xyzquat

Convert transformation or rotation to compact 3-D pose representation

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    Syntax

    pose = xyzquat(transformation)
    pose = xyzquat(rotation)

    Description

    pose = xyzquat(transformation) converts a transformation transformation to a compact 3-D pose representation pose.

    example

    pose = xyzquat(rotation) converts a rotation rotation to a compact 3-D pose representation pose with no translation.

    example

    Examples

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    This example uses:

    Open Live Script

    Create SE(3) transformation with an xyz-position of [2 3 1] and a rotation defined by a numeric quaternion. Use the eul2quat function to create the numeric quaternion.

    trvec = [2 3 1];
quat1 = [0.9659 0.2588 0 0];
pose1 = [trvec quat1]
    pose1 = 1×7

    2.0000    3.0000    1.0000    0.9659    0.2588         0         0


    T = se3(pose1,"xyzquat")
    T = se3
    1.0000         0         0    2.0000
         0    0.8660   -0.5000    3.0000
         0    0.5000    0.8660    1.0000
         0         0         0    1.0000

    Convert the transformation back into a compact pose.

    pose2 = xyzquat(T)
    pose2 = 1×7

    2.0000    3.0000    1.0000    0.9659    0.2588         0         0

    This example uses:

    Open Live Script

    Create SO(3) rotation defined by a numeric quaternion. Use the eul2quat function to create the numeric quaternion.

    quat1 = [0.9659 0.2588 0 0]
    quat1 = 1×4

    0.9659    0.2588         0         0


    R = so3(quat1,"quat")
    R = so3
    1.0000         0         0
         0    0.8660   -0.5000
         0    0.5000    0.8660

    Convert the rotation into a 3-D compact pose.

    pose1 = xyzquat(R)
    pose1 = 1×7

         0         0         0    0.9659    0.2588         0         0

    Input Arguments

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    Transformation, specified as an se3 object or as an N-element array of se3 objects. N is the total number of transformations.

    Rotation, specified as an so3 object or as an N-element array of so3 objects. N is the total number of rotations.

    Output Arguments

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    3-D compact pose, returned as an M-by-3 matrix, where each row is of the form [x y z qw qx qy qz]. M is the total number of transformations specified. x, y, z comprise the xyz-position and qw, qx, qy, and qz comprise the quaternion rotation.

    See Also

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