diagonal of a determinant
- diagonal of a determinant的基本解释
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行列式的对角线
- 更多网络例句与diagonal of a determinant相关的网络例句 [注：此内容来源于网络，仅供参考]
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A determinant in which all elements are zero except the elements of the principal diagonal and the elements immediately above and below this diagonal is called a continuant.
一个行列式除了主对角元素以及紧靠对角线的上面和下面的元素外，所有的元素均为零者叫做连行列式。
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When the actuated joint was rotary actuation, kinematic Jacobian matrix of the manipulator was a diagonal matrix. So it was an uncoupled mechanism. As the actuated joint was linear one, Jacobian matrix of the manipulator was an identity 3×3 matrix and its determinant was equal to one. Manipulator, therefore, was singularity-free fully-isotropic throughout the entire workspace.
当以转动输入为主驱动时，运动雅可比矩阵为3×3阶对角阵，故机构为无耦合并联机构；当以移动为主驱动时，雅可比矩阵为3×3阶单位阵，且其行列式的值为1，所以在整个工作空间内机构表现为无奇异完全各向同性。
- 更多网络解释与diagonal of a determinant相关的网络解释 [注：此内容来源于网络，仅供参考]
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diagonal of a determinant：行列式的对角线
diagonal morphism 对角射 | diagonal of a determinant 行列式的对角线 | diagonal of the face 面对角线