对苯二胺类与2,2′-二噻吩共轭共聚物的金属催化法合成与表征

以1,3-二(二苯基膦)丙烷二氯化镍(Ⅱ)作为催化剂,分别合成了2,2′-二噻吩与N,N′-二氯对苯醌二亚胺和2,5-二甲基-N,N′-二氯对苯醌二亚胺的共轭交替共聚物:聚(N,N′-对苯醌二亚胺-2,2′-二噻吩)和聚(2,5-二甲基-N,N′-对苯醌二亚胺-2,2′-二噻吩)。利用红外光谱、紫外可见光谱、循环伏安等测试方法对这2种共聚物进行了表征和性能研究。结果表明:这2种共聚物分别在263、315、410、261、3214、03 nm处出现了紫外吸收峰,对苯二胺上的甲基对共聚物电化学活性具有一定的影响。     

激光等离子体相互作用中的电磁不稳定性和能量运输

利用相对论电磁粒子模拟程序研究了超强激光与等离子体相互作用中产生的电磁不稳定性的发展演化过程.讨论了电磁不稳定性的发生和非线性饱和过程.给出了不稳定性的线性增长率和各向异性参量之间的函数关系,用Spitzer-Harm理论分析了电子热传导中能量的运输情况,观察到由激光的非等方加热引起的电子纵向加热现象.结果表明,不稳定...     

猜一猜，算一算--估计

1.要是我问你：“你们班上有几个小朋友？”你会先数一数。然后才告诉我正确的数字。如果我再问你：“你住的城市或小镇有多少人？”这次你可没办法一个个去数了。怎么办呢？你可以说一个大概的数字．也就是说。你可以估计你住的城市或小镇有多少人。     

可否走停

你有没有注意到,我们周围的许多事物,只出现两种情形？ 电灯不是开的,就是关的; 婴儿不是睡着的,就是醒着的; 门不是开的,就是关的; 吊桥不是升起的,就是放下的。     

遗传算法结合密度泛函理论研究Cu13团簇的几何结构

基于Gupta 多体势采用遗传算法详细计算了金属团簇Cu13的几何结构,对所得到的大量低能（基态及低激发态）结构,利用密度泛函理论方法作进一步优化计算。结果表明：尽管遗传算法所得基于Gupta原子间多体势的基态结构（Ih高对称性的紧致结构）并不对应第一性原理计算结果（非紧致低对称性基态）,但遗传算法给予的大量候选结构经密度泛函理论再次计算仍然可以高效地得到真实基态结构,体现出遗传算法在计算具有非紧致低对称性基态体系时的有效性。     

用变温霍尔效应估测锑化铟的禁带宽度

通过变温霍尔效应实验获得锑化铟的霍尔系数随温度变化的数据,根据半导体的霍尔系数随温度的变化规律,计算出禁带宽度,并且着重讨论禁带宽度的两种求法,比较了两种方法的计算精度.     

FUNCTIONAL ANALYSIS METHOD FOR THE M/G/1 QUEUEING MODEL WITH OPTIONAL SECOND SERVICE

By studying the spectral properties of the underlying operator corresponding to the M/G/1 queueing model with optional second service we obtain that the time-dependent solution of the model strongly converges to its steady-state solution. We also show that the time-dependent queueing size at the departure point converges to the corresponding steady-state queueing size at the departure point.     

Gauss白噪声激励下分数阶导数系统的非平稳响应

研究了Gauss(高斯)白噪声激励下具有分数阶导数阻尼的非线性随机动力系统的非平稳响应.应用等价线性化方法将非线性系统转化为等价的线性系统,之后采用随机平均法获得系统响应满足的FPK(Fokker-Planck-Kolmogorov)方程,其中分数阶导数近似为一个周期函数.使用Galerkin方法求解FPK方程进而得到系统的近似非平稳响应.数值结果验证了方法的正确性和有效性.     

NONCOMMUTATIVE ORLICZ-HARDY SPACES

Let(Φ, Ψ) be a pair of complementary N-functions and HΦ(A) and HΨ(A) be the associated noncommutative Orlicz-Hardy spaces. We extend the Riesz, Szeg and innerouter type factorization theorems of Hp(A) to this case.     

Analytical and experimental studies on nonlinear characteristics of an L-shape beam structure

This paper focuses on theoretical and experimental investigations of planar nonlinear vibrations and chaotic dynamics of an L-shape beam structure subjected to fundamental harmonic excitation,which is composed of two beams with right-angled L-shape.The ordinary differential governing equation of motion for the L-shape beam structure with two-degree-of-freedom is firstly derived by applying the substructure synthesis method and the Lagrangian equation.Then,the method of multiple scales is utilized to obtain a four-dimensional averaged equation of the L-shape beam structure.Numerical simulations,based on the mathematical model,are presented to analyze the nonlinear responses and chaotic dynamics of the L-shape beam structure.The bifurcation diagram,phase portrait,amplitude spectrum and Poincare map are plotted to illustrate the periodic and chaotic motions of the L-shape beam structure.The existence of the Shilnikov type multi-pulse chaotic motion is also observed from the numerical results.Furthermore, experimental investigations of the L-shape beam structure are performed,and there is a qualitative agreement between the numerical and experimental results.It is also shown that out-of-plane motion may appear intuitively.