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dc.contributor.authorВовк, Оксана Михайлівнаuk
dc.contributor.authorPopovych, V.uk
dc.contributor.authorVovk, O.uk
dc.date.accessioned2014-09-11T13:30:42Z-
dc.date.available2014-09-11T13:30:42Z-
dc.date.created2014-06-24uk
dc.date.issued2014-06-24uk
dc.identifier.citationПопович В. Дослідження термопружного стану контактуючих термочутливих півпросторів з тепловиділеннями на межі дотику / В. Попович, О. Вовк // Вісник ТНТУ — Тернопіль : ТНТУ, 2014. — Том 74. — № 2. — С. 38-47. — (механіка та матеріалознавство).uk
dc.identifier.citationPopovych V. Research of thermoelastic state of the contacting thermosensitive half-spaces with heat release on the edge touch / V. Popovych, O. Vovk // Bulletin of TNTU — Ternopil : TNTU, 2014. — Volume 74. — No 2. — P. 38-47. — (mechanics and materials science).uk
dc.identifier.issn1727-7108uk
dc.identifier.urihttp://elartu.tntu.edu.ua/handle/123456789/3466-
dc.description.abstractПобудовано розв’язок квазістатичної задачі термопружності для двох контактуючих термочутливих півпросторів з миттєвими або постійними тепловиділеннями на межі дотику та досліджено їх термопружний стан.uk
dc.description.abstractModern scientific-technological development in determination of the stress-strain state of structural elements imposes increased demands to their mathematical models in order to represent more completely real physical processes. This, in turn, anticipates accounting of such important factors as thermosensitivity of materials, complex heat exchange, presence of internal heat sources, power loads, contact interaction, etc. When neglecting mechanical energy transformation into heat energy we arrive at the solution of the quasi-static uncoupled thermoelasticity problem, which is divided into separate problems: determination of the temperature field of the body and determination of its thermoelastic state caused by this field and other possible power factors. Complexity of such models lies in the necessity to solve nonlinear boundary- value problems of mathematical physics and boundary-value problems for the systems of differential equations with variable coefficients. Beside numerical methods, analytical-numerical approaches are widely used to solve such class of problems. They make it possible to verify the reliability of purely numerical solutions and to widen the possibilities of engineering practice as to choice of efficient and available means of solution actual problems. One of such approach, based on utilization of the linearizing parameters method, which was widely approved on non-stationary heat conduction problems for thermosensitive bodies of simple geometric shape under complex heat exchange with the surroundings, was approved as to solution of the heat conduction problems for contacting thermosensitive bodies for heat sources acting on the contact boundary. The solution of quasi-static thermoelasticity problem for two contacting half-spaces, made of zirconium oxide and titanium alloy with instant or constant heat release on the contact boundary was constructed. Their thermoelastic state was studied.uk
dc.language.isoukuk
dc.publisherТернопiльський національний технiчний унiверситет iменi Iвана Пулюяuk
dc.subjectнелінійна задача теплопровідностіuk
dc.subjectтермопружний станuk
dc.subjectтермочутливі півпросториuk
dc.subjectтепловиділенняuk
dc.subjectметод лінеаризувальних параметрівuk
dc.subjectаналітично-числова методикаuk
dc.subjectnonlinear heat conduction problemuk
dc.subjectthermoelastic stateuk
dc.subjectthermosensitive half-spaceuk
dc.subjectheat releaseuk
dc.subjectlinearizing parameters methoduk
dc.subjectanalytic-numerical methoduk
dc.titleДослідження термопружного стану контактуючих термочутливих півпросторів з тепловиділеннями на межі дотикуuk
dc.title.alternativeResearch of thermoelastic state of the contacting thermosensitive half-spaces with heat release on the edge touchuk
dc.typeArticleuk
dc.rights.holder© „Вісник Тернопільського національного технічного університету“uk
dc.coverage.placenameТернопільuk
dc.subject.udc539.3uk
Koleksiyonlarda Görünür:Вісник ТНТУ, 2014, № 2 (74)



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