混粉、常规电火花加工通用储液箱的研制

利用水力旋流器对固体颗粒的分级、分离功能,设计了一种既能用于常规电火花加工又能用于混 粉电火花镜面加工的通用型储液箱。     

PROPAGATION CHARACTERISTICS OF A CIRCULAR MULTILAYER CHIRAL DIELECTRIC WAVEGUIDE

ＰＲＯＰＡＧＡＴＩＯＮＣＨＡＲＡＣＴＥＲＩＳＴＩＣＳＯＦＡＣＩＲＣＵＬＡＲＭＵＬＴＩＬＡＹＥＲＣＨＩＲＡＬＤＩＥＬＥＣＴＲＩＣＷＡＶＥＧＵＩＤＥＨｕａＲｏｎｇｘｉ；ＳｈｅｎＺｈｏｎｇｘｉａｎｇ（ＤｅｐａｒｔｍｅｎｔｏｆＥｌｅｃｔｒｏｎｉｃＥｎｇｉｎｅ...     

谐振式陀螺全角模式误差来源与接口技术

全角模式是谐振式陀螺的新型接口技术，具有直接测量角度、动态范围大的优点，但其对陀螺元器件对称性要求极高的缺点限制了它的实际应用。首先，从谐振式陀螺全角模式的原理出发，讨论了各种不理想因素对全角模式运行造成的问题。然后，从器件设计和控制系统两方面出发，讨论了可行的技术路线。最后，通过数值仿真的方法证明了理论分析的正确性，并给出了谐振式陀螺的选型和控制系统的建议。     

Motion equations of hemispherical resonator and analysis of frequency split caused by slight mass non-uniformity

The mass non-uniformity of hemispherical resonator is one of reasons for frequency split, and frequency split can cause gyroscope to drift. Therefore, it is of great significance to analyze the relationship between mass non-uniformity and frequency split, which can provide a theoretical basis for mass balance of imperfect resonator. The starting point of error mechanism analysis for gyroscope is the motion equations of resonator. Firstly, based on the Kirchhoff-Love hypothesis in the elastic thin shell theory, the geometric deformation equations of resonator are deduced. Secondly, the deformation energy equation of resonator is derived according to the vibration mode and relationship between the stress and strain of hemispherical thin shell. Thirdly, the kinetic energy equation of resonator is deduced by the Coriolis theorem. Finally, the motion equations of resonator are established by the Lagrange mechanics principle. The theoretical values of precession factor and natural frequency are calculated by the motion equations, which are substantially consistent with the ones by the finite element method and practical measurement, the errors are within a reasonable range. Simultaneously, the varying trend of natural frequency with respect to the geometrical and physical parameters of resonator by the motion equations is consistent with that by the finite element analysis. The above conclusions prove the correctness and rationality of motion equations. Similarly, the motion equations of resonator with mass non-uniformity are established by the same modeling method in case of ignoring the input angular rate and damping, and the state equations with respect to the velocity and displacement of vibration system are derived, then two natural frequencies are solved by the characteristic equation. It is concluded that one of reasons for frequency split is the 4th harmonic of mass non-uniformity, and thus much attention should be paid to minimizing the 4th harmonic of mass non-uniformity in the course of mass balancing for imperfect resonator.     

介质阻挡放电等离子体气动激励的动量特性

从诱导气流速度和体积力两个方面开展了介质阻挡放电等离子体气动激励的动量特性研究,对不同激励参数下的诱导气流速度进行了测量与结果分析;通过对体积力的实验测量与理论计算,对比研究了体积力的变化规律与主要影响因素.结果表明:等离子体气动激励可以增大气流速度,但随着气流速度的增大,等离子体气动激励的加速效果减弱;激励电压或激励频率增大,体积力均表现为线性增加,但激励电压增大时可以更好的增大体积力;与增大电极内间距相比,增大下层电极宽度可以产生更大的体积力.      

大功率同轴谐振器连接缝隙EML和PIM研究

在大功率工作环境中,射频电路经常发生电磁泄漏(ElectroMagneticLeak,EML)和无源互调(PassiveInter Modulation,PIM)等现象。而在同轴谐振器中,不稳定连接缝隙处成为增加电磁泄漏EML和PIM问题风险的隐患部位。文章通过对同轴谐振器等效电路建模和电磁场建模给出了缝隙位置与电磁场表面电流的关系,并分析了3种不同结构同轴谐振腔EML特性。结果表明通过微调连接缝隙,使其有效偏离同轴谐振器的电流波幅点位置,可以降低大功率同轴谐振器的连接泄漏,从而减小无源互调的风险。依据分析结果选取了3种同轴结构(单螺钉连接、法兰内连接、法兰外连接)中连接泄露最小的结构作为大功率器件的基本结构,小批量器件在大功率测试和试验中无EML和PIM现象。     

空间微波部件内二次电子累积及其与传输特性的关系

针对微放电过程中的电子累积效应,探索二次电子累积对微波部件传输特性的影响,提出二次电子累积“等效介质”的理论模型,通过将电子累积等效为“特殊介质”,从介质的角度探索电子累积对传输特性的影响,推导得到不同电子累积密度所形成不同“等效介质”的相对介电常数。仿真和计算结果表明,微放电过程中,电子累积密度从0增长至10¹⁶/m³数量级时,传输特性基本不发生变化; 但是当电子累积密度达到10¹⁷/m³数量级时,阻抗变换器的通带内回波损耗恶化了15dB;随着电子累积密度继续增大,“等效介质”对电磁波的反射迅速增强,微波部件的传输特性急剧恶化;在电子累积密度达到4×10¹⁷/m³时,电磁波在阻抗变换器中的传输处于完全截止状态。为了进一步探讨导致传输特性恶化的深层原因,发现在电子累积密度达到4×10¹⁷/m³时,在2.5~5GHz的频率范围内,电子累积形成“等效介质”的相对介电常数呈现为负值,电磁波传输截止,“等效介质”表现出单负介电常数超材料的特性,即导致阻抗变换器传输特性恶化的原因是单负介质材料的形成。研究有益于更深入地认识微放电形成过程中的深层物理机理及其对宏观电性能的影响,为寻求更加有效的抑制方法提供理论依据。     

Experimental study of an anti-icing method over an airfoil based on pulsed dielectric barrier discharge plasma

Aircraft icing has long been a plague to aviation for its serious threat to flight safety. Even though lots of methods for anti-icing have been in use or studied for quite a long time, new methods are still in great demand for both civil and military aircraft. The current study in this paper uses widely used Dielectric Barrier Discharge(DBD) plasma actuation to anti-ice on a NACA0012 airfoil model with a chord length of 53.5 cm in a closed-circuit icing wind tunnel. An actuator was installed at the leading edge of the airfoil model, and actuated by a pulsed low-temperature plasma power source. The actuator has two types of layout, a striped electrode layout and a meshy electrode layout.The ice accretion process or anti-icing process was recorded by a CCD camera and an infrared camera. Instantaneous pictures and infrared contours show that both types of DBD plasma actuators have the ability for anti-ice under a freestream velocity of 90 m/s, a static temperature of -7℃,an Median Volume droplet Diameter(MVD) of 20 lm, and an Liquid Water Content(LWC) of 0.5 g/m~3. The detected variations of temperatures with time at specific locations reveal that the temperatures oscillate for some time after spraying at first, and then tend to be nearly constant values.This shows that the key point of the anti-icing mechanism with DBD plasma actuation is to achieve a thermal equilibrium on the model surface. Besides, the power consumption in the anti-icing process was estimated in this paper by Lissajous figures measured by an oscilloscope, and it is lower than those of existing anti-icing methods. The experimental results presented in this paper indicate that the DBD plasma anti-icing method is a promising technique in the future.     

半球谐振陀螺零偏温度漂移的自补偿

摘要： 针对半球谐振陀螺零偏受温度影响容易发生漂移的问题,提出一种基于陀螺自身谐振频率的自补偿方法.通过分析陀螺谐振频率与温度的关系特性说明陀螺谐振频率用作温度信息进行补偿的可行性,建立陀螺零偏的温度补偿模型及方案,采集陀螺驱动回路的谐振频率对零偏进行实时补偿.此方案中,陀螺谐振频率检测的分辨率为0.03 Hz,对应的温度分辨率为0.075 ℃,在-10 ℃～60 ℃温度范围内,陀螺的零偏漂移由补偿前的30（°）/h降低到2.8（°）/h.实验结果证明该方案的有效性.     

一种半球谐振陀螺谐振子动力学建模方法

准确完备的半球谐振陀螺（HRG）谐振子动力学模型是陀螺误差分析的基础。为建立半球壳谐振子动力学模型,基于弹性力学薄壳理论,提出了一种谐振子动力学建模方法。首先,在薄壳的弹性力学几何方程基础上,推导了半球壳谐振子的变形几何方程。其次,在提高受力分析计算精度的基础上,推导了半球壳谐振子的物理方程。然后,分析了谐振子中面的受力平衡关系,推导了谐振子的平衡微分方程。最后,基于以上对整个谐振子的动力学分析,建立了谐振子动力学方程。根据谐振子的不同外载荷形式,利用布勃诺夫-伽辽金法求解得到谐振子2阶谐振状态动力学模型,并得到了谐振子比例系数和2阶谐振频率的表达式。通过对比验证可以看出,参数计算值与实测数据结果一致,证明了所建立的动力学模型的准确性。