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MODELING OF LAMB WAVE PROPAGATION IN BEAM-LIKE STRUCTURES VIA WAVELET FINITE ELEMENT METHOD

机译:小波有限元法模拟梁结构中的兰姆波传播

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Beam-like structure is known as one of crucial engineering structures in practical application of aerospace, vessel, civil and machinery. The damages have a great influence on machine performance and may cause a serious threat for security of mechanical structures and systems. Thus it is very significant to identify the damage of beam-like structures for security of mechanical structures and systems. This paper presents a novel application of wavelet finite element method (WFEM) in Lamb wave propagation of beam-like structures. The WFEM, adopting excellent B-spline wavelet on interval (BSWI) basis as approximating functions, has been verified to possess some superiorities for structural dynamic analysis and damage detection. The motion equations of Lamb wave propagation are derived according to Hamilton's principle and two-dimensional wavelet-based element is constructed by adopting BSWI scaling functions. The damage, which is modeled as open crack with duplicate nodes, is considered in beam-like structures and corresponding damage model is also added in proposed wavelet finite element model. Then central difference method in time domain is employed for wave propagation simulation. Firstly, the validity and accuracy of proposed WFEM are demonstrated on a beam-like structure without crack by comparing with traditional finite element method (FEM) using 2D plane element. What's more, the obtained velocities of fundamental S_0 and A_0 mode waves are also compared with Lamb theoretical results to verify the validity and accuracy of proposed model once more. Then the wave propagation in beam-like structures with crack are performed and the process and interaction between Lamb wave and damage are analyzed and discussed in detail. The reflected mode wave and converted mode wave for incident wave interacting with crack are also observed in wave motion snapshots. In summary, this paper presents an accurate but simple and effective numerical method for wave propagation of beam-like structures.
机译:在航空航天,船舶,民用和机械的实际应用中,梁状结构被认为是至关重要的工程结构之一。损坏对机器性能有很大影响,并且可能对机械结构和系统的安全性造成严重威胁。因此,对于机械结构和系统的安全性而言,识别梁状结构的损坏非常重要。本文提出了小波有限元法(WFEM)在梁形结构的兰姆波传播中的新应用。 WFEM采用出色的区间B样条小波(BSWI)作为逼近函数,已被证明在结构动力分析和损伤检测方面具有某些优势。根据汉密尔顿原理推导了兰姆波传播的运动方程,并采用BSWI比例函数构造了二维小波基元。在梁状结构中考虑了损伤,该损伤被建模为具有重复节点的开裂裂纹,并且在拟议的小波有限元模型中还添加了相应的损伤模型。然后采用时域中心差分法进行波传播仿真。首先,通过与传统的二维平面单元有限元方法(FEM)进行比较,证明了所提出的WFEM在无裂纹的梁状结构上的有效性和准确性。此外,还将获得的基本S_0和A_0模式波的速度与Lamb理论结果进行比较,以再次验证所提出模型的有效性和准确性。然后对具有裂纹的梁状结构中的波进行传播,并详细分析和讨论了兰姆波与损伤之间的相互作用过程和相互作用。在波动快照中也观察到入射波与裂纹相互作用的反射波和转换波。总之,本文提出了一种准确但简单有效的数值方法,用于梁状结构的波传播。

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