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2012 | 12 | 3 |

Tytuł artykułu

Thermoelastic contact problem for the elastic half-space

Treść / Zawartość

Warianty tytułu

RU
Termouprygaja kontaktnaja zadacha dlja uprugogo popyprostranstva

Języki publikacji

EN

Abstrakty

EN
In this work the connected thermoelastic contact problem for an elastic half-space to which some area heat radiant is brought is considered. Applying a method of integral transformations of Fourier to system of the differential equations of thermoelasticity and a heat conduction equation, the problem is reduced to system of two two-dimensional integral equations for definition of thermoelastic normal voltages and temperature distribution.
RU
В работе рассматривается связанная термоупругая контактная задача для упругого полупространства, к некоторой области которого подводится источник тепла. Применяя метод интегральных преобразований Фурье к системе дифференциальных уравнений термоупругости и уравнению теплопроводности, задача сводится к системе двух двумерных интегральных уравнений для определения термоупругих нормальных напряжений и распределения температуры.

Wydawca

-

Rocznik

Tom

12

Numer

3

Opis fizyczny

p.148-150,fig.,ref.

Twórcy

  • Volodymyr Dahl East- Ukrainian National University, Lugansk, Ukraine
autor

Bibliografia

  • 1. Novatsky V. 1975.: Theory of elasticity / century Novatsky. - М: the world. – 872p.
  • 2. Novatsky V. 1970.: Dynamic thermoelasticity problems / century Novatsky. - М: the world. - 256 p.
  • 3. Kupradze V. D. 1976.: Three-dimensional problems of the mathematical theory of elasticity and thermoelasticity / V.D.Kupradze, T.G.Gegelia, M.O.Bashelejshvili, T.V.Burguladze. - М: the Science. – 663p.
  • 4. Kolesnikov V. I. 2003.: Teplofizichesky processes in metalpolymer tribosystem / V.I.Kolesnikov. - М: the Science. - 279 p.
  • 5. Boli B. 1964.: Theory of temperature voltages / B.Boli. J. Уэйнер. - М: the World. - 517 p.
  • 6. Kovalenko A.D. 1975.: Thermoelasticity / A.D.Kovalenko. - К: Higher school. - 216 p.
  • 7. Burak J.I. 1984.: Optimization's Beetroot of transients in thermoelastic covers / J.I. Burak, J.D. Zozuljak, B.V.Gera. - К: Sciences. Duma. - 157 p.
  • 8. Tikhonov A.N. 1972.: Equation of the mathematical physics/ A.N. Tihonov, A.A.Samarsky. - М: Science. - 567 p.
  • 9. Landau L.D. 1975.: Theory of elasticity / L.D. Landau, E.M. Lifshits. - М: Science. - 204 p.
  • 10. Vorovich I.I. 1974.: Nonclassical of a problem of the theory of elasticity / I.I. Vorovich, V.M. Aleksandrov, V.A. Babeshko. - М: Science. - 456 p.
  • 11. Timoshenko S.P. 1975.: Durability and oscillations of elements of designs / S.P.Timoshenko. - М: Science. - 704 p.
  • 12. Mushelishvili N.I. 1966.: Some main problems of the mathematical theory of elasticity / N.I. Mushelishvili. - М: Science. - 708 p.
  • 13. Ufljand J.S. 1968.: Integral of transformation in problems of the theory of elasticity / J.S.Ufljand. - L: Science. - 403 p.
  • 14. Parkus G. 1963.: Neustanovivshiesja temperature voltages / G. Parkus. - М: Physmath. publishing house. - 252 p.
  • 15. Galin L.A. 1980.: Contact of a problem of the theory of elasticity and viscoelasticity/ L.A. Galin. – M. Science. 304 p.
  • 16. Kilchinskaja G.A. 1967.: Rasprostranenie of thermoelastic waves in a heat-conducting stratum of aconstant thickness / G.A. Kilchinskaja // Applied mechanics, 3 № 12. - pp. 78-83
  • 17. Starchenko V. N. 2005.: The space dynamic mixed problem about shift of an elastic half-space / V.N. Starchenko, V.G. Burjak// Visnik of the East- Ukrainian national university. № 6 (88). - pp. 51-56.
  • 18. Alexandrov V.M. 2005.: Solving of thermoelastic contact problems for cylindrical and spherical bearings of sliding / V.M. Aleksandrov, E.A. Gubarev// Friction deterioration. Т. 26, № 4. - pp.347-357.
  • 19. Podstrigach J.S. 1969.: Quasistatic problem of the interconnected thermoelasticity / J.S. Podstrigach, R.N. Shvets// Applied mechanics. 5 № 1. - pp. 43- 45.
  • 20. Babeshko V. A. 1968.: To calculation of the contact temperatures arising at rotation of a shaft in the bearing / V.A. Babeshko, I.I. Vorovich// PTPh. № 2. pp. 135 - 137.
  • 21. Arlinskii Yury. 2010.: Quasi-self-adjoin maximal accretive extensions of nonnegative symmetric operators/ Yury Arlinskii, Yury Kovalev, Eduard Tsekanovskii// TEKA. Kom. Mot I Energ. Roln-OL PAN, 10A, pp. 6-14.
  • 22. Remen V. 2010.: Mathematical model of valve – amplifiers for pneumatic drives of mechanical systems / Valentin Remen, Galina Osenina, Olqa Epifanova// TEKA. Kom. Mot. I Energ. Roln. – OL PAN, 10 C, pp. 255 – 260.

Typ dokumentu

Bibliografia

Identyfikatory

Identyfikator YADDA

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