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71.
二维弹道修正弹是一种低成本、高精度的精确打击弹药,修正机构是弹道修正弹上的重要部件,其性能决定了弹丸的弹道修正能力。针对弹道的二维修正需求,介绍了国内外对二维弹道修正弹修正机构的研究状况;列举了应用在二维弹道修正弹上不同类型的修正机构;阐述了不同类型修正机构的工作原理、特点以及各自的局限性。最后,对不同类型修正机构特性进行了比较,给出了相关技术指标,对比了各自的优缺点。阐述了选择和设计执行机构应注意的问题。  相似文献   
72.
ATC 模拟系统是一个比较复杂的,实时性很强的控制系统,要求整个系统的可靠性很高。而对于一个系统来讲,其中央存贮系统是保证整个系统正常工作的关键部件之一。在我们引进的系统中,它的容错技术在设计上有其独到之处。本文就其存贮系统的结构、容错技术及支持电路这三部分予以说明和论述,仅供同行参考。  相似文献   
73.
在用车床加工空心旋转体零件时,通过测量我们可以得出外轮廓曲线,但根据零件的设计技术要求,不同点处的法向厚度不同,因此在用车床加工时需要计算出各点的纵向厚度。本文给出了根据法向厚度及外曲线计算纵向厚度的方法.该方法简单、可靠,易于计算,而且由此方法计算的结果应用到实际加工时,效果非常好,该方法实用性强,易于推广使用。  相似文献   
74.
阐述了攻角测量误差的成因和攻角试飞校准的必要性。选定机头空速管攻角传感器为攻角试飞的测试基准,分析其攻角探测特性,并运用细长旋成体理论重点计算了机体绕流对攻角测量的影响量。探讨了攻角试飞测试基准的误差修正问题。  相似文献   
75.
准分子激光矫正屈光不正的原理及其实现   总被引:3,自引:0,他引:3  
研究了准分子激光治疗屈光不正的原理及其实现方法,介绍了准分子激光治疗屈光不正的原理及其种类。在初始角膜模型假设的基础上,提出了能够用于近视、远视和散光等屈光手术的数学模型,计算出切削量和切削的层数,并给出了相应的算法框图。就准分子激光角膜切削机理和“飞点扫描”等关键技术进行了研究。研究成果直接用于准分子激光眼科治疗机,并给出了准分子激光眼科治疗机的原理框图。实验和临床数据表明。取得了满意的手术效果。  相似文献   
76.
本文研究了摩擦对风洞侧壁干扰的影响。在以Barnwell为代表开展的一系列侧壁干扰研究中,所有工作都未计及摩擦的影响。我们认为,Barnwell等人的这一处理理论上有缺陷。对此,本文用Karman-Pohlhausen方法对侧壁边界层作了分析,指出摩擦对侧壁干扰有不同程度的影响,具体取决于Pohlhausen参数B的大小;B越小,影响越大。Barnwell略去摩擦项的结果只对应于分离边界层情况,而事实上Barnwell处理的是附着边界层。通过这一分析,本文建立了有摩擦影响的侧壁干扰修正的新形式;考虑到多种因素的影响,初步建议参数B按中间值取为B=3~4。最后,就修正参数δ~*的确定作了一定讨论。  相似文献   
77.
星敏感器作为目前航天器中最重要的姿态测量敏感器,其精度直接影响航天器姿态测量精度,因此对其误差源进行分析和修正则尤为重要。提出了一种星敏感器在轨光行差修正方法,根据光行差产生的原理和特点,将星敏感器沿探测器X和Y方向产生的光行差误差角巧妙地转换为光行差误差四元数,并直接对输出四元数进行修正,从而为修正星敏感器光行差提供了一种方便简洁的方法。  相似文献   
78.
The state-space representation (SSR) product of satellite orbit and clock is one of the most essential corrections for real-time precise point positioning (RTPPP). When it comes to PPP ambiguity resolution (PPP-AR), the fractional cycle bias (FCB) matters. The Japan Aerospace Exploration Agency (JAXA) has developed a multi-GNSS (i.e., global navigation satellite system) advanced demonstration tool for orbit and clock analysis (MADOCA), providing free and precise orbit and clock products. Because of the shortage of relevant studies on performance evaluation, this paper focuses on the performance assessment of RTPPP and PPP-AR by real-time and offline MADOCA products. To begin with, the real-time MADOCA products are evaluated by comparing orbit and clock with JAXA final products, which gives an objective impression of the correction. Second, PPP tests in static and simulated kinematic mode are conducted to further verify the quality of real-time MADOCA products. Finally, the offline MADOCA products are assessed by PPP and PPP-AR comparisons. The results are as follows: (1) Orbit comparisons produced an average error of about 0.04–0.13 m for the global positioning system (GPS), 0.14–0.16 m for the global navigation satellite system (GLONASS), and 0.07–0.08 m for the quasi-zenith satellite system (QZSS). The G15 satellite had the most accurate orbit, with a difference of 0.04 m between the JAXA orbit products and MADOCA’s counterpart, while the R07 satellite had the least accurate orbit with a difference of 0.16 m. Clock products had an accuracy of 0.4–1.3 ns for GPS, 1.4–1.6 ns for GLONASS, and 0.7–0.8 ns for QZSS in general. The G15 satellite had the most accurate clock with a difference of only 0.40 ns between the JAXA clock products and MADOCA products, and the R07 satellite had the least accurate clock with a difference of 1.55 ns. The orbit and clock products for GLONASS performed worse than those of GPS and QZSS. (2) After convergence, the positioning accuracy was 3.0–8.1 cm for static PPP and 8.1–13.7 cm for kinematic PPP when using multi-GNSS observations and precise orbit and clock products. The PFRR station performed the good performance both in static and kinematic mode with an accuracy of 2.99 cm and 8.08 cm, respectively, whereas the CPNM station produced the worst static performance with an error of 8.09 cm, and the ANMG station produced the worst kinematic performance with a counterpart of 13.69 cm. (3) The PPP-AR solution was superior to the PPP solution, given that, with respect to PPP, post-processing PPP-AR improved the positioning accuracy and convergence time by 13–32 % (3–89 %) in GPS-only mode by 2–15 % (5–60 %) in GPS/QZSS mode. Thus, we conclude that the current MADOCA products can provide SSR corrections and FCB products with positioning accuracy at the decimeter or even centimeter level, which could meet the demands of the RTPPP and PPP-AR solutions.  相似文献   
79.
In the last 20?years, and in particular in the last decade, the availability of propagation data for GNSS has increased substantially. In this sense, the ionosphere has been sounded with a large number of receivers that provide an enormous amount of ionospheric data. Moreover, the maturity of the models has also been increased in the same period of time. As an example, IGS has ionospheric maps from GNSS data back to 1998, which would allow for the correlation of these data with other quantities relevant for the user and space weather (such as Solar Flux and Kp). These large datasets would account for almost half a billion points to be analyzed. With the advent and explosion of Big Data algorithms to analyze large databases and find correlations with different kinds of data, and the availability of open source code libraries (for example, the TensorFlow libraries from Google that are used in this paper), the possibility of merging these two worlds has been widely opened. In this paper, a proof of concept for a single frequency correction algorithm based in GNSS GIM vTEC and Fully Connected Neural Networks is provided. Different Neural Network architectures have been tested, including shallow (one hidden layer) and deep (up to five hidden layers) Neural Network models. The error in training data of such models ranges from 50% to 1% depending on the architecture used. Moreover, it is shown that by adjusting a Neural Network with data from 2005 to 2009 but tested with data from 2016 to 2017, Neural Network models could be suitable for the forecast of vTEC for single frequency users. The results indicate that this kind of model can be used in combination with the Galileo Signal-in-Space (SiS) NeQuick G parameters. This combination provides a broadcast model with equivalent performances to NeQuick G and better than GPS ICA for the years 2016 and 2017, showing a 3D position Root Mean Squared (RMS) error of approximately 2?m.  相似文献   
80.
This study presents model predictive formation control based on an eccentricity/inclination vector separation strategy. Alternative collision avoidance can be accomplished by using eccentricity/inclination vectors and adding a simple goal function term for optimization process. Real-time control is also achievable with model predictive controller based on convex formulation. Constraint-tightening approach is address as well improve robustness of the controller, and simulation results are presented to verify performance enhancement for the proposed approach.  相似文献   
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