• 本文同时以直观几何方法导出坐标变换矩阵,以便于应用

    In this article the transformation matrices of coordinate systems are derived with geometrical method for the purpose of application.

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  • 应用组线性无关模态构成坐标变换矩阵推导广义坐标部件动力学方程

    Using a coordinate transformation matrix, which is formed by these linearly independent mode set, the component equations of motion in generalized coordinates are derived.

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  • 本文的方法现行坐标变换矩阵相比变换次数变换向量个数明显减少,从而使计算过程大大简化。

    The measure of the text compares the current coordinate matrix, the switch time and the number of switched vector have decreased, so the process was simplified.

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  • 给出了用系统ABCD矩阵表示的用于进行此坐标变换表达式等价的形式WDF坐标变换矩阵(WCTM)。

    The expressions and tensor form coordinate transform matrix of the WDF (WCTM) is given and expressed in terms of the ABCD ray transform matrix elements of the system.

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  • 利用矢量代数方法推导方向余弦参量坐标世界坐标坐标变换矩阵;利用矩阵求逆的方法,推导出世界坐标系到物坐标系的坐标变换矩阵

    The coordinate transformation matrix based on the direction cosine parameters from the object coordinate system to the world coordinate system is derived by vector algebra.

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  • 提出一种基于矢量运算新的坐标变换方法,该方法具有需要计算转换系数矩阵可逆的特点。

    A novel reversible coordinate transform method, need not calculating the transform coefficient matrix, based on vector operation is proposed in this paper.

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  • 坐标变换理论基础上,提出了切削加工机器人关联矩阵加工理论。

    On base of the coordinate alternation theory, the relating matrix machining theory for the cutting robot is described.

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  • 伽例略变换下,巧妙利用矢量,给出任意正交曲线坐标质点速度加速度矩阵表式方法

    Under Galilean transformations, expressions of Veloeities and accelerations in vertical curve Coordinates are derived by the ingenious use of Zero Vector and means of matrix.

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  • 根据可比矩阵导出了种用于机器人坐标静力变换一种简便实用的方法

    Based on Jacobi matrix, a simple and useful method for the static transformation between coordinate systems of robot is developed.

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  • 机械手实例中,分别采用指数变换坐标矩阵变换法进行求解。

    Both complex exponential form transformation and the coordinate matrix transformation are applied to the example of manipulator.

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  • 利用这个变换矩阵可以方便地笛卡尔坐标张量表达式微分算子有关公式变换正交曲线坐标相应公式

    Using the cosine transform matrix the Cartesian tensors, differential operators and related equations can be readily transformed into corresponding expressions in orthogonal curvilinear coordinates.

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  • 应用坐标旋转变换原理导出了介质极化任意状态S矩阵

    The S - matrix of the polarizer composed of circular waveguide and dielectric plate in arbitrarily states is given with rotation transform.

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  • 机器人学理论基础,建立机器人模型D-H坐标对相邻坐标系间变换矩阵了改进使D-H方法具有通用性

    D-H coordinate systems of the robot are set up, and the transformation matrixes of near two links are improved on to make D-H method more general.

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  • 针对VRML造型局部坐标创建,采用变换矩阵实现了造型局部坐标世界坐标系下的坐标变换

    Because each model in VRML is created in local coordinate system, inconvenient to handle them uniformly, this paper infers a universal formula to transform model coordinates from UCS to WCS.

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  • 所有刚体变换线性方程组最小乘法求出图像空间手术空间刚体变换矩阵,最终实现医学图像标志点的自动识别和配准。

    Substituting coordinates of all pairs of points into rigid transform equations, one could use least squares to get the rigid transform matrix from image space to surgical space.

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  • 本文介绍笛卡尔坐标正交曲线坐标的“余弦变换矩阵”,证明这个变换矩阵正交矩阵

    In this paper the cosine transform matrix relating Cartesian coordinates with orthogonal curvilinear coordinates is introduced.

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  • 本文介绍笛卡尔坐标正交曲线坐标的“余弦变换矩阵”,证明这个变换矩阵正交矩阵

    In this paper the cosine transform matrix relating Cartesian coordinates with orthogonal curvilinear coordinates is introduced. It is shown that this transform matrix is an orthogonal matrix.

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  • 矩阵变换实现世界坐标运动机器人关节坐标系运动的映照。

    A transformation was used to map the motion in world frame to robot joint frame.

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  • 有关矩阵变换详细讨论请参见坐标系统变形

    For a more detailed discussion of matrices and transformations, see Coordinate Systems and Transformations.

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  • 根据矩阵理论坐标变换变压器变换进行统一阐释

    According to matrix theory, a unified interpretation is presented for both coordinate transformation and transformer transformation.

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  • 根据矩阵理论坐标变换变压器变换进行统一阐释

    According to matrix theory, a unified interpretation is presented for both coordinate transformation and transformer transformation.

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