Integral representation of velocity in a flow with separation simulated by a vortex sheet

The goal of this paper is to present a new integral operator that defines the velocity of a streamline flow in terms of the intensity of a free vortex sheet. This operator is important for numerical simulation of flows.     

Self-assembling diblock copolymers of poly[N-(2-hydroxypropyl)methacrylamide] and a beta-sheet peptide

The self-assembly of hybrid diblock copolymers composed of poly(HPMA) and beta-sheet peptide P11 (CH(3)CO-QQRFQWQFEQQ-NH(2)) blocks was investigated. Copolymers were synthesized via thiol-maleimide coupling reaction, by conjugation of semitelechelic poly(HPMA)-SH with maleimide-modified beta-sheet peptide. As expected, CD and CR binding studies showed that the peptide block imposed its beta-sheet structural arrangement on the structure of diblock copolymers. TEM and AFM proved that peptide and these copolymers had the ability to self-assemble into fibrils.     

被吸入电容器的金属片振动过程的功能关系

电中性的金属片被电容器所带电荷吸入其中而发生振动.这里讨论的问题:有或无阻尼时金属片的振动规律;电场力使金属片加速或减速运动过程中的功能转换;金属片振动过程中保持电容器的电量或电压不变,储能的变化;金属片的每一振动周期电源供给电容器的能量;电容器的电压、电量等参数的周期性变化.     

A new proof of Wu’s theorem on vortex sheets

We give a new proof of Wu’s theorem on vortex sheets by using W 1,p estimate for the elliptic equation of divergence form with partially BMO cofficients and Lp boundedness of commutators of Calderón-Zygmund operators.     

On intersections of independent anisotropic Gaussian random fields

Let XH = {XH(s),s ∈RN1} and X K = {XK(t),t ∈R N2} be two independent anisotropic Gaussian random fields with values in R d with indices H =(H1,...,HN1) ∈(0,1)N1,K =(K1,...,KN2) ∈(0,1) N2,respectively.Existence of intersections of the sample paths of X H and X K is studied.More generally,let E1■RN1,E2■RN2 and FRd be Borel sets.A necessary condition and a sufficient condition for P{(XH(E1)∩XK(E2))∩F≠Ф}>0 in terms of the Bessel-Riesz type capacity and Hausdorff measure of E1×E2×F in the metric space(RN1+N2+d,) are proved,where  is a metric defined in terms of H and K.These results are applicable to solutions of stochastic heat equations driven by space-time Gaussian noise and fractional Brownian sheets.     

Flow and heat transfer of a nanofluid over a nonlinearly stretching sheet: A numerical study

Steady, laminar boundary fluid flow which results from the non-linear stretching of a flat surface in a nanofluid has been investigated numerically. The model used for the nanofluid incorporates the effects of Brownian motion and thermophoresis. The resulting non-linear governing equations with associated boundary conditions are solved using variational finite element method (FEM) with a local non-similar transformation. The influence of Brownian motion number (Nb), thermophoresis number (Nt), stretching parameter (n) and Lewis number (Le) on the temperature and nanoparticle concentration profiles are shown graphically. The impact of physical parameters on rate of heat transfer (−θ′(0)) and mass transfer (−?′(0)) is shown in tabulated form. Some of results have also been compared with explicit finite difference method (FDM). Excellent validation of the present numerical results has been achieved with the earlier nonlinearly stretching sheet problem of Cortell [16] for local Nusselt number without taking the effect of Brownian motion and thermophoresis.     

W波段带状注扩展互作用振荡器的粒子模拟

设计了一种工作在W波段的振荡器。采用宽高比值为2的薄矩形电子注降低空间电荷效应,周期耦合腔慢波线作为高频结构以增加功率容量,阶梯渐变矩形波导作为输出结构,使输出结构与高频结构匹配连接减少反射。利用三维PIC粒子模拟程序进行数值模拟,分析慢波结构的周期数及周期长度对输出功率、频率及效率的影响。结果表明:当阴极电压为13.0~16.1 kV时,谐振腔能正常工作;谐振腔周期数为9,阴极电压为15.7 kV时输出功率和转换效率最大,输出峰值功率大于1.9 kW,平均功率为980 W,频率为91.6 GHz,转换效率达25%,输出频率随谐振腔周期长度的减小而增大。     

V波段大功率带状注曲折波导行波管

利用曲折波导慢波结构和一个长宽比为3∶1的带状电子注作为注-波互作用电路,完成了对V波段大功率行波管互作用电路的设计。分析了带状电子注通道对高频特性的影响,并在综合考虑色散和耦合阻抗的情况下得到了优化的结构参数。建立了3维的V波段带状注曲折波导行波管的电路模型,并利用CST粒子工作室完成了注-波互作用的仿真研究。研究结果表明,当工作电压和电流分别为17 kV和150 mA时,带状注曲折波导行波管在58~62 GHz时的饱和平均输出功率大于160 W,增益大于34.7 dB。     

具有弹性层的两圆管间夹入弹性薄膜时的回转接触

应用弹性接触理论及Fourier变换,考虑接触域的粘着及微小滑状态,对具有弹性层的两圆筒间夹入弹性薄膜的非对称回转接触问题进行了0研究,讨论了接触宽度,弹性层厚度及摩擦系数等对弹性薄膜传送速度和圆筒公称圆周速度之比的影响。     

金属板料拉延二次成形的有限元法模拟

建立了二次拉延成形加工的有限元分析计算模型;采用一次成形-回弹计算-二次成形的连续计算过程模拟了实际加工过程;有限元计算采用动力显式计算程序MSC/DYTRAN;用主从面（master surface-slave surface)模型定义板料和模具的接触,摩擦力用库仑定律计算;利用动力松弛法对成形过程中的回弹进行了计算。模拟结果和实际零件比较,证明模型合理,自满稳定,结果可靠,具有良好的应用价值。