SOLVING THE EQUATION OF HEAT DISSIPATION IN A ROD BY THE FINITE ELEMENT METHOD
Keywords:
Numerical method of analysis, finite difference method, equation, finite element method, boundary-value differential problems, coordinate functions
Abstract
The designer can only achieve the requisite thermal performance of external enclosing structures if they have a thorough understanding of the processes that occur in fences during heat transfer and the ability to employ the right calculations. As you may be aware, a thorough analytical representation of the heat conduction process comprises a differential equation and specified boundary conditions.
References
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[2] Telegin, A. S. Teplomassoperenos: textbook for universities / A. S. Telegin, V. S. Shvydkiy, Yu. G. Yaroshenko-Moscow.:"Metallurgy", 1995, 400s
[3] The use of computers for solving heat transfer problems: textbook. manual for thermophysical and thermal power engineering universities / G. N. Dulnev, V. G. Parfenov, A.V. Sigalov. - Moscow: High School, 1990. -207 p.
[4] Turchak, L. I. Fundamentals of numerical methods: textbook. stipend. - Moscow: Nauka. The main edition of the physical and mathematical literature, 1987. - 320 p.
[5] SP 131.13330.2012. A set of rules. Construction Climatology: updated version of SNiP 23-02-99*: approved. Ministry of Regional Development of Russia dated 30.06.2012 No. 275. - Introduction. 01.01.2013. - Moscow: FAU "FTS", 2015. - 120 s
[6] SanPiN 2.2.2/2.4.1340-03. Sanitary and epidemiological rules and regulations: Approved by the resolution of the Chief State Sanitary Doctor of Russia of 03.06.03: Date of entry into force. 30.0.03. - Moscow., 2003. -42 p.
Published
2021-06-16
How to Cite
Mamatov Sh. S, & Musurmonov Ahmadjon Latifovich. (2021). SOLVING THE EQUATION OF HEAT DISSIPATION IN A ROD BY THE FINITE ELEMENT METHOD. International Journal of Human Computing Studies, 3(4), 6-9. https://doi.org/10.31149/ijhcs.v3i4.1962
Section
Articles
