RUS  ENG
Full version
JOURNALS // Journal of the Belarusian State University. Mathematics and Informatics

Journal of the Belarusian State University. Mathematics and Informatics, 2017, Volume 1, Pages 47–52 (Mi bgumi167)

Solution of the axismmetric plane thermoelasticity problem for a polar-orthotropic disc of variable thickness in the rotating thermal field by Volterra integral equation of the second kind
V. V. Korolevich, D. G. Medvedev

References

1. V. V. Vorobei, E. V. Morozov, O. V. Tatarnikov, “Raschet termonapryazhennykh konstruktsii iz kompozitsionnykh materialov”, 1992
2. S. M. Durgaryan, “Temperaturnyi raschet ortotropnoi sloistoi plastinki pri uprugikh postoyannykh i koeffitsiente temperaturnogo rasshireniya, zavisyaschikh ot temperatury”, Izv. Akad. nauk Arm. SSR. Fiz.-matem. nauki, 13(2) (1960), 73–87
3. S. P. Timoshenko, D. zh. Guder, “Teoriya uprugosti”, 1979
4. E. F. Burmistrov, N. M. Maslov, “Napryazheniya v ortotropnykh vraschayuschikhsya diskakh peremennoi tolschiny”, Nekotorye zadachi teorii uprugosti o kontsentratsii napryazhenii i deformatsii uprugikh tel: sb. nauch. st. Sarat. gos. un-ta im. NG Chernyshevskogo, 5 (1970), 80–86, Saratov
5. M. L. Krasnov, A. I. Kiselev, G. I. Makarenko, “Integralnye uravneniya: zadachi i primery s podrobnymi resheniyami”, 2007
6. A. F. Verlan, V. S. Sizikov, “Integralnye uravneniya: metody, algoritmy, programmy”, Kiev, 1986
7. S. V. Boyarshinov, “Osnovy stroitelnoi mekhaniki mashin”, 1973


© Steklov Math. Inst. of RAS, 2026