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Modeling of Unsteady Vibrations of a Bernoulli Euler Beam on an Winkler Foundation with Considering Heat and Mass Transferтезисы доклада
- Авторы: Zemskov Andrei V., Le_Van_Hao
- Сборник: Collection of the 3rd International Conference on Advanced Smart Materials and Structures (ASMaS-2024, 03-05 July 2024)
- Тезисы
- Год издания: 2024
- Первая страница: 46
- Последняя страница: 48
- Аннотация: The paper deals with the problem of unsteady vibrations of the Bernoulli-Euler beam, taking into account relaxation of temperature and diffusion processes. The original mathematical model includes a system of equations of unsteady bending vibrations of the beam taking into account heat and mass transfer, which is obtained from the general model of thermoelastic diffusion for continuum using variational D'Alembert principle. On the example of a simple supported three-component beam made of an alloy of zinc, copper, and aluminum, which is under the influence of mechanical load distributed along the length, the interaction of mechanical, temperature and diffusion fields is investigated. The influence of relaxation effects on the kinetics of heat and mass transfer is analyzed. The solution is presented in analytical form and in the form of graphs of the dependence of the desired fields of movement, temperature increments, and increments of concentration of medium components on time and coordinates.
- Добавил в систему: Земсков Андрей Владимирович