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Keywords: 
permanent magnets, magnetization, scalar magnetic potential, integral equation of magnetostatics, inverse problem, identification.
References
1. Denisov P.A. (2016). Solution of direct and inverse problems of magnetic field analysis of electrical devices with permanent magnets at their local
demagnetization. The dissertation on competition of a scientific degree of candidate of technical Sciences. Novocherkassk. 119 p.
2. Denisov P.A., Chernoivan D.N., Seredina P.B. (2019). Identification of magnetization in the volume of a permanent magnet on a ferromagnetic base
by the method of integral equations taking into account the width of the hysteresis loop.
T-Comm
. Vol. 13. No. 3, pp. 24-31.
3. Arutyunyan R.V., Nekrasov S.A., Seredina P.B. (2018). Identification of magnetization of permanent magnets on the basis of scalar magnetic potential
method. 
Izv. higher educational. Electromechanics
. No. 6, pp. 19-25.
4. Denisov P.A. (2018). Description of the hysteresis loop using explicit expressions for the gills-Atherton model of the second level. 
Izv. higher educa-
tional. Electromechanics.
Vol. 61. No. 1, pp. 6-12.
5. Identification of magnetization of permanent magnets taking into account the influence of steel frame on the basis of solving the inverse problem of
magnetostatics: certificate No. 2019661636 on state registration of computer programs / Nekrasov S.A. application No. 2019618701/69; date of
receipt 15.07.2019; date of state registration in the register of computer programs of Russia 04.09.2019.
6. Solution of one nonlinear inverse problem of magnetostatics by regularization method / E.P. Zhidkov, I.V. Kuts, R.V. Polyakova et al. Dubna: JINR,
1988. 10 p. (Prepr. 'ed. in-t kernels. research.; P11-88-335). https://search.rsl.ru/ru/record/01001422197.
7. Germain-Lacour P., Georges P.L., Pistre F., Bezier P. (1989). 
Mathematics and CAD
. Moscow: Mir. 264 p. (
in Russian
)

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