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311.
单向悬挂屋盖结构的风致气弹耦合效应数值模拟 总被引:1,自引:1,他引:1
综合运用计算流体力学和计算结构力学技术,建立了适用于索膜结构流固耦合风振分析的CFD数值模拟方法,并编制了相应的有限元计算程序。应用该程序对具有不同参数的大跨度单向屋盖结构进行了风振响应分析,探讨了来流风速、屋面质量和初始预张力等参数对结构流固耦合特性的影响。研究表明,由于屋盖前缘周期脱落的大尺度旋涡是诱导结构振动的主要原因,随着大尺度旋涡沿屋面向下游移动,其动能逐渐转化为结构变形能,使结构振动形态呈现明显的涡激振动特征。屋面质量、来流风速和初始预张力是影响结构流固耦合性能的主要参数。对于索膜结构,仅通过刚性模型来确定结构风压并进行风振响应分析,其结果是不可靠的。 相似文献
312.
从电学、力学的基本原理出发,通过数学方法建立和分析了一种电-力振动模型。这是一种较复杂的电力混合作用的线性振动系统,由模型的特殊结构(类扬声器结构)作者确立了两种磁场,即感生磁场和外磁场两者正交独立,并规定了电学、力学两种不同物理量的坐标取向关系。该模型需要求得三阶正系数常微分方程的收敛解,再求得包含暂态、稳态项的完整解。另外,文章从能量和做功的角度,通过对电压电流间的相位差分析,对所建模型的正确性作了论证,同时也为这类建模引荐了一种论证手段。 相似文献
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A cantilever beam with Damping Material Applying Rubber Magnetic Powder (DRM) has been investigated. Two methods are selected to hold DRM to a vibrating steel beam, one is to attach DRM by the magnetic attractive force (called DRM beam) and the other by adhesive bonding (called AB-DRM beam). Different from the damping property of AB-DRM beam caused by shear deformation of damping material, the damping property of DRM beam is characterized by the sliding frictional loss together with the internal loss of damping material. The authors established a formulation to predict the damping characteristics of DRM beam, which was validated experimentally. It is found that rubber material loss factor β has a decisive influence on damping improvement of DRM beam versus AB-DRM beam. If β is smaller than the critical value around 0.8255, a valid range of vibratory amplitude always exists in which DRM beam can achieve better damping than AB-DRM beam; conversely, if β is bigger than the critical value, the valid range does not exist when slide occurs. Such results are used to determine the merits and limitations of DRM and develop design guidelines. 相似文献
317.
K. V. Avramov 《International Applied Mechanics》2008,44(10):1173-1179
The forced vibrations of an impact Duffing oscillator with one degree of freedom are studied using Zhuravlev's nonsmooth transformation
and the multiple-scales method. Detailed consideration is given to the forced vibrations in the domain of resonance family.
The stability and bifurcations of periodic vibrations are analyzed
Translated from Prikladnaya Mekhanika, Vol. 44, No. 10, pp. 114–121, October 2008. 相似文献
318.
Ji Wang Yu Wang Wenke Hu Wenhua Zhao Jianke Du Dejin Huang 《Acta Mechanica Solida Sinica》2008,21(6):549-554
Quartz crystal resonators are typical piezoelectric acoustic wave devices for frequency control applications with mechanical vibration frequency at the radio-frequency (RF) range. Precise analyses of the vibration and deformation are generally required in the resonator design and improvement process. The considerations include the presence of electrodes, mountings, bias fields such as temperature, initial stresses, and acceleration. Naturally, the finite element method is the only effective tool for such a coupled problem with multi-physics nature. The main challenge is the extremely large size of resulted linear equations. For this reason, we have been employing the Mindlin plate equations to reduce the computational difficulty. In addition, we have to utilize the parallel computing techniques on Linux clusters, which are widely available for academic and industrial applications nowadays, to improve the computing efficiency. The general principle of our research is to use open source software components and public domain technology to reduce cost for developers and users on a Linux cluster. We start with a mesh generator specifically for quartz crystal resonators of rectangular and circular types, and the Mindlin plate equations are implemented for the finite element analysis. Computing techniques like parallel processing, sparse matrix handling, and the latest eigenvalue extraction package are integrated into the program. It is clear from our computation that the combination of these algorithms and methods on a cluster can meet the memory requirement and reduce computing time significantly. 相似文献
319.
We study electrically forced nonlinear thickness-shear vibrations of a quartz plate resonator with relatively large amplitude. It is shown that thickness-shear is nonlinearly coupled to extension due to the well-known Poynting effect in nonlinear elasticity. This coupling is relatively strong when the resonant frequency of the extensional mode is about twice the resonant frequency of the thickness-shear mode. This happens when the plate length/thickness ratio assumes certain values. With this nonlinear coupling, the thickness-shear motion is no longer sinusoidal. Coupling to extension also affects energy trapping which is related to device mounting. When damping is 0.01, nonlinear coupling causes a frequency shift of the order of 10^-6 which is not insignificant,and an amplitude change of the order of 10^-8. The effects are expected to be stronger under real damping of 10^-5 or larger. To avoid nonlinear coupling to extension, certain values of the aspect ratio of the plate should be avoided. 相似文献
320.
F. Chevillot J. -J. Sinou G. -B. Mazet N. Hardouin L. Jézéquel 《Archive of Applied Mechanics (Ingenieur Archiv)》2008,78(12):949-963
Mechanisms of friction are known as an important source of vibrations in a large variety of engineering systems, where the
emergence of oscillations is noisy and can cause severe damage to the system. The reduction or elimination of these vibrations
is then an industrial issue that requires the attention of engineers and researchers together. Friction-induced vibrations
have been the matter of several investigations, considering experimental, analytical, and numerical approaches. An aircraft
braking system is a complex engineering system prone to friction-induced vibrations, and is the subject herein. By considering
experimental observations and by evaluating the mechanisms of friction involved, a complete nonlinear model is built. The
nonlinear contact between the rotors and the stators is considered. The stability analysis is performed by determining the
eigenvalues of the linearized system at the equilibrium point. Parametric studies are conducted in order to evaluate the effects
of various system parameters on stability. Special attention will be given to the understanding the role of damping and the
associated destabilization paradox in mode-coupling instabilities. 相似文献