The second volume of Rigid Body Dynamics of Mechanisms covers applications via a systematic method for deriving model equations of planar and spatial mechanisms. The necessary theoretical foundations have been laid in the first volume that introduces the theoretical mechanical aspects of mechatronic systems. Here the focus is on the application of the modeling methodology to various examples of rigid-body mechanisms, simple planar ones as well as more challenging spatial problems. A rich variety of joint models, active constraints, plus active and passive force elements is treated. The book is intended for self-study by working engineers and students concerned with the control of mechanical systems, i.e. robotics, mechatronics, vehicles, an...
Mechanisms with lower mobility can be studied by using tools that are directly deduced from those of...
M.Ing. (Mechanical Engineering)This dissertation presents and explains methods for the dynamic model...
The rocking motion of a solid block on a moving deformable base is a dynamic problem, that despite i...
A Concise Introduction to Mechanics of Rigid Bodies: Multidisciplinary Engineering presents concise,...
This updated second edition broadens the explanation of rotational kinematics and dynamics — the mos...
This book introduces a general approach for schematization of mechanical systems with rigid and defo...
We list the physical systems that are considered in the book of Bullo and Lewis [2004], either as ex...
The intrinsic variability of dynamic properties in spatial systems is faced in this paper by means o...
The intrinsic variability of dynamic properties in spatial systems is faced in this paper by means o...
Modern 3d applications convince through models with high polygon counts, detailed textures, and adv...
The equations of motion for linearly elastic bodies undergoing large displacement motion are derived...
We present an interface between a deformable body mechanics model and a rigid body mechanics model. ...
In this chapter, the fundamental ingredients related to formulation of the equations of motion for m...
The problem of joint reactions indeterminacy, in engineering simulations of rigid body mechanisms is...
none1noThe intrinsic variability of dynamic properties in spatial systems is faced in this paper by ...
Mechanisms with lower mobility can be studied by using tools that are directly deduced from those of...
M.Ing. (Mechanical Engineering)This dissertation presents and explains methods for the dynamic model...
The rocking motion of a solid block on a moving deformable base is a dynamic problem, that despite i...
A Concise Introduction to Mechanics of Rigid Bodies: Multidisciplinary Engineering presents concise,...
This updated second edition broadens the explanation of rotational kinematics and dynamics — the mos...
This book introduces a general approach for schematization of mechanical systems with rigid and defo...
We list the physical systems that are considered in the book of Bullo and Lewis [2004], either as ex...
The intrinsic variability of dynamic properties in spatial systems is faced in this paper by means o...
The intrinsic variability of dynamic properties in spatial systems is faced in this paper by means o...
Modern 3d applications convince through models with high polygon counts, detailed textures, and adv...
The equations of motion for linearly elastic bodies undergoing large displacement motion are derived...
We present an interface between a deformable body mechanics model and a rigid body mechanics model. ...
In this chapter, the fundamental ingredients related to formulation of the equations of motion for m...
The problem of joint reactions indeterminacy, in engineering simulations of rigid body mechanisms is...
none1noThe intrinsic variability of dynamic properties in spatial systems is faced in this paper by ...
Mechanisms with lower mobility can be studied by using tools that are directly deduced from those of...
M.Ing. (Mechanical Engineering)This dissertation presents and explains methods for the dynamic model...
The rocking motion of a solid block on a moving deformable base is a dynamic problem, that despite i...