INTEGRAL TRANSFORMATION FOR THE THIRD BOUNDARY-VALUE PROBLEM OF NON-STATIONARY HEAT CONDUCTIVITY WITH A CONTINUOUS SPECTRUM OF EIGENVALUES ; ИНТЕГРАЛЬНОЕ ПРЕОБРАЗОВАНИЕ ДЛЯ ТРЕТЬЕЙ КРАЕВОЙ ЗАДАЧИ НЕСТАЦИОНАРНОЙ ТЕПЛОПРОВОДНОСТИ С НЕПРЕРЫВНЫМ СПЕКТРОМ СОБСТВЕННЫХ ЗНАЧЕНИЙ

Συγγραφείς: E. M. Kartashov, Э. М. Карташов

Πηγή: Fine Chemical Technologies; Vol 12, No 3 (2017); 81-86 ; Тонкие химические технологии; Vol 12, No 3 (2017); 81-86 ; 2686-7575 ; 2410-6593 ; 10.32362/2410-6593-2017-12-3

Θεματικοί όροι: аналитические решения, semi-bounded domain, integral transformation, formula of treatment, analytical solutions, полуограниченная область, интегральное преобразование, формула обращения

Περιγραφή αρχείου: application/pdf

Relation: https://www.finechem-mirea.ru/jour/article/view/97/98; Kartashov E.M. The method of integral transformations in the analytic theory of the thermal conductivity of solids // Izvestiya RAN. Energetika (Bulletine of RAS. Power Engineering). 1993. № 2. P. 99-127. (in Russ.).; Kartashov E.M. Calculation of temperature fields in solids based on improved convergence of Fourier-Hankel series // Izvestiya RAN. Energetika (Bulletine of RAS. Power Engineering). 1993. № 3. P. 106-125. (in Russ.).; Kartashov E.M. Analytical methods in the theory of thermal conductivity of solids. M.: Vysshaya shkola Publ., 2001. 540 p. (in Russ.).; Koshlyakov N.S., Gliner E.B., Smirnov E.M. Equations in partial derivatives of mathematical physics. M.: Vysshaya shkola Publ., 1970. 710 p. (in Russ.).; Volkov I.K., Kanatnikov A.N. Integral transformations and operational calculus. M.: N.E. Bauman MGTU Publ., 1996. 228 p. (in Russ.).; Kartashov E.M., Kudinov V.A. Analytical theory of heat conductivity and applied thermoelasticity. M.: URSS Publ., 2012. 653 p. (in Russ.).; Kartashov E.M., Mikhailova N.A. Integral relations for analytic solutions of the generalized equation of nonstationary heat conductivity // Vestnik MITHT (Fine Chem. Technologies). 2011. V. 6. № 3. P. 106-110. (in Russ.).; Carslow G.G., Eger D. Thermal conductivity of solids. M.: Nauka Publ., 1964. 487 p. (in Russ.).; Sneddon I. Fourier transformations. Moscow: Publ. of Foreign Liter., 1955. 667 p. (in Russ.).

Διαθεσιμότητα: https://www.finechem-mirea.ru/jour/article/view/97
https://doi.org/10.32362/2410-6593-2017-12-3-81-86

The third boundary-value problem for the telegraph equation in semi-bounded domain

Συγγραφείς: V. A. Ostapenko

Πηγή: Vìsnik Dnìpropetrovsʹkogo Unìversitetu: Serìâ Modelûvannâ, Vol 19, Iss 8, Pp 74-77 (2010)

Θεματικοί όροι: телеграфное уравнение, краевая задача, полуограниченная область, Mathematics, QA1-939

Περιγραφή αρχείου: electronic resource

Relation: http://model-dnu.dp.ua/index.php/SM/article/view/52; https://doaj.org/toc/2312-4547; https://doaj.org/toc/2415-7325

Σύνδεσμος πρόσβασης: https://doaj.org/article/88a94701c8cc4cb9929980e0a94f84a5