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| Pose_ (double c) |
| Construct a pose with a specified confidence.
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| Pose_ (Vector3< F > const &translation, Matrix3< F > const &rotation, double hostTimestamp=std::numeric_limits< double >::infinity(), std::int64_t edgeTimestamp=(std::numeric_limits< std::int64_t >::min)(), double c=0.) |
| Construct a pose with a translation, rotation, timestamps and confidence.
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double | confidence () const |
| Get the confidence of the pose. Value in [0,1], 0 means lost.
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void | setConfidence (double c) |
| Set the confidence of the pose. Value in [0,1], 0 means lost.
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Vector4< F > const & | quaternion () const |
| Get the quaternion of the rotation.
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void | setQuaternion (Vector4< F > const &v) |
| Set the quaternion of the rotation.
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void | setQuaternion (F const *v) |
| Set the quaternion of the rotation using pointer of 4D array.
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void | setRotation (Matrix3< F > const &v) |
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void | setRotation (F const *v) |
| Set the quaternion of the rotation using pointer of 4D array.
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std::int64_t | edgeTimestampUs () const |
| Get the edge timestamp of the pose (in microseconds).
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void | setEdgeTimestampUs (std::int64_t t) |
| Set the edge timestamp of the pose (in microseconds).
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double | hostTimestamp () const |
| Get the host timestamp of the pose (in s).
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void | setHostTimestamp (double t) |
| Set the host timestamp of the pose (in s).
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Transform_ & | operator*= (Transform_ const &q) |
| Composition operator for transformations.
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Vector3< F > const & | translation () const |
| Get the translation part of the transformation. More...
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void | setTranslation (Vector3< F > const &v) |
| Set the translation part of the transformation.
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void | setTranslation (F const *v) |
| Set the translation part of the transformation using pointer to 3D array.
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Matrix3< F > const & | rotation () const |
| Get the rotation matrix part of the transformation. More...
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F | x () const |
| X coordinate of the translation.
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F | y () const |
| Y coordinate of the translation.
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F | z () const |
| Z coordinate of the translation.
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Transform_< F > | inverse () const |
| Compute the inverse transformation. More...
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