1.
The Establishment of Matrix Mechanics and Wave Mechanics and the Comparison of Their Thought;
矩阵力学和波动力学的创立及其思想比较
2.
The Generation of Heisenberg Matrix Mechanics and Uncertainty Relations and Their Impact on Philosophy
海森伯矩阵力学和测不准关系的产生及其哲学贡献
3.
SCREW-MATRIX METHOD IN DYNAMICS OF MULTIBODY SYSTEMS
多刚体系统动力学的旋量-矩阵方法
4.
Programming Implementation of Matrix Displacement Method;
《结构力学》中矩阵位移法的程序实现
5.
To Maintain the Competitiveness of the University of the Core of a Balanced Matrix Structure
保持大学核心竞争力矩阵结构的平衡
6.
MATRIX PERTURBATION METHODS AND INVERSE PROBLEM ON THE STRUCTURE DYNAMICS PART Ⅰ: MASS MATRIX MODIFICATION
结构动力学特性修改的矩阵摄动方法与反问题——Ⅰ:质量矩阵摄动
7.
Description of Molecular Ultrafast Dynamics Process Using the Density Matrix Theory
分子超快动力学过程的密度矩阵理论描述
8.
Dynamic study of multi-body system with floating base by homogeneous matrix approach
基于齐次矩阵方法的浮基多体动力学研究
9.
Fast Algorithm of Multibody Dynamic Simulation Based on Sparse Matrix Technique
基于稀疏矩阵技术的多体动力学仿真快速算法
10.
As for the size of the rectangular array , under the same condi- tions, the resolution power of a 128X 128 array is better than that of a 64 X 64 array.
讨论； 就矩阵大小而言，128×128矩阵采集分辨能力优于64×64矩阵。
11.
THE APPLICATION OF TRANSFER MATRIX METHOD ANDSPECTRAL ANAIYSIS TO DRILLING RISER DYNAMICS
传递矩阵法和谱分析对钻井隔水管动力学的应用
12.
Engineering System Dynamics Based on Transfer Matrix Method and Its Application
基于多体系统传递矩阵法的工程系统动力学及其应用
13.
Study on Transfer Matrix Method for Multibody System Dynamics and Its Application in Launch Dynamics
多体系统传递矩阵法研究及其在发射动力学中的应用
14.
Discrete Time Transfer Matrix Method of Multibody System and Its Application in Shipboard Gun Dynamics;
多体系统离散时间传递矩阵法及其在舰炮动力学中的应用
15.
Jacobian matrix and force-mapping matrix are calculated from the inverse-kinematics of the parallel-mechanism.
这种方法首先由机构的逆解计算其力映射矩阵、雅可比矩阵。
16.
The square matrix is called a diagonal matrix.
该方矩阵称为对角矩阵。
17.
The matrix is defined as the reciprocal of A.
该矩阵定义为A之逆矩阵。
18.
Associated with the notion of the transposed matrix is its complex conjugatx known to physicists as the adjoint matric.
跟转置矩阵记号相联系的是它的复共轭矩阵，物理学家称之为伴矩阵。