Journal of Applied Mathematics and Mechanics (about journal) Journal of Applied
Mathematics and Mechanics

Russian Academy of Sciences
 Founded
in January 1936
(Translated from 1958)
Issued 6 times a year
ISSN 0021-8928
(print version)

Russian Russian English English About Journal | Issues | Editorial Board | Contact Us
 


IssuesArchive of Issues2009-3pp.296-303

Archive of Issues

Total articles in the database: 10522
In Russian (Ï̀̀): 9723
In English (J. Appl. Math. Mech.): 799

<< Previous article | Volume 73, Issue 3 / 2009 | Next article >>
N.K. Akhmedov and Yu.A. Ustinov, "Analysis of the structure of the boundary layer in the problem of the torsion of a laminated spherical shell," J. Appl. Math. Mech. 73 (3), 296-303 (2009)
Year 2009 Volume 73 Issue 3 Pages 296-303
Title Analysis of the structure of the boundary layer in the problem of the torsion of a laminated spherical shell
Author(s) N.K. Akhmedov (Azerbaijan Baku, anatiq@gmail.com)
Yu.A. Ustinov (Rostov-on-Don, Russia, ustinov@math.rsu.ru)
Abstract The structures of the boundary layer in the problem of the torsion of a radially stratified spherical segment (shell) with an arbitrary number of alternating hard and soft layers are investigated. It is shown that weakly attenuating boundary-layer solutions exist. Despite the fact that a stress state, self-balanced in the section, corresponds to these elementary solutions, they may penetrate fairly deeply and considerably change the stress–strain state pattern far from the ends. Using an asymptotic analysis of the problem, an applied theory of torsion is proposed which takes into account weakly attenuating boundary-layer solutions.
Received 28 February 2008
Link to Fulltext
<< Previous article | Volume 73, Issue 3 / 2009 | Next article >>
Orphus SystemIf you find a misprint on a webpage, please help us correct it promptly - just highlight and press Ctrl+Enter

101 Vernadsky Avenue, Bldg 1, Room 245, 119526 Moscow, Russia (+7 495) 434-2149 pmm@ipmnet.ru pmmedit@ipmnet.ru https://pmm.ipmnet.ru
Founders: Russian Academy of Sciences, Ishlinsky Institute for Problems in Mechanics RAS
© Journal of Applied Mathematics and Mechanics
webmaster
Rambler's Top100