ISSN 1683-3414 (Print)   •   ISSN 1814-0807 (Online)
   Log in
 

Contacts

Address: Vatutina st. 53, Vladikavkaz,
362025, RNO-A, Russia
Phone: (8672)23-00-54
E-mail: rio@smath.ru

 

 

 

Яндекс.Метрика

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.   <br /> </span>";s:4:"TYPE";s:4:"html";} DOI 10.23671/VNC.2011.1.11345


The sole copyright holder of the published work is the Founder of the Vladikavkaz Mathematical Journal. The terms of use of this work are governed by an open license (Creative Commons Attribution-NonCommercial 4.0 International). The use of metadata of the scientific article, including the title, abstract, author information, references, identifiers, and other bibliographic description elements for subsequent unrestricted use, is carried out under the terms of the CC BY or CC0 open licenses.


← Contents of issue
 
  | Home | Editorial board | Publication ethics | Peer review guidelines | Latest issue | All issues | Rules for authors | Online submission system's guidelines | Submit manuscript |  
© 1999-2026 Южный математический институт