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A Critique on 'On Finite Rotations and the Noncommutativity Rate Vector'

机译:关于“有限旋转和非交换率矢量”的评论

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Understanding 3D rigid rotation and implementing inertial navigation algorithm [2-4]. Our group employed the so-called screw vector to consider rotation and translation simultaneously in the dual quaternion based inertial navigation algorithm design [5]. Therein, the screw vector rate was derived by the same simple method of the rotation vector rate [2, 6]. In the commented paper [1], the Bortz equation was generalized to any dimension using geometry algebra. The benefit is owed to the overwhelming property of geometry algebra [7]. Note that dual quaternion is an equivalent subset of geometry algebra in 3D space and is easier to comprehend for the inertial navigation community since quaternion has been well known in this field for several decades.
机译:了解3D刚性旋转并实现惯性导航算法[2-4]。我们的小组在基于双四元数的惯性导航算法设计中采用了所谓的螺旋向量同时考虑旋转和平移[5]。其中,螺杆矢量率是通过与旋转矢量率相同的简单方法得出的[2,6]。在发表评论的论文中[1],使用几何代数将Bortz方程推广到任何维度。好处归功于几何代数的压倒性[7]。请注意,双四元数是3D空间中几何代数的等效子集,并且由于四元数在该领域已广为人知,因此对于惯性导航界来说更容易理解。

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