Parameter Optimizing Experiment for Laser Shock-procesing on Anti-fatigue and-Fracture Property of Metal

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L波段端面发射高效率磁绝缘线振荡器

 建立了磁绝缘线振荡器自磁绝缘的理论模型,给出了磁绝缘电流计算公式。然后给出了非线性稳态的最大轮辐电流计算公式,并据此分析了负载限制型磁绝缘线振荡器的最大效率。提出一种新型的端面发射型磁绝缘线振荡器,在二极管电压590 kV,二极管电流为55.47 kA情况下,粒子模拟得到周期平均功率6.1 GW左右,工作主频为1.24 GHz,束波转换效率18.64%左右。端面发射型磁绝缘线振荡器的效率比负载限制型磁绝缘线振荡器的最大效率提高6%左右。端面发射的电流不参与束波互作用,由于端面发射的电流比较小,在总电流不变的情况下参与束波互作用的电流增多,从而提高了效率。最后分析了角向磁场的分布以及自磁绝缘的情况。     

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HL-2M装置低杂波天线被设计为多栅阵列天线,天线由4行波导组成,每行32个子波导。子波导宽度为0.99cm,壁厚0.3cm,相邻子波导相差取90°。计算得到的反射系数R=0.0261,N||峰值中心为2.375。边缘等离子体电子密度梯度对波谱峰值中心位置没有影响,波峰相对宽度则随之增大而减小。在边缘等离子体电子密度梯度 的情况下,相邻子波导相差为81°时,天线方向性系数最好,为0.2010;反射最小,为0.0223,此时波谱峰值中心为2.125。     

SiO_2/TiO_2复合薄膜的制备及其可见光透过率

采用溶胶凝胶法在载波片上制备了SiO2/TiO2复合薄膜。研究了TiO2含量、热处理温度、热处理时间、薄膜层数及溶胶陈化时间对其可见光透过率的影响。结果表明:复合薄膜的可见光透过率随TiO2含量的增加而降低;当TiO2含量为20%时,薄膜会出现"变白"现象;当热处理温度为80℃时,透过率最高;当TiO2含量为30%时,溶胶陈化时间为3天,镀膜两次,80℃/3h热处理所得到的薄膜透过率可达到基体的100%,耐磨性良好。初步检测显示,该薄膜具有一定的光催化活性。     

k阶最近邻距离混合点过程分解模型的适用性判断条件的修正

对k阶最近邻距离混合点过程分解模型的判断条件进行修正,使该模型的适用范围更接近于真实.数值试验发现,参数R的理论值较大或者较小均不影响模型适用范围的判断条件.对适用范围的理论临界值可能产生影响的主要是该临界值附近的R分析临界值及其附近R与相应的理论值之间的差异,结合计算值,对所确定的临界值进行修正.结果发现:修正后的临界值-般都小于原临界值;无论临界值是否修正,点的个数对临界值的影响相似,即数据点数目较少时,临界值较大,数据点数目较大时,临界值较小;临界状态下,k的初始有效值基本随着数据点数目的增加而有所增加.     

基于背景特征参数的激光雷达目标检测

激光雷达的弱小目标检测是激光雷达的关键技术, 其主要研究难点之一是在低信噪比下, 可用于区分目标与背景噪声的特征少。研究的对象是激光雷达的远距离目标回波, 主要指空中飞机目标。根据试验得到的数据, 发现目标点在背景中往往是一些孤立的点, 与背景的相关性较小。而背景中的任一点与前后背景点相关性较强, 可以用周围的点进行线形或非线性表示。为解决低信噪比下激光雷达的目标检测问题, 提出了基于背景特征参数的目标检测算法。运用高阶统计量作为背景特征值对杂波数据进行处理。在一个小区域内, 背景的高阶统计量不会有很大的起伏, 而目标在它所在的区域内具有相对突出的变化。信噪比得以提高, 然后通过恒虚警检测和多帧相关检测, 获取真正的目标。试验结果表明该方法非常有效, 实时性强, 具有较高的实用价值。     

相位光栅型波前曲率传感器

研制了一套相位光栅型波前曲率传感器。实验结果表明,相位型散焦光栅能消除零级衍射光的干扰,正负一级衍射光的衍射效率达到49%。用相差板引进波前畸变,进行了波前测量实验。用格林函数算法进行了波前恢复,并和Veeco检测结果进行了比较。制备的光栅型波前曲率传感器测量结果正确,峰谷值存在10%的误差,均方根值存在2%的误差。     

折射/衍射混合红外双焦光学系统设计

利用二元光学元件消色差和对波面进行任意整形的特点，将二元衍射面应用于红外双焦光学系统中，对变焦方程的解进行了分析，给出了具体的系统设计实例.设计结果表明，在仅使用4片锗透镜的情况下，系统焦距为80 mm，F数为0.8时，系统垂轴像差小于72μm，在10lp/mm时光学传递函数大于0.8；系统焦距为160mm，F数为1.6时，系统垂轴像差小于35μm，在10lp/mm时光学传递函数大于0.7. 关键词： 红外变焦光学系统 折射/衍射混合透镜 光学设计     

The diffusivity factor re-examined

The issue of the optimum diffusivity factor for use in atmospheric heating calculations is re-examined in detail. It is shown that the value of this factor depends on the method by which the heating is calculated. In one method, the flux is assumed equal to π times the specific intensity I, and the heating is obtained by differentiating the flux. In another method, the mean intensity J is assumed equal to I and the heating is obtained by the explicitly subtracting the total emission from the total absorption. When the first method is used, a diffusivity factor of 1.81 is demonstrated to be the preferred choice in heating calculations. When the second, intensity-based method is used, the best choice is 2.07. While the traditionally used value of 1.66 is not substantially inferior to the above choices, it is clearly not optimal.     

光子晶体光纤在熔接夹具中的受力分析

运用接触力学和圆环压溃强度理论对由V型槽固定的光子晶体光纤进行了受力分析。分别考虑了两种极限情况,以推导光纤中的应力分布。第一种情况假设光纤是完全由纯石英材料制成的内部均匀的实芯圆柱体;第二种情况是把光纤假设成一个空芯圆柱体。根据这两种极限情况推导出了光子晶体光纤受力后光纤内部的最大应力点位于平行于接触面的外层空气孔的附近。采用有限元方法验证了此结论,计算出了光子晶体光纤可能承受的最大压力,并给出了光子晶体光纤在V型槽中的应力分布和变形情况。     

Quantum anti-Zeno effect by false measurements

We have investigated how the decay dynamics of an unstable quantum system is affected by a false measurement, where the decay is monitored by detecting a decay product but the active energy band of the detector does not match the energy of the decay product. It is shown that, although such a measurement is ineffective and has almost no effect if the detector response is slow, the detectability of decay is increased and the decay is accelerated considerably if the response is fast. This is due to the new decay channel, which is generated as a counteraction of measurement.     

人眼光焦度客观式测量的图像采集处理研究

描述了人眼光焦度的测量原理。设计了一套光焦度测量采集处理系统。该系统是以一束红外脉冲光射入眼底 ,由CCD接受反射的眼底图像 ,将CCD图像进行数字化处理并存入SRAM。CPU采用重心法计算图像环中心坐标 ,以扫描法计算图像环的长、短轴 ,最后计算出人眼的光焦度值。研究结果表明 ,光焦度测量采集处理系统工作可靠、实用 ,能准确地测量人眼光焦度值     

Pulse Self-trapping Robustness to Polarization Mode Dispersion in Optical Fiber

In this paper, pulse self-trapping robustness to polarization mode dispersion in optical fibers is studied. Nonlinear pulse can be used to suppress PMD despite the input pulse shapes is found. When the nonlinear effect is stronger (initial pulse amplitude is larger), the suppression degree to PMD is better. As the initial chirp is considered, we find that the chirp is harmful to suppress PMD. The more is initial chirp, the more is the PMD value.     

An angle-resolved laser incident beam detector based on a pair ofFabry-Perot etalons

An angle-resolved laser detector based on a pair of a non-mechanical scanning Fabry-Perot cavities is described. The differential signal from the two cavities is approximately independent from the polarization of the incident laser beam and it is used to determine the angle of incidence of the beam on the Fabry-Perot cavities. The F-P etalon is made of interferometric filter combination. A laser incident angle sensor experimental platform is built up, and the experiment is carried out with a given laser range finder. When the incident angle is less than 5°, the transmission difference measured by the laser angle sensor is significantly lower than theoretical value, and deviation is more than 10%. When the incident angle is greater than 10°, the deviation is much lower than that of the situation of the incident angle is lower than 10°.     

Pulse Self-trapping Robustness to Polarization Mode Dispersion in Optical Fiber

In this paper, pulse self-trapping robustness to polarization mode dispersion in optical fibers is studied. Nonlinear pulse can be used to suppress PMD despite the input pulse shapes is found. When the nonlinear effect is stronger (initial pulse amplitude is larger), the suppression degree to PMD is better. As the initial chirp is considered, we find that the chirp is harmful to suppress PMD. The more is initial chirp, the more is the PMD value.     

两个玻色-爱因斯坦凝聚体间相互作用的数值研究

本文采用辛算法数值求解一维含时Gross-Pitaevskii(GP)方程.研究了存在陷俘势和撤掉陷俘势时两个凝聚体间的相互作用.发现当存在陷俘势时两个凝聚体间发生弹性碰撞;在零时刻撤掉陷俘势时两个凝聚体间发生干涉现象;当t=2时撤掉陷俘势两个凝聚体间发生了复杂现象.     

基于Roujean和Ross-Li模型算法的不同户外光照南疆冬枣BRDF特性研究

不同光照下,如何消除或减小反演数据差异,提高检测精度,是目前南疆冬枣户外检测中遇到的一大难题,因此通过用高光谱相机获得的南疆冬枣二向反射分布函数（BRDF）测量值,采用最小二乘法拟合Roujean模型和Ross-Li模型的参数,最后对比Roujean模型和Ross-Li模型反演的结果,提出何种天气何段波长用何种模型反演效果最好的建议,实验结果表明：（1）多云天气,反演南疆冬枣线偏振度（Dolp）时,Ross-Li模型的R2是0.974 8,Roujean模型的R2是0.969 9;反演南疆冬枣强度分量时,Ross-Li模型的R2是0.972 3,Roujean模型的R2是0.974 9。阴天反演南疆冬枣Dolp时,Ross-Li模型的R2是0.965 1,Roujean模型的R2是0.977 8;反演南疆冬枣强度分量时,Ross-Li模型的R2是0.942 0,Roujean模型的R2是0.968 8。晴天反演南疆冬枣Dolp时,Ross-Li模型的R2是0.965 5,Roujean模型的R2是0.926 2;反演南疆冬枣强度分量时,Ross-Li模型的R2是0.928 5,Roujean模型的R2是0.833 1。整体反演的最佳方案是多云天气下的南疆冬枣Dolp用Ross-Li模型反演,强度分量用Roujean模型反演;晴天南疆冬枣Dolp和强度分量均用Ross-Li模型反演;阴天南疆冬枣Dolp和强度分量均用Roujean模型反演。（2）多波段反演的最佳方案是：多云天气下,反演南疆冬枣强度分量时,波长为1 000~1 100 nm范围,需用Ross-Li模型,波长为1 450~1 600 nm范围,需用Roujean模型,其余波段处两种模型均可;反演南疆冬枣Dolp时,在波长为1 300 nm附近,需用Ross-Li模型,其余波段处两种模型均可。阴天反演南疆冬枣强度分量时,在1 000~1 350 nm范围,需用Roujean模型,在1 600 nm附近,需用Ross-Li模型,其余波段处两种模型均可;反演南疆冬枣Dolp时,在1 000~1 350 nm范围,需用Roujean模型,在1 600 nm附近,需用Ross-Li模型。晴天反演南疆冬枣强度分量时,波长为1 000~1 350和1 600 nm附近,需用Ross-Li模型,其余波段处则无特殊要求;反演南疆冬枣Dolp时,在1 000 nm附近,需用Roujean模型,在1 600 nm附近,需用Ross-Li模型。探索出消除或减小反演数据差异的方法,为南疆冬枣户外检测提高精度奠定基础。     

内爆初级质子能谱直接测量方法

基于单能质子对CR39的标定实验,利用获取的响应曲线,设计了一种内爆初级质子的直接测量方法。在内爆初级质子产额较低的情况下,该方法可获得更多的计数。对实验中的噪声信号排除做出了说明,并对其背景噪声来源进行了分析,以提高实验数据的精确性。利用标定数据,对CR39上观察到的径迹进行鉴别,确定质子径迹并测量其径迹参数,从而确定质子能量。在随机扫描的约300个显微镜视场中获得了200个质子径迹数据,并通过与标定数据比对,获得了它们各自的能量,再利用蒙特卡罗程序Geant4修正铝膜的岐离,最终确认本次内爆实验初级质子的能谱峰值应该在2.4~2.6 MeV之间,据此换算到靶丸面密度为7~8mg/cm2,为实验结果的进一步后续分析提供了依据。     

一种可见光成像的目标检测跟踪方法

在末制导成像阶段目标占据视场的大部分面积,形状信息丰富,这时对目标体上某一固定点的稳定跟踪成为最主要的需求。针对图像灰度过于集中目标难于提取的问题,在图像预处理阶段提出了依据概率统计的图像灰度均衡的方法;为解决图像边角点的快速检测问题,提出了图像二维投影和滑动卷积相结合的方法;最终为实现快速稳定的跟踪,提出了依据角点匹配的形心跟踪方法。根据此算法的特点研制了FPGA+DSP的硬件平台,充分利用FPGA的并行流水特性和DSP的逻辑运算特点,能快速检测到目标形心和进行稳定地跟踪,验证了方法的有效性和实用性。此方法应用在某课题上,跟踪效果良好,为试验的圆满成功提供了保障。     

Low-frequency asymptotics of complex dispersion curves for lamb waves in layered elastic plate

An asymptotic and iterative method is proposed to calculate complex dispersion curves for isotropically layered plates. At the first stage, a dispersion equation is derived in explicit form and its limiting form is obtained for the static case. Passages to the limit of coinciding materials or vanishingly small layer thicknesses are investigated. Specific case of materials with coinciding shear moduli is analyzed in detail. Asymptotics of static roots is deduced for a large value of the root magnitude, the error of asymptotics is estimated, and an iterative method is proposed for calculating exact root values. Long-wave asymptotics of dispersion curves is derived, and it is shown that every complex dispersion curve has a long flat initial segment. Asymptotics is the more accurate, the lower the frequency is and the higher the number of the curve is. Exact values of wave numbers on the dispersion curve are also evaluated by another iterative procedure. Examples of calculating the dispersion curves are presented and the efficiency of the algorithm is shown.