1) precise time-integration method
精细时程积分法
1.
Flutter stability analysis of suspension bridges by precise time-integration method;
悬索桥颤振稳定性分析的精细时程积分法
2.
A precise time-integration method for solving RLW equation with initial and periodic boundary conditions;
关于RLW方程的初始值和周期边界值问题的精细时程积分法
3.
On precise time-integration method for second order hyperbolic differential equations;
二阶双曲型方程的精细时程积分法
2) precise time integration method
精细时程积分法
1.
The precise time integration method, Wilson θ method and Newmark method were used.
采用精细时程积分法、威尔逊θ法和纽马克法进行计算 。
2.
Course of response is obtained by using precise time integration method; after Fourier transform, the frequency which is opposite to peak value of frequency response is natural frequency of structures.
用精细时程积分法求得响应的时程 ,进行傅里叶变换后 ,取频率响应峰值对应的频率 ,得到了结构的固有频率。
3) multi-modal precise time-integration method
多模态精细时程积分法
1.
Analysis on wind-induced dynamic response for long-span roof of opening structure by multi-modal precise time-integration method;
大跨开孔结构屋盖风致响应分析的多模态精细时程积分法
5) precise time step integration
精细时程积分
1.
An adaptive algorithm for state-transition matrix in precise time step integration based on the Pade function is presented in this paper.
本文提出了基于逼近理论的计算精细时程积分中的状态转换矩阵的算法。
2.
The non-stationary random seismic responses of structures are computed by means of the precise time step integration scheme combined with the pseudo-excitation method.
本文对结构在地震载荷下的非平稳随机响应作了研究，把地震载荷用不同频率虚拟激励替代，采用精细时程积分进行分析，着重研究了这一算法的并行性，设计了高效并行算法，并在ＴＲＡＮＳＰＵＴＥＲ并行机上实现了该算法。
6) precise time-integration
精细时程积分
1.
The precise time-integration scheme with augmented matrix is derived by using the state space expression of the random models and can quickly and precisely compute the time-dependent power spectral density of structu.
借助于随机模型的状态方程表达式,可构造出增维精细时程积分格式,从而快速精确地求出结构的时变功率谱响应。
2.
A precise time-integration scheme with augmented matrix for analysing the non-stationary random responses of linear MODF structures to various uniformly modulated evolutionary random excitations is proposed.
对于不同形式的均匀调制演变随机激励,给出计算线性多自由度体系非平稳随机响应的增维精细时程积分法。
补充资料：半积分极谱法
分子式：
CAS号：
性质：又称卷积伏安法(convolution voltametry)，是以记录电流的半积分m与电压E的关系曲线为基础的一种极谱法和伏安法。
CAS号：
性质：又称卷积伏安法(convolution voltametry)，是以记录电流的半积分m与电压E的关系曲线为基础的一种极谱法和伏安法。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条