📄 rttrdemo.m
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% Copyright (C) 1993-2002, by Peter I. Corke% $Log: rttrdemo.m,v $% Revision 1.2 2002/04/01 11:47:18 pic% General cleanup of code: help comments, see also, copyright, remnant dh/dyn% references, clarification of functions.%% $Revision: 1.2 $echo on%% In the field of robotics there are many possible ways of representing % positions and orientations, but the homogeneous transformation is well % matched to MATLABs powerful tools for matrix manipulation.%% Homogeneous transformations describe the relationships between Cartesian % coordinate frames in terms of translation and orientation. % A pure translation of 0.5m in the X direction is represented by transl(0.5, 0.0, 0.0)%% a rotation of 90degrees about the Y axis by roty(pi/2)%% and a rotation of -90degrees about the Z axis by rotz(-pi/2)%% these may be concatenated by multiplication t = transl(0.5, 0.0, 0.0) * roty(pi/2) * rotz(-pi/2)%% If this transformation represented the origin of a new coordinate frame with respect% to the world frame origin (0, 0, 0), that new origin would be given by t * [0 0 0 1]'pause % any key to continue%% the orientation of the new coordinate frame may be expressed in terms of% Euler angles tr2eul(t)%% or roll/pitch/yaw angles tr2rpy(t)pause % any key to continue%% It is important to note that tranform multiplication is in general not % commutative as shown by the following example rotx(pi/2) * rotz(-pi/8) rotz(-pi/8) * rotx(pi/2)%%pause % any key to continueecho off
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