Difference between revisions of "Dcm2euler.m"
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angles=dcm2euler(dcm) | angles=dcm2euler(dcm) | ||
| − | == | + | ==Parameters== |
dcm - directional cosine matrix | dcm - directional cosine matrix | ||
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==See also== | ==See also== | ||
| − | [[euler2dcm.m]], [[ | + | [[euler2dcm.m]], [[wigner.m]], [[dcm2wigner.m]], [[anax2dcm.m]], [[anax2quat.m]], [[axis_tsymm.m]], [[euler_sup.m]], [[quat2anax.m]], [[rotmat_align.m]], [[rotor_stack.m]], [[xyz2sph.m]], [[Kernel_utilities]] |
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''Version 2.3, authors: [[Ilya Kuprov]]'' | ''Version 2.3, authors: [[Ilya Kuprov]]'' | ||
Latest revision as of 19:35, 6 June 2026
Converts directional cosine matrix into Euler angles, ZYZ active convention (rotating the object rather than the axes).
Syntax
[alpha,beta,gamma]=dcm2euler(dcm)
OR
angles=dcm2euler(dcm)
Parameters
dcm - directional cosine matrix
Outputs
alpha, beta, gamma - Euler angles in ZYZ active con-
vention, radians
angles - a row vector of Euler angles in
ZYZ active convention, ordered
as alpha, beta, gamma, in radians
Notes
The problem of recovering Euler angles from a DCM is, in general, ill-posed. This function is a product of considerable work, it has passed rigorous testing: it either returns a correct answer or gives an informative error. See the notes on rotation conventions for the basic definitions of rotations in Spinach.
See also
euler2dcm.m, wigner.m, dcm2wigner.m, anax2dcm.m, anax2quat.m, axis_tsymm.m, euler_sup.m, quat2anax.m, rotmat_align.m, rotor_stack.m, xyz2sph.m, Kernel_utilities
Version 2.3, authors: Ilya Kuprov