• 대한기계학회논문집
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• 제16권9호
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• pp.1643-1653
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• 1992

본 연구에서는 해석적 모우드해석 결과인 모우드 형상벡터를 이용하여 효과적 인 가진점과 응답측정점을 선정하는 기존의 두 방법에 대해 간략히 기술하고 비교검토 하고자 하였다. 첫번째 방법은 주파수응답함수에서 관심있는 모우드의 공진피크치와 관련있는 모우드상수를 이용하는 것이고, 두번째 방법은 계의 관심있는 모우드에 대한 동적 특성을 가장 잘 나타낼 수 있도록 특이치분해(singular value decomposition) 기 법을 적용함으로써 계의 대표자유도(master degree of freedom) 지점들을 선저하는 것 이다.우선 단순한 계인 외팔보아 알루미늄평판에 대해 두 방법을 적용함으로써 비 교검토하였고, 이 결과로부터 두번째 방법의 우수성을 확인할 수 있었다. 이에 따라 보다 복잡한 형상을 갖는 승용차의 부분구조물인 조향휠고정대 (deck cross member : DCM)에 대해서 두번째 방법을 이용하여 모우드 시험을 수행하고 그 결과에 대하여 논 하였다.

• 대한기계학회논문집A
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• 제21권11호
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• pp.1950-1956
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• 1997

An engineering goal in vibration and noise professionals is to develope quiet machines at the preliminary design stage, and various numerical techniques such as FEM, SEA or BEM are one of the schemes toward the goal. In this paper, the research has been focused on the sensitivity effect of mesh sizes for FEM application so that the optimum size of the mesh that leads to engineering solution within acceptable computing time could be generated. In order to evaluate the mesh size effect, three important parameters have been examined : natural frequencies, number of modes and driving point mobility. First, several lower modes including the fundamental frequency of a 2-D plate structure have been calculated as mesh size changes. Since theoretical values of natural frequencies for a simple structure are known, the deviation between the numerical and theoretical values is obtained as a function of mesh size. The result shows that the error is no longer decreased if the mesh size becomes a quarter wavelength or smaller than that. Second, the mesh size effect is also investigated for the number of modes. For the frequency band up to 1.4 kHz, the structure should have 38 modes in total. As the mesh size reaches to the quarter wavelength, the total count in modes approaches to the same values. Third, a mobility function at the driving point is compared between SEA and FEM result. In SEA application, the mobility function is determined by the modal density and the mass of the structure. It is independent of excitation frequencies. When the mobility function is calculated from a wavelength to one-tenth of it, the mobility becomes constant if the mesh becomes a quarter wavelength or smaller. We can conclude that dynamic parameters, such as eigenvalues, mode count, and mobility function, can be correctly estimated, while saving the computing burden, if a quarter wavelength (.lambda./4) mesh is used. Therefore, (.lambda./4) mesh is recommended in structural vibration analysis.