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1)  membrane solution
无矩解
1.
The solutions for free axisymmetric vibration equations of thin shell in low frequency range found in perturbation method consist of four analytic bending solutions which are only edge effects and two membrane solutions which are usually obtained by numerical calculation.
采用摄动法求解旋转薄壳的轴对称自由振动方程,在低频段可得到4 个边缘弯矩解析解和2 个通常采用数值计算的薄膜无矩解
2)  nommagnetic moment
无矩
3)  non-solution
无解
1.
This paper extends the theory of 3-station 2D TDOA location,in order to apply it in space 4-station TDOA location system to deal with its possible ambiguity and non-solution phenomena.
将平面三站时差定位的基本原理加以推广,应用于空间四站时差定位系统中出现的模糊和无解现象的研究。
2.
The ambiguity and non-solution problem of TDOA and DOA location system on missile is studied in this paper.
文中研究了弹载传感器利用时差和方位信息进行无源定位时的无解和模糊问题,并利用MAPLE通过数学推导,从理论上证明了理想情况下弹载传感器利用方位和时差信息进行无源定位不存在无解问题。
4)  Matrix analytic solution
矩阵解析解
5)  Matrix Decomposition
矩阵分解
1.
Packet scheduling based on matrix decomposition in optical switches;
基于矩阵分解的光交换机分组调度算法
2.
Direction finding in the presence of coherent signals based on data matrix decomposition;
基于数据矩阵分解的相干源方向估计新方法
3.
In order to solve the problem of inverse kinematics for general 6R robots,an algorithm with high accuracy based on symbolic preprocessing and matrix decomposition was proposed.
为解决一般6R机器人的逆运动学问题,提出一种基于符号运算和矩阵分解的高精度逆运动学算法。
6)  basic solution matrix
基解矩阵
1.
The basic solution matrix of linear homogeneous system with constant coefficients is found completely through using Jordan canonical form.
利用约当标准型求解常系数齐次线性微分方程组基解矩阵。
2.
Dealing with such a general situation, this paper solves homogeneous linear differential equation E = AE and the structure problem of the basic solution matrix with a very elementary method.
针对这种普遍情况,用很初等的方法解决一类齐次线性微分方程基解矩阵的结构问题。
3.
We obtain basic solution matrix of special equations by means of analogy and obtain boundary theorem of solution for unsolvable equations by means of integral inequality and Liapunov function.
本文用类比方法求得特殊方程组的基解矩阵;对于不能求解的方程组,用积分不等式和Liapunov函数方法,得到解的有界性定理。
补充资料:矩矩吒
【矩矩吒】
 (动物)又作鸠鸠吒。鸡也。见求法高僧传等。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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