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DOI: 10.23671/VNC.2011.1.11345 Local one-dimensional scheme for the third boundary value problem for the heat equation
Bazzaev A. K.
Vladikavkaz Mathematical Journal 2011. Vol. 13. Issue 1.
Abstract:
In this paper we study the third boundary value problem for the heat equation with variable coefficients. By the method of energy inequalities, we find a priori estimate for difference problem. Stability and convergence of local one-dimensional schemes for the considered equation are proved.
Keywords: local one-dimensional scheme, the third boundary value problem, the heat equation, a priori estimate, stability, convergence.
Language: Russian
For citation: a:2:{s:4:"TEXT";s:285:"<span id="sp_e4feacbbe75fba77486f2cb2376cc164_25031">Bazzaev A. K. Local one-dimensional scheme for the third boundary value problem for the heat equation. <i>Vladikavkazskii matematicheskii zhurnal </i>[<i>Vladikavkaz Math. J</i>.], 2011, vol. 13, no. 1, pp. 3-12.
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</span>";s:4:"TYPE";s:4:"html";} DOI 10.23671/VNC.2011.1.11345
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