覆膜长周期光纤光栅在生化分析中的应用及研究进展

总结了纳米薄膜修饰的长周期光纤光栅在折射率生物传感器方面的研究进展,重点介绍了纳米薄膜对长周期光纤光栅折射率传感性能的影响,详细阐述了覆膜长周期光纤光栅在生化分析检测领域的应用,并对其在折射率传感方面的应用前景作了展望。     

高辐射效率超宽谱脉冲辐射天线的设计与实验

设计了一种采用共面TEM馈电结构的抛物反射面超宽谱脉冲辐射天线,分析了该种馈电结构的阻抗特性与辐射特性。实验表明当馈入电压为3kV、前沿180ps的超宽谱脉冲时,该天线主轴辐射场测试距离与峰值场强之积平均值达到18.3kV,相较于常用的TEM喇叭馈电的超宽带反射面天线,其辐射效率有了显著的提高。     

集成芯片LED场地照明灯新型叠片散热器热分析

针对大功率LED场地照明集成芯片散热问题,提出了一种新型散热器结构。该散热器利用高导热纯铝材料,采用叠片的方式成型。采用实验和有限元模拟相结合的研究方法,对包括直流电源的新型叠片式LED散热器的散热性能进行了研究。结果表明：LED电源达到稳态所需时间较长,最终能够稳定在一个较低的温度范围。叠片式纯铝散热器通过增加散热面积和提高散热器材料的导热系数能有效降低LED结温。所设计的散热器和选择的电源在自然对流条件下能够很好地满足250 W大功率LED散热要求。     

全息照相实验的探讨

本文简要介绍了全息照相的基本原理,分析了影响激光全息照相实验的诸因素,并对这些因素进行了深入的探讨。实验中采用有良好散射性能的硬币为被拍摄对象,以RSP-I型红敏光致聚合物全息干板为记录介质,使得学生实验成功率大大提高,取得非常好的实验教学效果。     

Correspondence between quantum-optical transform and classical-optical transform explored by developing Dirac’s symbolic method

By virtue of the new technique of performing integration over Dirac’s ket–bra operators, we explore quantum optical version of classical optical transformations such as optical Fresnel transform, Hankel transform, fractional Fourier transform, Wigner transform, wavelet transform and Fresnel–Hadmard combinatorial transform etc. In this way one may gain benefit for developing classical optics theory from the research in quantum optics, or vice-versa. We cannot only find some new quantum mechanical unitary operators which correspond to the known optical transformations, deriving a new theorem for calculating quantum tomogram of density operators, but also can reveal some new classical optical transformations. For examples, we find the generalized Fresnel operator (GFO) to correspond to the generalized Fresnel transform (GFT) in classical optics. We derive GFO’s normal product form and its canonical coherent state representation and find that GFO is the loyal representation of symplectic group multiplication rule. We show that GFT is just the transformation matrix element of GFO in the coordinate representation such that two successive GFTs is still a GFT. The ABCD rule of the Gaussian beam propagation is directly demonstrated in the context of quantum optics. Especially, the introduction of quantum mechanical entangled state representations opens up a new area in finding new classical optical transformations. The complex wavelet transform and the condition of mother wavelet are studied in the context of quantum optics too. Throughout our discussions, the coherent state, the entangled state representation of the two-mode squeezing operators and the technique of integration within an ordered product (IWOP) of operators are fully used. All these have confirmed Dirac’s assertion: “...for a quantum dynamic system that has a classical analogue, unitary transformation in the quantum theory is the analogue of contact transformation in the classical theory”.     

基于压扩变换的60GHz正交频分复用光载无线通信系统实验研究

提出并实验研究了在60GHz正交频分复用(OFDM)-光载无线通信(ROF)系统中采用压扩变换技术降低OFDM信号峰值平均功率比(PAPR),并提高系统的接收灵敏度。实验结果表明,携带基于压扩变换的2.5Gb/s60GHz的OFDM-ROF信号经标准单模光纤传输50km后,在无色散补偿和误码率为10-3的条件下,当入纤功率为12dBm时,系统接收灵敏度提高约2.3dB,并且当互补累积分布函数(CCDF)为10-4时,OFDM信号的PAPR下降约3dB。     

基于单次旋转的旋转非对称面形误差绝对检测技术研究

绝对检测技术是剔除干涉仪系统误差进而提高面形检测精度的有效手段。基于单次旋转的绝对检测技术由被测球面绕光轴旋转前后的检测数据,采用基于最小二乘法的Zernike多项式拟合,剔除系统误差,获得被测面的旋转非对称面形误差。详细推导了理论计算公式,分析了单次旋转角度对算法检测精度的影响,并和多次旋转法作了对比,其残差均方根(RMS)值约为1.5nm。该方法只需一次旋转两次检测,在保证检测精度的同时简化了检测过程。     

s-Parameterized phase space distribution for describing no counts registered on a photonic detector

By introducing the generalized Wigner operator for s-parameterized quasiprobability distribution and employing the technique of integration within ordered product (IWOP) of operators (normally ordered, Weyl ordered or antinormally ordered), we derive two new quantum-mechanical formulas for describing no counts registered on a photonic detector when a light field’s density operator ρ is known, one involves ρ’s s-parameterized distribution function, and the other involves ρ’s coherent state mean value, when these information is known then using the new formulas to calculate no-photocount would be convenient.     

PN结电容与正向直流偏压的关系

半导体PN结具有电容的性质．在正向直流偏压下,理论计算表明,PN结扩散电容的对数与正向偏压成正比．实验发现,当正向偏压小于30mV时,这种线性关系是成立的;当正向偏压大于30mV时,会偏离这种线性关系．由于PN结还具有电阻特性,对交流信号的相位有影响．随着正向偏压增大,交流信号的相位变化出现一极值．如果将PN结等效为一个电容和一个电阻并联,就可以定性解释这种变化关系．     

连续纠缠态表象的几种Schmidt分解、物理意义与应用

在两粒子连续纠缠态表象|η〉的基础上分别导出了此纠缠态在坐标、动量表象和粒子数表象中的Schmidt分解,阐述了其物理意义.并且,用|η〉的Schmidt分解直接给出单模压缩算符对纠缠态的作用结果、双模平移算符的纠缠态表象以及平移算符在Fock空间的矩阵元.文章的讨论可以推广到多粒子连续纠缠态情形.