Chen Yi, Yuan Shi-wei, Wu Hao, Wang Peng, Lin Run-shan. A simple method of measuring impulse current of small high-voltage exploding device[J]. Explosion And Shock Waves, 2015, 35(1): 65-69. doi: 10.11883/1001-1455(2015)01-0065-05
Citation:
Chen Yi, Yuan Shi-wei, Wu Hao, Wang Peng, Lin Run-shan. A simple method of measuring impulse current of small high-voltage exploding device[J]. Explosion And Shock Waves, 2015, 35(1): 65-69. doi: 10.11883/1001-1455(2015)01-0065-05
Chen Yi, Yuan Shi-wei, Wu Hao, Wang Peng, Lin Run-shan. A simple method of measuring impulse current of small high-voltage exploding device[J]. Explosion And Shock Waves, 2015, 35(1): 65-69. doi: 10.11883/1001-1455(2015)01-0065-05
Citation:
Chen Yi, Yuan Shi-wei, Wu Hao, Wang Peng, Lin Run-shan. A simple method of measuring impulse current of small high-voltage exploding device[J]. Explosion And Shock Waves, 2015, 35(1): 65-69. doi: 10.11883/1001-1455(2015)01-0065-05
A simple method was developed for measuring the impulse current waveform produce by a small high-voltage exploding device. The model of impulse current was determined by attenuation coefficient. To estimate the attenuation coefficient from the actual discharge voltage curve, the Levenberg-Marquarat algorithm was applied based on the equivalent circuit of discharge circuit and its differential equations. Compared with the direct measuring methods such as using shunt or Rogowski coil, this method overcomes the distortion of impulse current waveform caused by additional measuring circuit. The results show that the simulation current waveform fits the actual current waveform well. The method can be used for optimum matching design of electronic safety, arming device of in-line fuse or low-energy slapper detonator.
Dai Jian-hua, Li Kai-cheng. Heavy current measurement based on Rogowski coil[J]. High Voltage Engineering, 2002, 28(1): 6-10.
[3]
Eriksson J, Wedin P A, Gulliksson M E. Regularization methods for uniformly rank-deficient nonlinear least-squares problems[J]. Journal of Optimization Theory and Applications, 2005, 127(1): 1-26. doi: 10.1007%2Fs10957-005-6389-0
[4]
Zhang J Z, Xue Y, Zhang K. A structured secant method based on a new quasi-newton equation for nonlinear least squares problems[J]. Bit Numerical Mathematics, 2003, 43(1): 217-229. doi: 10.1023/A:1023665409152
[5]
邹志伟.求解对称非线性方程组的一种修正共轭梯度法[D].长沙: 湖南大学, 2010.
[6]
孙风建.基于新拟牛顿方程的非线性最小二乘的一类新算法[D].南京: 南京理工大学, 2007.
[7]
Fan Jin-yan. The modified Levenberg-Marquardt method for nonlinear equations with cubic convergence[J]. Mathematics of Computation, 2011, 81(277): 447-466.