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Influence of different frequencies of axial cyclic loading on time-domain vibration response of the lumbar spine: A finite element study

机译:轴向循环加载不同频率对腰椎时域振动响应的影响:有限元研究

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摘要

Very few studies have quantitatively analyzed influence of the loading frequency on time-domain vibration response of the whole lumbar spine in the presence of a physiologic compressive preload. In this study, a three-dimensional non-linear finite element model of ligamentous L1-S1 segment was developed to predict time domain dynamic response of the whole lumbar spine to axial cyclic loading with different frequencies. A compressive follower preload of 400 N was applied to the model to simulate the physiologic compressive load. Modal analysis was initially performed to extract axial resonant frequency of the model under a 40 kg upper body mass and the 400 N preload. The result showed that the axial resonant frequency was 7.77 Hz. Subsequently, transient dynamic analyses were performed on the model under a sinusoidal axial load of +/- 40 N at frequencies of 3, 5, 7, 9, 11, 13 and 15 Hz with the 400 N preload and 40 kg mass. The computational results (strains and stresses in the spinal components) were collected and plotted as a function of time. These predicted results were found to be frequency-dependent and consistent with the notion in engineering dynamics texts that the closer the loading frequency approaches the resonant frequency, the larger the response is. For example, the results for 5 Hz load compared to 3 Hz load showed a 68.6-111.5% increase in peak-to-bottom variations of the predicted response parameters, and the results for 13 Hz load compared to 11 Hz load showed a 26.4-37.8% decrease in these variations.
机译:在存在生理压缩预载荷的存在下,非常少,研究了加载频率对整个腰椎的时域振动响应的影响。在该研究中,开发了韧带L1-S1段的三维非线性有限元模型,以预测整个腰椎的时域动态响应与不同频率的轴向循环载荷。将压缩跟随器预载荷为400n,应用于模型以模拟生理压缩载荷。最初进行模态分析以提取40kg上体质量和400n预载的模型的轴向谐振频率。结果表明,轴向谐振频率为7.77Hz。随后,在3,5,7,9,11,13和15Hz的频率为+/- 40n的正弦轴向载荷下进行瞬时动态分析,其中400 n预载和40kg质量。收集计算结果(脊柱组分中的菌株和应力)并作为时间的函数绘制。发现这些预测结果是频率相关的,并且与工程动态文本中的概念一致,即加载频率接近谐振频率的较近,响应越大。例如,与3 Hz负荷相比,5 Hz负荷的结果显示出预测响应参数的峰值底部变化的增加68.6-111.5%,与11 Hz负荷相比,13 Hz负荷的结果显示为26.4-这些变化减少了37.8%。

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