Abstract
Authors
Cristina Bradeanu
Oficiul de Calcul S.C. Carbochim, Cluj-Napoca, Romania
Doina Bradeanu
Institutul de Calcul, Academia Romana, Filiala Cluj
Keywords
?
Paper coordinates
C. Brădeanu, D. Brădeanu, Application of the Ritz variational method for the problem of heat conduction through non-convex thick plates, Rev. Anal. Numér. Théor. Approx. 22 (1993), no. 1, 23–37.
About this paper
Journal
Revue d’Analyse Numerique et de Theorie de l’Approximation
Publisher Name
Romanian Academy
Print ISSN
1010-3376
Online ISSN
google scholar link
[1] Rectorys, K., Variational Methods in Mathematics, Science and Eingineering, D. Reidel, Dordrecht, 1975.
[2] Mikhli, S.G., Variational Methods in Mathematical Physics, Macmillan, New York, 1964.
[3] Kovalenko, A.D., Fundamentals of Termoelasticity, Nauka, Kiev, 1970 (in Russian).
[4] Rvachev, V.L., Titzkii, V.P., Shevchenko, A. N., On the Resolution of a Thermoelasticity Problem for Isotropic Thin Plates with a Complicated Geometry, in: Mathematical Methods in the Physical-Mechanical Field, Nr.19, 1984, Isd. Naukova Dumka, Kiev (in Russian).
[5] Rvachev, V.L., Theory of R-functions and Their Applications, Naukova Dumka, Kiev, 1982 (in Russian).
[6] Kalinichenko, V.I., Koshii A.F., Ropavka, A.I., Numerical Solutions for Heat Transfer Problems, Harkov, 1987 (in Russian).
[7] Dincă, Gh., Metode variaţionale şi aplicaţii, Editura Tehnică, Bucureşti, 1980 (in Romanian).
[8] Grindei, I., Termoelasticitate, Editura Didactică şi Pedagogică, Bucureşti, 1967 (in Romanian).
[9] Mikhlin, S.G., The Numerical Performance of Variational Methods, Nauka, Moskva, 1966 (in Russian).