A primary measuring inductive transducer of solenoid type is considered. The equation of its transformation function is derived using the Umov–Poynting theorem. We estimate the influence of the basic design parameters of the transducer on its metrological characteristics.
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References
M. G. Kovalskii, “Modern means of monitoring and measuring the sizes of products for mechanical engineering,” www.micron.rU/information/articles/1/, acces. Dec. 15, 2015.
M. I. Etingof, “Inductive transducers for distance measurement,” Izmer. Tekhn., No. 4, 35–38 (2013)
A. V. Fedotov, Theory and Calculation of Inductive Displacement Sensors for Automatic Control Systems, Izd. OmGTU, Omsk (2011).
A. V. Fedotov and D. A. Kompanejts, “Refinement of analytical description of the calibration characteristic of an inductive measurement transducer of displacements,” Omsk. Nauch. Vest., No. 2, 154–55 (2006).
L. A. Bessonov, Theoretical Foundations of Electrical Engineering. Electromagnetic Field, Vysshaya Shkola, Moscow (1986).
S. D. Kupalyan, Theoretical Foundations of Electrical Engineering. Part 3. Electromagnetic Field, Energia, Moscow (1979).
A. V. Fedotov, Calculation and Design of Inductive Measuring Devices, Mashinostroenie, Moscow (1979).
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Translated from Izmeritel’naya Tekhnika, No. 3, pp. 18–20, March, 2016.
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Fedotov, A.V. Calibration Characteristic of an Inductive Displacement Transducer. Meas Tech 59, 226–229 (2016). https://doi.org/10.1007/s11018-016-0947-8
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DOI: https://doi.org/10.1007/s11018-016-0947-8