis of planar ...
New and recently developed concepts and ideas useful in obtaining efficient computer algorithms for ...
This chapter deals with the different approaches for describing the rotational coordinates in spatia...