The algebraic screw pair, or A-pair, represents a new class of kinematic constraint that exploits the self-motions inherent to a specific configuration of Griffis-Duffy platform. The A-pair causes a sinusoidal coupling of rotation and translation between adjacent links in the kinematic chain. The resulting linkage is termed an A-chain. This paper presents a derivation of the manipulator Jacobian of n A-chains in general, and a specific 4 degree-of-freedom hybrid serial-parallel 4A-chain
In this contribution the higher order analyses equations for a kinematic chain are deduced by succes...
The motions of mechanisms can be described in terms of screw coordinates by means of an exponential ...
Kinematic chain analysis is viewed as consisting of a data structure, kinematic analysis, dynamic an...
A new kinematic pair called an algebraic screw pair, or A-pair, is introduced that utilizes the self...
The algebraic screw pair, or A-pair, represents a new class of kinematic constraint that exploits th...
This paper investigates the mobility of a family of fully translational parallel manipulators based ...
This book reviews the fundamentals of screw theory concerned with velocity analysis of rigid-bodies,...
Mainly drawing on screw theory and linear algebra, this paper presents an approach to determining th...
In this paper, the theory of reciprocal screws is reviewed. Reciprocal screwsystems associated with ...
As robotic systems flourish, reliability has become a topic of paramount importance in the human–rob...
This report describes research done at the Artificial Intelligence Laboratory of the Massachusetts I...
This paper presents a systematic development for finding position, velocity, and acceleration of one...
This paper presents a unified and generalized approach for the construction of Jacobian matrices for...
This paper presents a new approach to the velocity and acceleration analyses of lower mobility paral...
Abstract—This paper presents a new methodology of formulating Jacobian matrix for limited degree of ...
In this contribution the higher order analyses equations for a kinematic chain are deduced by succes...
The motions of mechanisms can be described in terms of screw coordinates by means of an exponential ...
Kinematic chain analysis is viewed as consisting of a data structure, kinematic analysis, dynamic an...
A new kinematic pair called an algebraic screw pair, or A-pair, is introduced that utilizes the self...
The algebraic screw pair, or A-pair, represents a new class of kinematic constraint that exploits th...
This paper investigates the mobility of a family of fully translational parallel manipulators based ...
This book reviews the fundamentals of screw theory concerned with velocity analysis of rigid-bodies,...
Mainly drawing on screw theory and linear algebra, this paper presents an approach to determining th...
In this paper, the theory of reciprocal screws is reviewed. Reciprocal screwsystems associated with ...
As robotic systems flourish, reliability has become a topic of paramount importance in the human–rob...
This report describes research done at the Artificial Intelligence Laboratory of the Massachusetts I...
This paper presents a systematic development for finding position, velocity, and acceleration of one...
This paper presents a unified and generalized approach for the construction of Jacobian matrices for...
This paper presents a new approach to the velocity and acceleration analyses of lower mobility paral...
Abstract—This paper presents a new methodology of formulating Jacobian matrix for limited degree of ...
In this contribution the higher order analyses equations for a kinematic chain are deduced by succes...
The motions of mechanisms can be described in terms of screw coordinates by means of an exponential ...
Kinematic chain analysis is viewed as consisting of a data structure, kinematic analysis, dynamic an...