复合材料切口应力奇性指数计算

提出一种计算广义平面应交状态下复合材料切口应力奇性指数的新方法.在切口尖端的位移幂级数渐近展开式被引入正交各向异性材料的物理方程后,将用位移表示的应力分量代入切口端部柱状邻域的线弹性理论控制方程,切口应力奇性指数的计算被转化为常微分方程组特征值的求解.采用插值矩阵法求解该常微分方程组,可一次性地获取切口尖端多阶应力奇性指数.本法适合平面和反平面应力场耦合或解耦的情形,并可退化计算裂纹或各向同性材料切口的应力奇性指数.算例表明,所提方法对分析复合材料切口应力奇性指数是一种准确有效的手段.     

Analytic solutions to a finite width strip with a single edge crack of two-dimensional quasicrystals

In this paper, we investigate the well-known problem of a finite width strip with a single edge crack, which is useful in basic engineering and material science. By extending the configuration to a two-dimensional decagonal quasicrystal, we obtain the analytic solutions of modes I and II using the transcendental function conformal mapping technique. Our calculation results provide an accurate estimate of the stress intensity factors K_I and K_II, which can be expressed in a quite simple form and are essential in the fracture theory of quasicrystals. Meanwhile, we suggest a generalized cohesive force model for the configuration to a two-dimensional decagonal quasicrystal. The results may provide theoretical guidance for the fracture theory of two-dimensional decagonal quasicrystals.     

基于平板振动精确化方程求解动应力集中问题

基于文献[8]给出的平板弯曲振动精确化方程,对含圆孔平板中弹性波散射与动应力集中问题进行了研究.文中给出了分别基于Mindlin板与精确化板方程在不同参数下圆孔动弯矩集中系数的数值结果,并对结果进行了对比分析和讨论.结果表明:在较低频率和薄板情况下,基于文献[8]的方程与基于Mindlin板理论得到的动弯矩结果是基本一致的;在较高频率和厚板情况下,基于文献[8]的方程与基于Mindlin板理论的动弯矩结果相差较大,最大值超出可达16%.由于文献[8]给出的平板振动精确化方程是在没有任何工程假设条件下得到的,因此其分析计算结果更精确一些.      

Thermal stresses in infinite circular cylinder subjected to rotation

The present investigation is concerned with the effect of rotation on an infinite circular cylinder subjected to certain boundary conditions.An analytical procedure for evaluation of thermal stresses,displacements,and temperature in rotating cylinder subjected to thermal load along the radius is presented.The dynamic thermal stresses in an infinite elastic cylinder of radius a due to a constant temperature applied to a variable portion of the curved surface while the rest of surface is maintained at zero temperature are discussed.Such situation can arise due to melting of insulating material deposited on the surface cylinder.A solution and numerical results are obtained for the stress components,displacement components,and temperature.The results obtained from the present semi-analytical method are in good agreement with those obtained by using the previously developed methods.     

Molecular Targets of Combined Natural Antioxidants Against Diabetes in Streptozotocin-induced Diabetic Mice

Natural antioxidants, due to the different chemical structures and their unique biological protection effects on islet cell, have been received much attention in applied chemistry field for developing a new diabetic drug. However, the molecular targets of the islet cell protection have been remained obscure. For investigating molecular targets of combined natural antioxidant's(CNA) roles in against diabetes, type 1 diabetic mouse model was made by multiple injection of low doses of streptozotocin into C57BL mice. Two combinations of natural antioxidants were orally supplemented to the mice. Blood glucose level, glutathione peroxidase(GSH-Px) and superoxide dismutase (SOD) activities, and malondialdehyde(MDA) contents were measured via biochemical assays. Tumor necrosis factor α(TNF-α), interferon γ(IFN-γ) and Interleukin-12(IL-12) in CD4⁺ Peripheral blood mononuclear cells(PBMC) were evaluated with flow cytometry(FCM). In situ hybridization(ISH) and immunohistochemistry(IHC) were used to detect insulin gene expression. The results demonstrate both the combinations significantly: increased GSH-px and SOD, but decreased MDA levels in pancreas(p<0.05―0.01); up-regulated insulin expression at both mRNA and protein levels in islet cells(p<0.05―0.01); down-regulated TNF-α and IL-12 expression in PBMC(p<0.05―0.01). Our data suggest that the CAN may regulate multiple key molecular targets related to β cell function, including reduction of oxidative stress and pre-inflammatory cytokines, and upregulate insulin gene expression to reduce the development of diabetes.     

应力各向异性下耦合三层薄膜铁磁共振

研究铁磁/铁磁/反铁磁三层薄膜中应力各向异性场对共振场的影响.得到系统存在声学和光学两种模,并且随着应力场的增强,在某些区域声学模和光学模共振场均向高值方向移动.此外发现声学模共振场对两铁磁层厚度的依赖较大,对光学模而言,随着两铁磁层厚度的改变,应力各向异性场对其共振场的影响甚微.     

一个反映土体复杂加卸荷路径的弹黏塑性模型

基于Perzyna 过应力理论,构造了一个土体各向异性弹黏塑性本构模型. 模型引入Wheeler 旋转硬化法则,能够较好的描述土体的初始各向异性和应力诱发各向异性. 借助ABAQUS 软件中UMAT 子程序接口,模型采用隐式积分算法——图形返回算法实现. 通过对一组复杂加卸荷路径的三轴不排水剪切试验(HKMD) 及一组分级加载三轴不排水蠕变试验(Sachville clay) 的模拟,表明本模型能够合理反映土体的率效应、应力松弛、蠕变及土体各向异性现象,验证了模型的有效性.     

ACL单束/双束重建对多屈曲角位姿的胫股关节力学特性影响

进行膝关节的轴移仿真, 在证实了单例个体膝关节的重建模型能反映不同重建术后膝关节力学特性有效性的基础上, 应用SONATA MAESTRO 1.5T扫描得到的屈曲角位姿为0°/25°/60°/80° 的膝关节MRI图像数据, 建立了对应屈曲角的正常/ACL(anterior cruciate ligament)单束/双束重建胫股关节3D模型, 通过对该系列关节模型施加轴向压力与压扭载荷, 来分析多屈曲角度位姿的ACL单束/双束重建法对胫股关节软骨、半月板和韧带应力分布影响及韧带张力特性影响. 结果表明: (1) ACL单束/双束重建关节的软骨与半月板上的应力分布改变跟屈曲角度相关, 某些角度位姿下软骨应力分布改变显著; (2) 单束重建关节的软骨和半月板上的最大等效应力有较明显的增大, 最大增幅达40%左右; 双束重建关节在各屈曲角位姿下软骨和半月板上的最大等效应力值更接近于正常关节; (3) ACL单束重建虽降低了PCL(posterior cruciate ligament)的最大等效应力值, 却使高屈曲角位姿的内侧/外侧副韧带等效应力明显增大; 双束重建后MCL(medial collateral ligament)上的最大等效应力随屈曲角的变化明显, 但LCL(lateral collateral ligament)和PCL的最大等效应力随屈曲角度的变化趋势与正常关节相一致性; (4) 单束/双束重建后MCL上平均张力要高于另外两条韧带, 而双束重建的韧带张力特性比单束重建更接近于正常关节. 总之, 综合ACL重建后软骨、半月板和3条韧带随屈曲角度的等效应力分布、张力变化等多种特性表明: ACL双束重建的胫股关节力学特性比单束重建更接近于正常关节, 且无论ACL单束还是双束重建, 都引起术后关节软骨与韧带上应力分布变化与等效应力峰值增大, 这将是诱发术后关节慢性退变与膝关节并发症的根源.     

黏弹性准饱和土中球空腔动力特性

在频率域内研究了内水压力作用下分数导数型黏弹性准饱和土中球空腔的稳态动力响应. 通 过引入与孔隙率有关的应力系数合理地确定了介质和孔隙水共同承担的内水压力值. 将土骨 架和衬砌分别视为具有分数导数本构模型的黏弹性体和多孔柔性材料, 基于Biot两相介质模 型, 通过引入位移势函数解耦得到了内水压力作用下分数导数型黏弹性准饱和土中半封闭球 形空腔的位移、应力和孔隙水压力解析表达式. 考察了物性和几何各参数对球形空腔动力响 应的影响, 结果表明: 分数导数本构模型更合理地描述了土体的动力学行为; 饱和度对应力 和孔隙水压力影响较大, 而对位移影响较小.     

Natural convection flow of a couple stress fluid between two vertical parallel plates with Hall and ion-slip effects

The Hall and ion-slip effects on fully developed electrically conducting couple stress fluid flow between vertical parallel plates in the presence of a temperature dependent heat source are investigated. The governing non-linear partial differential equations are transformed into a system of ordinary differential equations using similarity transformations. The resulting equations are then solved using the homotopy analysis method (HAM). The effects of the magnetic parameter, Hall parameter, ion-slip parameter and couple stress fluid parameter on velocity and temperature are discussed and shown graphically.