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Position of the endpoint b can be de ned in the arm workspace either by two coordinates x and y in the Cartesian plane (x, y) or by two joint angles 1 and 1 . Hence we distinguish two representations of an arm con guration, in Cartesian space (x, y) and in joint space ( 1 , 1 ). An arm with more degrees of freedom or a three-dimensional arm will result in a higher complexity of those representations. 2.1 KINEMATICS Kinematics describes the relationship between positions, velocities, and accelerations of a set of bodies in our case, of the robot arm links. While we are at it, let us also de ne the concepts of statics and dynamics, which often go together with kinematics when describing a body s motion, and which we will address in the following sections: Statics describes (a) the relationship between forces and torques that, say, an arm manipulator exerts on the surrounding objects and (b) the relationship between internal forces and torques at the arm links. Dynamics describes the relationship between kinematics and statics. For example, the relationship between torques at the arm joints and link positions represents the arm s dynamics. For trajectory planning of robot arm manipulators, kinematics is especially important. Here is one reason for that. More often than not, people prefer to command arm s positions in terms of Cartesian coordinates in our case the two coordinates (x, y) whereas the arm control system expects them in terms of arm s joint values in our case the angular joint values ( 1 , 1 ). Inversely, if data matrix excel 2007 DataMatrix Barcode Fonts - Barcode Resource
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