MERGING SENSOR DATA FROM MULTIPLE MEASUREMENT SET-UPS FOR NON-STATIONARY SUBSPACE-BASED MODAL ANALYSIS

Processing sensor data, from multiple non-simultaneously recorded measurement set-ups, for structural analysis is often achieved by merging identification results obtained from records corresponding to different sensor pools. Since pole matching and eigenvector gluing might not be consistent in some cases, the question arises to merge the data first and then process them globally. Subspace identification algorithms have proven efficient for performing output-only modal analysis of mechanical systems subject to uncontrolled, unmeasured, and non-stationary excitation. The purpose of this paper is to investigate as to how subspace-based output-only modal analysis algorithms can be adapted to handle the multi-patch measurements set-up. Numerical results, obtained on both laboratory and real application examples, are reported, which show the relevance and usefulness of the proposed algorithm.     

聚偏氟乙烯在动载荷作用下压电特性的研究

 本文利用爆炸激波管研究了聚偏氟乙烯（PVF₂）在0.01至1 MPa的冲击波作用下的压电特性。实验发现，大约在0.25 MPa附近，压电灵敏度出现急剧下降，然后很快趋于稳定。本文还利用X射线衍射仪观察了冲击载荷下PVF₂的晶型变化，X射线衍射结果表明，PVF₂在3~4 MPa的冲击波几十次反复作用下晶型不发生明显改变。     

低级晶系Patterson法多解的一般形式

应用Patterson法求解含有重原子的晶体结构时,时常由于重原子具有了高于整个结构的赝对称性而导致轻原子位置的多解(双解、四解乃至八解)。而轻原子位置的多解,在衍射空间中则表现为一定数量的衍射结构振幅分量符号的不确定问题。本文分析了低级晶系(三斜、单斜与正交晶系)所属的74个空间群,对于一个结构不对称单位中含有一个重原子的情况,获得了导致轻原子多解的重原子可能位置、赝对称性、轻原子多解形式、衍射结构振幅分量的分布规律以及应用直接法解决这类问题的具体途径。 关键词：     

热储能系统中二维多重相变问题第二类边界条件的双倒易边界元解法

本文发展了二维非定常热导热并带有多重相变运动边界问题的双倒易边界元方法．对热储能系统中相变材料的多重相变运动边界问题进行了模拟，得出了温度分布及相变界面随时间的变化，结果表明，双倒易边界元方法能够很好地处理这类问题．