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WRIST FORCE SENSOR'S DYNAMIC PERFORMANCE CALIBRATION BASED ON NEGATIVE STEP RESPONSE 被引量:2
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作者 ZHENG Hongmei 《Chinese Journal of Mechanical Engineering》 SCIE EI CAS CSCD 2008年第5期92-96,共5页
Negative step response experimental method is used in wrist force sensor's dynamic performance calibration. The exciting manner of negative step response method is the same as wrist force sensor's load in working. T... Negative step response experimental method is used in wrist force sensor's dynamic performance calibration. The exciting manner of negative step response method is the same as wrist force sensor's load in working. This experimental method needn't special experiment equipments. Experiment's dynamic repeatability is good. So wrist force sensor's dynamic performance is suitable to be calibrated by negative step response method. A new correlation wavelet transfer method is studied. By wavelet transfer method, the signal is decomposed into two dimensional spaces of time-frequency. So the problem of negative step exciting energy concentrating in the low frequency band is solved. Correlation wavelet transfer doesn't require that wavelet primary function be orthogonal and needn't wavelet reconstruction. So analyzing efficiency is high. An experimental bench is designed and manufactured to load the wrist force sensor orthogonal excitation force/moment. A piezoelectric force sensor is used to setup soft trigger and calculate the value of negative step excitation. A wrist force sensor is calibrated. The pulse response function is calculated after negative step excitation and step response have been transformed to positive step excitation and step response. The pulse response function is transferred to frequency response function. The wrist force sensor's dynamic characteristics are identified by the frequency response function. 展开更多
关键词 Wrist force sensor Dynamic performance calibration Step response experiment correlation wavelet transfer Impulse response function
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The penetrating depth analysis of Lunar Penetrating Radar onboard Chang'e-3 rover 被引量:7
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作者 Shu-Guo Xing Yan Su +4 位作者 Jian-Qing Feng Shun Dai Yuan Xiao Chun-Yu Ding Chun-Lai Li 《Research in Astronomy and Astrophysics》 SCIE CAS CSCD 2017年第5期79-90,共12页
Lunar Penetrating Radar(LPR) has successfully been used to acquire a large amount of scientific data during its in-situ detection. The analysis of penetrating depth can help to determine whether the target is within... Lunar Penetrating Radar(LPR) has successfully been used to acquire a large amount of scientific data during its in-situ detection. The analysis of penetrating depth can help to determine whether the target is within the effective detection range and contribute to distinguishing useful echoes from noise.First, this study introduces two traditional methods, both based on a radar transmission equation, to calculate the penetrating depth. The only difference between the two methods is that the first method adopts system calibration parameters given in the calibration report and the second one uses high-voltage-off radar data. However, some prior knowledge and assumptions are needed in the radar equation and the accuracy of assumptions will directly influence the final results. Therefore, a new method termed the Correlation Coefficient Method(CCM) is provided in this study, which is only based on radar data without any a priori assumptions. The CCM can obtain the penetrating depth according to the different correlation between reflected echoes and noise. To be exact, there is a strong correlation in the useful reflected echoes and a random correlation in the noise between adjacent data traces. In addition, this method can acquire a variable penetrating depth along the profile of the rover, but only one single depth value can be obtained from traditional methods. Through a simulation, the CCM has been verified as an effective method to obtain penetration depth. The comparisons and analysis of the calculation results of these three methods are also implemented in this study. Finally, results show that the ultimate penetrating depth of Channel 1 and the estimated penetrating depth of Channel 2 range from 136.9 m to 165.5 m(ε_r = 6.6) and from 13.0 m to 17.5 m(ε_r = 2.3), respectively. 展开更多
关键词 penetrating Lunar rover lunar assumptions calibration ultimate traces correlation verified
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A fast combination calibration of foreground and background for pipelined ADCs 被引量:1
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作者 孙可旭 何乐年 《Journal of Semiconductors》 EI CAS CSCD 2012年第6期84-94,共11页
This paper describes a fast digital calibration scheme for pipelined analog-to-digital converters(ADCs). The proposed method corrects the nonlinearity caused by finite opamp gain and capacitor mismatch in multiplyin... This paper describes a fast digital calibration scheme for pipelined analog-to-digital converters(ADCs). The proposed method corrects the nonlinearity caused by finite opamp gain and capacitor mismatch in multiplying digital-to-analog converters(MDACs).The considered calibration technique takes the advantages of both foreground and background calibration schemes.In this combination calibration algorithm,a novel parallel background calibration with signal-shifted correlation is proposed,and its calibration cycle is very short.The details of this technique are described in the example of a 14-bit 100 Msample/s pipelined ADC.The high convergence speed of this background calibration is achieved by three means.First,a modified 1.5-bit stage is proposed in order to allow the injection of a large pseudo-random dithering without missing code.Second,before correlating the signal,it is shifted according to the input signal so that the correlation error converges quickly.Finally,the front pipeline stages are calibrated simultaneously rather than stage by stage to reduce the calibration tracking constants.Simulation results confirm that the combination calibration has a fast startup process and a short background calibration cycle of 2×2^(21) conversions. 展开更多
关键词 background calibration capacitor mismatch and gain calibration digital calibration foreground calibration pipelined analog-to-digital converter signal-shifted correlation
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