基于支承法兰盘的结构特征，通过目标函数的建立、设计变量的选取以及约束条件的确定建立了优化设计的有限元模型，并对法兰盘进行了静力分析。
Based on the structural characteristics of bearing flange, the optimization model is established according to the objective function, design variables and constraints, and make a static analysis.
静力因子决定了滑坡空间分布特征及规律。动力因子与新滑坡的变形失稳及老滑坡的再次活动密切相关。
Static factors determine the characteristics of landslide spatial distribution, while dynamic factors play an important role in the new landslide occurrence and old landslide reaction.
特别分析了随着动力特征参数由零增加到一定值后，由静力失稳模态过渡到动力失稳模态的过程。
Especially, the process that the static instability mode transforms into the dynamic instability mode is simulated as the dynamic characteristic parameter increases to a certain value from zero.
GPS站点测得的静力延迟和湿延迟呈现出不同特征，静力延迟有明显的周期变化，湿延迟的变化与天气过程相关联。
The ZHD and ZWD from different GPS sites exhibit their individual features that ZHD has an obvious periodic change and ZWD is related to weather.
本文讨论了连续体结构拓扑优化的均匀化方法及其相关理论，分别针对静力问题和特征值问题建立了相应的结构拓扑优化模型。
The topology optimization models of the static problem and the eigenvalue problem for the continuums based on the homogenization method are proposed in this paper.
该文还应用静力凝聚法，凝聚掉平面内位移和转角自由度，这样，求解特征值问题的工作量将大大减少。
The static elimination method is used to eliminate the in plane and rotation displacements, thus the time for calculating the eigenvalue problem is decreased greatly.
基于代数特征值逆问题理论，提出了一种利用静力试验数据修正有限元模型方法。
Based on the theory of inverse algebraic eigenvalue problem, a method for correction finite element model by using test data is presented in this paper.
论文研究了汽车减震用空气弹簧在变形情况下的静力学特征。
This paper is concerned with deformation and static characteristic analysis of air spring for automobile suspension.
结合低周反复静力加载试验确定本文阻尼器的恢复力模型为双线性模型，并给出了特征参数的表达式。
According to the testing data, the hysteretic model (Bi-linear model) is set up and the formula of characteristic parameters are presented.
结合低周反复静力加载试验确定本文阻尼器的恢复力模型为双线性模型，并给出了特征参数的表达式。
According to the testing data, the hysteretic model (Bi-linear model) is set up and the formula of characteristic parameters are presented.
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