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Publications in Math-Net.Ru |
Citations |
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2020 |
| 1. |
V. V. Korolevich, D. G. Medvedev, “The influence of the length of heat sources on the external border on the temperature distribution in profiled polar-orthotropic ring plates taking into account there heat exchange with the external environment”, Journal of the Belarusian State University. Mathematics and Informatics, 3 (2020), 86–91  |
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| 2. |
V. V. Korolevich, “Solution of nonaxisymmetric stationary problem of heat conductivity for polar-orthotropic ring plate of variable thickness with account of heat transfer with external environment”, Journal of the Belarusian State University. Mathematics and Informatics, 1 (2020), 47–58 |
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2019 |
| 3. |
V. V. Korolevich, “The field of tensions of a rotating anisotropic disc of a variable thickness loaded with undistracted forces on the outer contour”, Journal of the Belarusian State University. Mathematics and Informatics, 2 (2019), 40–51 |
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2018 |
| 4. |
V. V. Korolevich, D. G. Medvedev, “Stressed-deformed state of a rotating polar-orthotropic disk of constant thickness loaded with undistracted forces on the outer contour”, Journal of the Belarusian State University. Mathematics and Informatics, 3 (2018), 46–58 |
| 5. |
V. V. Korolevich, “Stationary temperature fields in the anisotropic ring plates of variable thickness considering the heat exchange with external environment”, Journal of the Belarusian State University. Mathematics and Informatics, 2 (2018), 58–66 |
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V. V. Korolevich, D. G. Medvedev, “The solution of the nonaxisymmetric stationary problem of heat conduction for the polar-orthotropic annular plate of variable thickness
with thermal insulated bases”, Journal of the Belarusian State University. Mathematics and Informatics, 1 (2018), 77–87 |
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2017 |
| 7. |
V. V. Korolevich, D. G. Medvedev, “Calculation of the axisimmetric thermopower bending problem of rotating in the thermal field of the polar-orthotropic disc with variable thickness by Volterra integral equation of the second kind”, Journal of the Belarusian State University. Mathematics and Informatics, 2 (2017), 44–51 |
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| 8. |
V. V. Korolevich, D. G. Medvedev, “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”, Journal of the Belarusian State University. Mathematics and Informatics, 1 (2017), 47–52 |
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2021 |
| 9. |
V. V. Korolevich, D. G. Medvedev, “Influence of extended heat sources on the temperature distribution in profiled polar-orthotropic annular plates with heat-insulated bases”, Journal of the Belarusian State University. Mathematics and Informatics, 2 (2021), 99–104 |
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