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Quaternion Library for Simulink

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company name:
Jay St. Pierre
license: Free
minimum requirements: MATLAB 7.5 (R2007b)
functional limitations:
Quaternion Library for Simulink description
Quaternion Library for SimulinkVersion 1.7 (JASP) 12-Dec-2009This is a library of blocks that allows manipulation of quaternions.The available blocks are: Quaternion Normalize Quaternion Conjugate Quaternion Multiply Quaternion Propagation Quaternion Vector Transform Quaternion Vector Rotation Quaternion Decomposition Quaternion to DCM DCM to Quaternion Row Major to Matrix Matrix to Row MajorFor purposes of this library, a quaternion, q, is just a four element vector where q(1:3) is the "imaginary" or "vector" portion of the hypercomplex number, and q(4) is the "real" or "scalar" portion. Consequently, if q represents a rotation, then: q(1) = v1*sin(phi/2) q(2) = v2*sin(phi/2) q(3) = v3*sin(phi/2) q(4) = cos(phi/2)where phi is the amount of rotation about the unit vector [v1 v2 v3].The DCM's produced by the "Quaternion to DCM" block and used by the DCM to Quaternion block are written in row major form instead of normal MATLAB matrices. Back when this library was first developed, Simulink signals could not be matrices, so were written in the C-friendly row-major format. To prevent the breakage of models that were written to use the row major signals, the interface to the blocks have not been changed but two blocks were added to aid with the translation of matrices to/from row major format.IMPORTANT NOTE: For purposes of quaternion/DCM equivalence, the relationship is chosen to be: R v = q* v qTherefore a "transform" is (q* v q) and a "rotation" is (q v q*). This follows the convention used in "Spacecraft Attitude Determination and Control", edited by James R. Wertz, Copyright 1978. Note that many recent uses of quaternions choose the opposite convention (the "left" quaternion being the equivalent), including many computer graphics libraries.See also QUATERNIONS, the quaternion manipulation toolbox for the MATLAB command line. RM2MAT and MAT2RM functions provided by the Matrix Library for Simulink are also useful for handling row-major form matrices.
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