Analysis of multiple scattering from two-dimensional dielectric sea surface with iterative Kirchhoff approximation

<正>An iterative method in the Kirchhoff approximation is proposed for high frequency multiple electromagnetic scattering from two-dimensional dielectric sea surface.The multiple interaction of the scattering field is characterized with the corrected electromagnetic currents of the wind-driven sea surface.The actual surface currents are approximated with the iterative solution of the corrected currents.A newly developed sea spectrum,Elfouhaily spectrum,is utilized to build the sea surface model.The shadowing correction is improved by the Depth-Buffer algorithm.The validity of the iterative Kirchhoff approximation is verified by the agreement of backscattering coefficients with the measured data.     

Synchronization between fractional-order chaotic systems and integer orders chaotic systems (fractional-order chaotic systems)

Based on the idea of tracking control and stability theory of fractional-order systems, a controller is designed to synchronize the fractional-order chaotic system with chaotic systems of integer orders, and synchronize the different fractional-order chaotic systems. The proposed synchronization approach in this paper shows that the synchronization between fractional-order chaotic systems and chaotic systems of integer orders can be achieved, and the synchronization between different fractional-order chaotic systems can also be realized. Numerical experiments show that the present method works very well.     

Realization of generalized synchronization between different chaotic systems via scalar controller

In this paper, a very simple generalized synchronization method between different chaotic systems is presented. Only a scalar controller is used in this method. The method of obtaining the scalar controller from chaotic systems is established. The sufficient and necessary condition of generalized synchronization is obtained from a rigorous theory, and the sufficient and necessary condition of generalized synchronization is irrelative to chaotic system itself. Theoretical analyses and simulation results show that the method established in this paper is effective.     

非线性边界滑移挤压膜流动

用一种包含初始滑移长度和临界剪切率的非线性边界滑移模型研究了两个球体间的挤压流体膜问题．研究发现初始滑移长度对低剪切率下的滑移行为起主要作用,而临界剪切率决定了高剪切率下的边界滑移程度．球体表面挤压流体膜的边界滑移量是与半径坐标相关的高度非线性函数．在挤压膜的中心点和远离中心点处由于低剪切率滑移量等于初始滑移长度,然而在高剪切率区域滑移长度迅速增加．球体挤压膜的流体动压力随着初始滑移长度的增加和临界剪切率的减小而减小,并且临界剪切率对流体动力的影响要比初始滑移长度大的多,当临界剪切率很小的情况下,流体动压随着最小膜厚的减小几乎不再增加．所用模型给出的理论预报和实验非常吻合．     

上海光源硬X射线相干衍射成像实验方法初探

相干X射线衍射成像方法是一种先进的成像技术,分辨率可达纳米量级.国际上大多数的同步辐射装置和自由电子激光装置都建立了该成像方法,并有将其作为主要成像技术的趋势.上海光源作为目前国内唯一的一台第三代同步辐射光源,尚未建立基于硬X射线的相干衍射成像实验平台.随着一批以波荡器为光源的光束线站投入使用,使得该方法的建立成为了可能.本文基于上海光源BL19U2生物小角散射线站,通过有效的光路设计,搭建了相干衍射实验平台,在12 keV和13.5 keV能量点均获得了硬X射线相干光束,并基于小孔衍射测量了入射光束的空间相干长度.该平台支持常规和扫描相干衍射实验模式,对小孔衍射图样及波带片扫描衍射图样实现了正确的相位重建,证明了该平台初步具备开展硬X射线相干衍射成像实验的能力.硬X射线相干衍射成像实验平台为国内首次建立,将为国内该实验方法的发展和应用提供有效的软硬件支持.     

基于四波混频效应的窄带太赫兹波源

采用频率差在太赫兹范围的双波长激光器进行泵浦,利用光纤的四波混频效应,得到结构紧凑、频率可调的窄带太赫兹波源。为减小光纤材料对太赫兹波的吸收,采用了表面发射机制。从耦合波理论出发,详细分析了保偏光纤中的四波混频过程,得到了太赫兹波输出功率的解析表达式,并讨论了实现相位匹配的条件。结果表明,太赫兹波功率与泵浦光功率和光纤长度成正比,与太赫兹波长的3次方成反比。当泵浦光峰值功率为1 kW,在6 THz处得到的太赫兹波峰值功率达350 mW,功率转换效率约为0.01%。通过合理设置泵浦波长,可以实现太赫兹辐射在3~8 THz范围内连续调谐。该方案提供了一种新型的高功率、紧凑型的窄带太赫兹辐射源。     

Function projective synchronization between fractional-order chaotic systems and integer-order chaotic systems

This paper investigates the function projective synchronization between fractional-order chaotic systems and integer-order chaotic systems using the stability theory of fractional-order systems. The function projective synchronization between three-dimensional (3D) integer-order Lorenz chaotic system and 3D fractional-order Chen chaotic system are presented to demonstrate the effectiveness of the proposed scheme.     

格值一阶逻辑系统LF(X)中带广义量词的不确定性推理

讨论格值一阶逻辑系统LF(X)中带广义量词的不确定性推理规则,和FMP、FMT规则。为研究带广义量词的归结自动推理作准备,也为研究语言值逻辑推理提供一阶逻辑系统的基础平台。     

谈毛细管电泳分离异构体实验的教与学

以毛细管电泳分离异构体的实验教学为例，探讨了提高仪器分析实验教学效果的有效途径。     

中国季度GDP数据核算和修订过程的统计分析

GDP数据核算、修订程序的有效性是影响GDP数据准确性的重要因素之一,故有必要对GDP数据核算和修订程序进行统计分析。基于2003-2015年季度GDP核算和修订的动态数据,本文构建中国季度GDP数据修订状态空间模型,并以此为基础对GDP初步核算数据的准确性进行检验。此外,本文还分析了核算误差的性质和来源、数据修订的目的和方法,并进而对数据核算和修订程序的有效性进行评估。结果显示:中国季度GDP实际累计同比增长率的核算和修订程序都是有效的,修改同比增长率的核算方法能消除核算误差的“溢出效应”;而实际GDP环比增长率的初步核算数据不是真实值的有效估计,只有修订核算程序才能消除核算误差。相较于已有研究,本文对GDP数据核算、修订动态过程进行了全面研究,在澄清关于中国GDP核算数据有效性质疑同时,也指出了改善数据核算、修订程序有效性的方向。