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Abstract

When developing design monitoring systems based on the acoustic emission method, the dynamic properties of the entire AE signal path, which are related to fast processes, are important. The corresponding mathematical models must be used to consider the dynamics of the measurement system channels. In addition, it is necessary to provide the possibility of a detailed analysis of acoustic emission signals with the definition of a certain set of their parameters, such as amplitude, pulse steepness, duration, etc. The vector of such parameters is a signal portrait that can be used to solve monitoring and diagnostics problems. Providing for the possibility of solving the problem of restoring the sensor input signal (true acoustic emission signal) based on the values of the output (measured) signal, it is also advisable to obtain equivalent representations of the sensor model in the form of transfer functions and integral equations. The paper considers the issues of developing numerical algorithms for signal processing to identify measurement channels, restore sensor input signals, and determine their parameters. A method and a set of calculation expressions for identifying the signal transmission path, and a method for identifying a sensor based on an integral dynamic model are proposed.

First Page

133

Last Page

138

References

1. Klyuev, V.V., Sosnin, F.R., Kovalov, A.V. (2003). Nerazrushayushchiy kontrol' i diagnostika [Non-destructive testing and diagnostics]. M: Mashinostroenie, 656 p. (in Russian).

2. Sagatov, M.V., Irmuhamedova, R.M. (2015). Efficiency Analysis of Acoustic Emission Control and Diagnostic Products Engineering. Journal of Multimedia and Information System. 2(4), 317-326. http://dx.doi.org/10.9717/JMIS.2015

3. Semashko, N.A., Shprot, V.I., Maryin, B.A. (2002). Akusticheskaya emissiya v eksperimental'nom materialovedenii [Acoustic emission in experimental materials science]. M.: Mashinostroenie, 240 p. (in Russian).

4. Greshilov, A.A. (2009). Nekorrektnyye zadachi tsifrovoy obrabotki informatsii i signalov [Incorrect problems of digital processing of information and signals]. M.: University book; Logos, 360 p. (in Russian).

5. Verlan', A.F., Sagatov, M.V., Irmukhamedova, R.M., Kadyrov, M.M. (2012). Tsifrovyye sistemy izmereniya i obrabotki signalov akusticheskoy emissii [Digital systems for measuring and processing acoustic emission signals]. International scientific conference “Mathematical methods in engineering and technology”, 56-59. (in Russian).

6. Verlan', A.F., Verlan', D.A., Sagatov, M.V. (2021). Prikladnyye integral'nyye metody interpretatsii nablyudeniy [Applied integral methods for interpreting observations]. Tashkent: “Fan va tekhnologiyalar nashiryot – matbaa uyi”, 322 p. (in Russian).

7. Verlan, A., Sagatov, M. (2021). Inverse problems of the dynamics of observation interpretation systems. Journal of Physics: Conference Series. 2131 032109. doi:10.1088/1742-6596/2131/3/032109.

8. Verlan, A.F., Sagatov, M.V. (2021). Method of identification of dynamic models with a delay. Technical Science and Innovation, 4(10).

9. Kotyuk, A.F. (2007). Datchiki v sovremennykh izmereniyakh [Sensors in modern measurements]. Radio and communication, 96 p. (in Russian).

10. Godlevsky, V.S., Godlevsky, V.V. (2020). Voprosy tochnosti pri obrabotke signalov [Accuracy Issues in Signal Processing]. Kyiv: Alfa Reklama, 407 p. (in Russian).

11. Verlan, A.F., Goroshko, I.O., Karpenko, E.E. (2011). Metody i algoritmy vosstanovleniya signalov i izobrazheniy [Methods and Algorithms for Signal and Image Restoration]. K.: IPME, 368 p. (in Russian).

12. Riley, K.F., Hobson, M.P., Bence, S.J. (2006). Mathematical Methods for Physics and Engineering. New York: Cambridge university press, 1333 p.

13. Kalitkin, N.N. (2011). Chislennyye metody [Numerical methods]. St. Petersburg: BHV-Petersburg, 592 p. (in Russian).

14. Samarskii, A.A., Mikhailov A.P. (2005). Matematicheskoye modelirovaniye: Idei. Metody. Primeri [Mathematical modeling: Ideas. Methods. Examples]. M.: Fizmatlit, 320 p. (in Russian).

15. Vasilyeva, A.B., Tikhonov, N.A. (2002). Integral'nyye uravneniya [Integral equations]. M.: Fizmatlit, 160 p. (in Russian).

16. Verlan', A.F., Sizikov, V.S. (1986). Integral'nyye uravneniya : metody, algoritmy, programmy [Integral equations: methods, algorithms, programs]. K.: Naukova Dumka, 544 p. (in Russian).

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