Email this article Obtaining analytical solving of thermal conductivity problems with variable properties of physical environment
- Authors: Kudinov VA1, Largina EV1
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Affiliations:
- Samara State Technical University
- Issue: Vol 19, No 2 (2011)
- Pages: 186-192
- Section: Articles
- URL: https://journals.eco-vector.com/1991-8542/article/view/19593
- DOI: https://doi.org/10.14498/tech.2011.2.%25u
- ID: 19593
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Abstract
Method of obtaining of analytical solution of heat conductivity problems based on using of additional
boundary terms received from basic differential equation of edge problem considered.
Using additional boundary conditions stipulated in boundary points leads to implementation
of initial differential equation inside the area. Implementation accuracy depends on the number
of additional boundary conditions (number of approximations).
boundary terms received from basic differential equation of edge problem considered.
Using additional boundary conditions stipulated in boundary points leads to implementation
of initial differential equation inside the area. Implementation accuracy depends on the number
of additional boundary conditions (number of approximations).
About the authors
V A Kudinov
Samara State Technical University; Samara State Technical University
E V Largina
Samara State Technical Universityаспирант; Самарский государственный технический университет; Samara State Technical University
References
- Цой П.В. Методы расчета задач тепломассопереноса. - М.: Энергоатомиздат, 1984. - 414 с.
- Кудинов В.А., Карташов Э.М., Калашников В.В. Аналитические решения задач тепломассопереноса и термоупругости для многослойных конструкций. - М.: Высшая школа, 2005. - 430 с.
- Кудинов В.А., Аверин Б.В., Стефанюк Е.В. Теплопроводность и термоупругость в многослойных конструкциях. - М.: Высшая школа, 2008. - 391 с.
- Лыков А.В. Теория теплопроводности. - М.: Высшая школа, 1967. - 600 с.
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