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Please use this identifier to cite or link to this item: https://oldena.lpnu.ua/handle/ntb/44894
Title: Stress-optimal modes of convective heating and electromagnetic radiation within infrared frequency range of the shells of revolution
Other Titles: Оптимальний за напруженнями режим нагріву конвективним способом та електромагнітним випромінюванням інфрачервоного діапазону частот оболонок обертання
Authors: Гачкевич, О.
Гачкевич, М.
Станік-Беслер, А.
Торський, А.
Hachkevych, O.
Hachkevych, M.
Stanik-Besler, A.
Torskyy, A.
Affiliation: Інститут прикладних проблем механіки і математики ім. Я. С. Підстригача
Pidstryhach Institute for Applied Problems of Mechanics and Mathematics National Academy of Sciences of Ukraine
Bibliographic description (Ukraine): Stress-optimal modes of convective heating and electromagnetic radiation within infrared frequency range of the shells of revolution / O. Hachkevych, M. Hachkevych, A. Stanik-Besler, A. Torskyy // Mathematical Modeling and Computing. — Lviv : Lviv Politechnic Publishing House, 2018. — Vol 5. — No 1. — P. 10–15.
Bibliographic description (International): Stress-optimal modes of convective heating and electromagnetic radiation within infrared frequency range of the shells of revolution / O. Hachkevych, M. Hachkevych, A. Stanik-Besler, A. Torskyy // Mathematical Modeling and Computing. — Lviv : Lviv Politechnic Publishing House, 2018. — Vol 5. — No 1. — P. 10–15.
Is part of: Mathematical Modeling and Computing, 1 (5), 2018
Journal/Collection: Mathematical Modeling and Computing
Issue: 1
Volume: 5
Issue Date: 15-Jan-2018
Publisher: Lviv Politechnic Publishing House
Place of the edition/event: Lviv
UDC: 539.3
Keywords: оболонки
конвективне та випромiнювальне нагрiвання
опти- мальнi за напруженнями режими
shells
convective and radiation heating
stress-optimal regimes
Number of pages: 6
Page range: 10-15
Start page: 10
End page: 15
Abstract: Запропоновано числово-аналiтичний метод знаходження оптимальних за напружен- нями режимiв нагрiву конвективним способом та джерелами тепла, створюваних електромагнiтним випромiнюванням iнфрачервоного дiпазону частот кусково-одно- рiдних оболонок обертання.
The numerical-analytical method of solving the problem of determining the stress-optimal modes of heating by convection and by heat sources due to electromagnetic radiation in the infrared range for piecewise-homogeneous shells of revolution is presented.
URI: https://ena.lpnu.ua/handle/ntb/44894
Copyright owner: © 2018 Lviv Polytechnic National University CMM IAPMM NASU
© 2018 Lviv Polytechnic National University CMM IAPMM NASU
References (Ukraine): [1] Budz S. F., GachkevichN.G. Optimizing the treatment of piecewise-homogeneous shells of cathode-ray tubes, taking account of the temperature dependence of the material’s characteristics. Fiz.-Chim. Mech. Mater. 5, 111–113 (1987), (in Ukrainian).
[2] PisarenkoG. S. YakovlevA.P., and MatveevV.A. Handbook on the Resistance of Materials. Naukova Dumka, Kiev (1988), (in Ukrainian).
[3] Chernousko F.M., and BanichukN.V. Varionational Problems of Mechanics and Control. Nauka, Moscow (1973), (in Russian).
[4] PodstrigachYa. S., KolyanoYu.M., and SemerakM.M. Temperature Field and Stress in Components of Electrovacuum Instruments. Naukova Dumka, Kiev (1981), (in Ukrainian).
[5] PodstrigachYa. S., and ShvetsR.M. Thermoelasticity of Thin Shells. Naukova Dumka, Kiev (1978), (in Ukrainian).
[6] PodstrigachYa. S., and ChernukhaYa.A. Heat Conduction Equations for Thin-Walled Structural Elements. Mat. Metody and Fiz. Mech. Polya. 2, 54–59 (1979), (in Ukrainian).
[7] Grigolyuk E. I., PodstrigachYa. S., and BurakYa. I. Optimizing Shell and Plate Heating. Naukova Dumka, Kiev (1979), (in Ukrainian).
[8] Kasperski Z., and Peer-KasperskaA. Numerical Solution of Certain Nonlinear System of Ordinary Differential Equation, ZNWSI, Opole, №205/1994, Mathematics, Vol. 13, pp. 5–16 (in Polish).
References (International): [1] Budz S. F., GachkevichN.G. Optimizing the treatment of piecewise-homogeneous shells of cathode-ray tubes, taking account of the temperature dependence of the material’s characteristics. Fiz.-Chim. Mech. Mater. 5, 111–113 (1987), (in Ukrainian).
[2] PisarenkoG. S. YakovlevA.P., and MatveevV.A. Handbook on the Resistance of Materials. Naukova Dumka, Kiev (1988), (in Ukrainian).
[3] Chernousko F.M., and BanichukN.V. Varionational Problems of Mechanics and Control. Nauka, Moscow (1973), (in Russian).
[4] PodstrigachYa. S., KolyanoYu.M., and SemerakM.M. Temperature Field and Stress in Components of Electrovacuum Instruments. Naukova Dumka, Kiev (1981), (in Ukrainian).
[5] PodstrigachYa. S., and ShvetsR.M. Thermoelasticity of Thin Shells. Naukova Dumka, Kiev (1978), (in Ukrainian).
[6] PodstrigachYa. S., and ChernukhaYa.A. Heat Conduction Equations for Thin-Walled Structural Elements. Mat. Metody and Fiz. Mech. Polya. 2, 54–59 (1979), (in Ukrainian).
[7] Grigolyuk E. I., PodstrigachYa. S., and BurakYa. I. Optimizing Shell and Plate Heating. Naukova Dumka, Kiev (1979), (in Ukrainian).
[8] Kasperski Z., and Peer-KasperskaA. Numerical Solution of Certain Nonlinear System of Ordinary Differential Equation, ZNWSI, Opole, No 205/1994, Mathematics, Vol. 13, pp. 5–16 (in Polish).
Content type: Article
Appears in Collections:Mathematical Modeling And Computing. – 2018. – Vol. 5, No. 1

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