统一混沌系统的耦合同步

对线性耦合的两个统一混沌系统同步进行研究.基于线性时变连续系统的稳定性理论，得到初始值不同的两个统一混沌系统全局渐进同步的一种新的充分条件.另外，与已经提出的判定统一混沌系统同步的方法进行比较，发现这里得到的充分条件的约束关系少、缺少保守性，而且满足的耦合系数范围更广.将该方法应用于统一混沌系统，数值仿真表明了该法的有效性与可行性. 关键词： 统一混沌系统 耦合同步 线性时变连续系统     

数字信号的分形建模方法

对多种基于IFS迭代函数系统的数字信号分形建模方法进行了讨论,比较了各种方法的优缺点。同时提出了一种基于K维树最近邻搜索算法的数字信号分形编码方案,并对其算法原理进行了分析。     

带非线性边界条件的二阶奇异微分系统正解的存在性

研究了带非线性边界条件的二阶奇异微分系统边值问题-u″=ΛG(t)F(u),0<t<1,u(0)=0,u'(1)+C(u(1))u(1)=0正解的存在性,其中u=(u1,u2,?,un)T,G(t)=diag[g1(t),g2(t),?,gn(t)],且gi(t)(i=1,2,?,n)在t=0处允许有奇性F(u)=(f1(u),f2(u),?,fn(u))T,C=diag(c1,c2,?,cn),Λ=diag(λ1,λ2,?,λn),λi(i=1,2,?,n)为正参数。在非线性项F分别满足超线性、次线性和渐近线性的增长条件下,运用锥拉伸与压缩不动点定理获得了该问题正解的存在性结论。     

由两个同型部件和一个修理设备组成的系统的主算子的谱

文章研究了由两个同型部件和一个修理设备组成的系统的主算子在左半复平面中的谱.在一定的条件下,该系统的主算子在左半复平面中的任何带形区域至多有有限多个特征值,且这些特征值的几何重数为1.该模型的主算子的共轭算子在左半复平面中的任何带形区域至多有有限多个特征值,且这些特征值的几何重数为1.0是该系统的主算子及其共轭算子的严...     

Binding Energy of Excitons in a Quantum Ring

The binding energy of excitons confined to a quantum ring under the influence of perpendicular homogeneous magnetic field is calculated as a function of the ring radius. Calculations are made by using the method of exact diagonalization within the effective-mass approximation. The feature of binding energy of the ground state as a function of the ring radius for several values of the magnetic field has been revealed. The interesting feature of our study is that, in a quantum ring, the geometric structure of exeitons may reveal transition.     

多模玻色二次多项式型系统的特性函数和准概率分布函数

运用多模玻色系统广义线性量子变换的普遍理论，对多模玻色二次多项式型系统进行了研究.给出了多模玻色二次多项式型系统的正规、反正规、Wigner特性函数、P表示和Q表示.举例讨论了该系统的压缩性质. 关键词： 多模玻色二次多项式型系统 特性函数 准概率分布函数     

Novel virtual user scheme to increase data confidentiality against eavesdropping in OCDMA network

We propose a novel technique to increase the confidentiality of an optical code division multiple access(OCDMA) system.A virtual user technique is analyzed and implemented to make an OCDMA system secure.Using this technique,an eavesdropper will never find an isolated authorized user’s signal.When authorized users and virtual users transmit data synchronously and asynchronously,network security increases by 25% and 37.5%,respectively.     

Lower Energy α Elastic Scattering on ^20Ne and Anomaly of α＋^20Ne Scattering System

The α+²⁰Ne elastic scattering angular distributions at lower incident energies of Eα= 12.7--31.1 MeV have been analyzed by using the α-folding potential based on the α+¹⁶O structure model of the ²⁰Ne nucleus. The α-folding potential with a standard Woods-Saxon type imaginary part, can reasonably describe experimental cross sections and the anomalous large angle scattering (ALAS) features. The anomaly of the α+²⁰Ne scattering system is further confirmed in the lower incident energy region.