Duffing混沌阈值的新定量求解法及其在WSD的应用

概述了求取Duffing系统阈值的3种传统方法,分析优缺点,最终提出一种新的求取混沌阈值的定量方法。这种方法能充分反映周期序列的振荡特征,因此,定义为周期特征量法。将该特征量作为混沌阈值可以明显区别混沌序列和周期序列,由此可以用于判断Duffing系统的输出状态,是一种优于其他方法的混沌判决。最后,仿真验证了该方法的可行性并应用于检测弱周期信号的有无及其幅值。     

水下爆炸载荷作用下夹芯圆柱壳的动态响应

采用有限元数值模拟方法,对夹芯圆柱壳在水下爆炸载荷作用下的动态响应进行了分析.在夹芯防护层质量给定的情况下,通过对不同夹芯层相对密度下内部圆柱壳体获得的最大加速度进行比较,得出了最优的夹芯层相对密度.同时,还对内部圆柱壳体的等效应力和夹芯层的变形进行了分析.研究结果表明:夹芯防护层对爆炸冲击波有较好的衰减作用,且对里面的圆柱壳体起到了较好的保护作用,具有优异的抗冲击防护特性.     

环肋圆柱壳模型在水下爆炸响应试验中的边界条件

为验证试验研究中环肋圆柱壳模型的边界条件,运用大型商业有限元程序MSC.DYTRAN分别设置3种边界条件,对试验过程进行了数值仿真研究。壳体塑性变形的仿真过程显示,迎爆面中部首先变形,随后侧爆面和背爆面相继变形,壳体最终形成数个凸凹相间的轴向凹凸带,最大塑性变形发生在迎爆面中心肋位。壳体塑性变形的仿真计算结果与试验结果的对比结果表明:固支边界条件符合试验实际情况。该结论适用于试验研究中模型边界条件的确立。     

一类具M-P型非线性二元神经网络模型的周期解

针对一类具M-P型非线性信号传输函数的二元神经网络模型,提出其初值振动时系统周期解的存在性问题.利用结式技巧,结合分析方法,建立了用结式表示的保证具振动初值系统周期解存在的充分条件,并通过例子说明零阈值情形周期解的稳定性.     

潜艇耐压壳动力学响应和声辐射研究概况与趋势

论述了流场中潜艇耐压壳自由振动、受简谐力或力矩作用和受冲击载荷情况下的动力学响应和声辐射研究概况 ,讨论了带有阻尼材料的复合潜艇耐压壳的动力学和声辐射研究情况 ,以及阻尼材料的破坏研究概况 ,并指出了今后的研究方向     

二阶中立型含逐段常滞量微分方程的伪概周期解的存在性

讨论下列中立型含逐段常滞量微分方程的伪概周期解d2dt2(x(t)+p(t)x(t-1))=qx(2[t+12])+g(t,x(t),x[t])采用不动点定理和构造伪概周期序列的方法,得到了此方程的伪概周期解的存在性,并推广了文献[5～8]中的有关结果。     

基于失效树的某型无坐力炮弹储存可靠性分析

通过对某型无坐力炮弹战斗部的结构分析和功能分析,以弹着目标不爆炸为顶事件建立了失效树,并根据该型弹药的功能构件在储存期间的特点选择了失效树的简化原则,建立了系统可靠度模型。确定了由储存因素导致弹着目标不爆炸这一事件的4种主要失效模式。并通过分析其不同的储存期失效机理和影响因素,提出该型炮弹的储存策略。     

弹性基上圆柱管弯曲行为的高阶剪切梁理论解

以弹性基上圆柱管为研究对象,基于高阶剪切变形梁理论推导了Winkler弹性基圆柱管弯曲变形的高阶剪切梁理论控制方程,给出四种典型工况弯曲问题的精确解.研究表明,无须假设剪切修正系数,只需引入适当横截面翘曲形状函数,高阶梁理论在圆柱管内外表面满足剪应力τxr为零的边界条件,且对于不同长径比和厚径比的圆柱管弯曲问题均能提供...     

Multi-objective design optimization of composite submerged cylindrical pressure hull for minimum buoyancy and maximum buckling load capacity

This paper presents the design optimization of composite submersible cylindrical pressure hull subjected to 3 MPa hydrostatic pressure. The design optimization study is conducted for cross-ply layups [0s/90t/0u], [0s/90t/0u]s, [0s/90t]s and [90s/0t]s considering three uni-directional composites, i.e. Carbon/Epoxy, Glass/Epoxy, and Boron/Epoxy. The optimization study is performed by coupling a Multi-Objective Genetic Algorithm (MOGA) and Analytical Analysis. Minimizing the buoyancy factor and maximizing the buckling load factor are considered as the objectives of the optimization study. The objectives of the optimization are achieved under constraints on the Tsai-Wu, Tsai-Hill and Maximum Stress composite failure criteria and on buckling load factor. To verify the optimization approach, optimization of one particular layup configuration is also conducted in ANSYS with the same objectives and constraints.     

Buckling analysis of embedded graphene oxide powder-reinforced nanocomposite shells

In this study, the buckling analysis of a Graphene oxide powder reinforced (GOPR) nanocomposite shell is investigated. The effective material properties of the nanocomposite are estimated through Halpin-Tsai micromechanical scheme. Three distribution types of GOPs are considered, namely uniform, X and O. Also, a first-order shear deformation shell theory is incorporated with the principle of virtual work to derive the governing differential equations of the problem. The governing equations are solved via Galerkin's method, which is a powerful analytical method for static and dynamic problems. Comparison study is performed to verify the present formulation with those of previous data. New results for the buckling load of GOPR nanocomposite shells are presented regarding for different values of circumfer-ential wave number. Besides, the influences of weight fraction of nanofillers, length and radius to thickness ratios and elastic foundation on the critical buckling loads of GOP-reinforced nanocomposite shells are explored.