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Continuous beam models with spring supports were set up to model end-plate connections. By comparing the results from tests with those from model analysis, the following conclusions can be drawn: during loading process, the neutral axis moves from the centroid axis to compression zone, not exceeding the center line of bolts inside the compression flange; ultimately, the tension flange and end-plate can be simplified as T-stub on the assumption that the axial forces of bolts in tension zone are equal to each other.

理论计算系建立带弹性支座的连续梁模型模拟端板连接,将模型计算结果与试验结果比较分析,结果表明:加载过程中,螺栓群中和轴逐渐从其形心轴向受压区移动,但不超过受压翼缘内侧螺栓中心线;极限状态下,受拉翼缘和端板可简化为等效T型件。

The stability of system equilibrium point and the existence condition of 3-D Hopf bifurcation as well as the stability of hence generated periodic solution were analyzed, so that the existence of limit cycles on the two-dimensional stable manifold of one microbial species and its nutrition was verified when other one had the disadvantage in the competition so as to become extinct.

研究当营养消耗率δ1=δ1为一般的非减连续函数和δ2=常数的三维Chemostat模型,分析系统平衡点的稳定性,三维系统经历Hopf分支的条件和由此产生的周期解的德定性,证明系统中某一微生物物种处于竞争劣势而趋于灭绝时另一微生物物种和营养的二维稳定流形上极限环的存在性。

The stability of system equilibrium point and the existence condition of 3-D Hopf bifurcation as well as the stability of hence generated periodic solution were analyzed,so that the existence of limit cycles on the two-dimensional stable manifold of one microbial species and its nutrition was verified when other one had the disadvantage in the competiti.

研究当营养消耗率1δ=1δ为一般的非减连续函数和2δ=常数的三维Chemostat模型,分析系统平衡点的稳定性,三维系统经历Hopf分支的条件和由此产生的周期解的稳定性,证明系统中某一微生物物种处于竞争劣势而趋于灭绝时另一微生物物种和营养的二维稳定流形上极限环的存在性。

In this paper,we mainly make a deep and systematic study of sample path prop-erties for high and infinite dimensional Gaussian processes,especially for high andinfinite dimensional Wiener process in stronger norm-Holder norm than ever(everbefore,there used to be uniform norm and the process was limited to one dimen-sion).We not only deal with all kinds of functional moduli of continuity,but alsoconcern with different forms of functional limit theorems of C-R increments.

本文主要对高维的以至无穷维的Gauss过程、特别是Wiener过程的样本轨道性质在较以往更强的范数—〓范数下作了系统深入的研究(以往通常采用一致范数,过程限于一维),研究的内容不仅包括各种形式的泛函连续模,而且还包括各种形式的C-R增量的泛函极限定理。

We deduce the eigenvalues of 2-neighbors subdivision matrix of the scheme, and prove that the subdivision surface is convergent, and has property of tangent plane continuity.

通过对细分矩阵特征值的理论分析,证明了文中方法的细分极限曲面收敛且切平面连续。

In general, the major results are:(1) Established the geometrical model for the enwinding of the wire rope in the roller, such as the inclination of the wire rope and the climbing equation of roller in the commutation process;(2) Established the tensile force kinetic model for the enwinding wire rope used the Lagrange kinetic equation and the continual kinetic theory in the start up and retard moment. Solved the equations by the method of modal analysis and separation of variables(3) Based on the analysis on the enwinding mechanism of the wire rope, we did the research on the mechanics behavior of the wire ropes enwinding process.(4) According to the research above, we made the computer program to solve the mechanics models. And after parametric analysis, we made the suggestion for the improving of the current wire rope enwinding system.

主要研究工作有:(1)建立了钢丝绳在滚筒缠绕几何模型,研究了钢丝绳缠绕过程极限偏角及换向过程在滚筒爬坡机理及几何模型;(2)依据LAGRANGE系统广义动力学方程、连续体动力学理论分别建立起升系统启动及制动过程钢丝绳缠绕快绳拉力的动力学模型,并分别采用模态分析法及分离变量法求解;(3)结合对钢丝绳在钻机滚筒缠绕机理分析的基础上,研究了钢丝绳在滚筒缠绕过程力学行为;(4)编制计算机仿真程序对上述模型进行求解,在参数分析的基础上提出对目前钢丝绳缠绕系统结构改进建议。

The mechanical behaviour of the bridge with and without middle diaphragm s in the loading-failure process is investigated in great detail.

以虚拟层合单元程序为基础,综合考虑结构的几何非线性和材料非线性,对一典型5跨简支连续小箱梁桥结构的极限承载力进行了分析,重点考察了在有、无跨中横隔梁时,结构从加载到破坏的全过程中受力性能的变化。

All performed five maximal duration static apneas with face immersion in cold water, each apnea separated by a two minute interval.

实验进行的方式是,请这些人将脸部浸埋在十度的冰水中,并且进行五次连续的极限静态闭气,每次闭气间格休息两分钟,最后抽血比较前后关连性。

In this paper, the ultimate load carrying capacity of continuous steel box girders with large curvature is studied in full.

本文对大曲率连续弯钢箱梁桥的极限承载力进行了系统的研究。

An analytical expression is presented based on total probability theory to describe the mean annual rate of structural performance level reaching or exceeding a specific limit state, and the analytical solutions are adopted to analyze the seismic risk of a three-span rigid-frame bridge in a specific hazard environment.

六、在全概率理论的基础上推导了结构在特定地震危险性水平下的年平均达到或超过指定极限状态的概率的解析表达式,并用此解析表达式对一个三跨连续刚构桥结构进行了在特定地震环境下的地震危害性研究。

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