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Publication Cover
Applicable Analysis
An International Journal
Volume 86, 2007 - Issue 12
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Original Articles

Transmission problems in the theory of elastic hemitropic materials

David Natroshvili Department of Mathematics, Georgian Technical University, Kostava str. 77, Tbilisi 0175, GeorgiaCorrespondence[email protected]
,
Roland Gachechiladze A.Razmadze Mathematical Institute, 1 M.Aleksidze str., Tbilisi 0193, Georgia
,
Avtandil Gachechiladze A.Razmadze Mathematical Institute, 1 M.Aleksidze str., Tbilisi 0193, Georgia
&
Ioannis G. Stratis Department of Mathematics, University of Athens, Panepistimiopolis, GR 15784 Athens, Greece
Pages 1463-1508 | Received 29 Sep 2007, Accepted 30 Sep 2007, Published online: 21 Nov 2007

Citations (9)

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Read on this site (1)

A. Gachechiladze, R. Gachechiladze, J. Gwinner & D. Natroshvili. (2011) Contact problems with friction for hemitropic solids: boundary variational inequality approach. Applicable Analysis 90:2, pages 279-303.
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Articles from other publishers (8)

Roland Gachechiladze & Avtandil Gachechiladze. (2023) Boundary contact problems with regard to friction of couple-stress viscoelasticity for inhomogeneous anisotropic bodies (quasi-static cases). Georgian Mathematical Journal 30:6, pages 855-871.
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Avtandil Gachechiladze & Roland Gachechiladze. (2016) Unilateral contact problems with a friction. Transactions of A. Razmadze Mathematical Institute 170:3, pages 363-375.
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A. R. Gachechiladze & R. I. Gachechiladze. (2016) One-sided contact problems with friction arising along the normal. Differential Equations 52:5, pages 568-586.
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Roman Janjgava. (2016) The Approximate Solution of Some Plane Boundary Value Problems of the Moment Theory of Elasticity. Advances in Mathematical Physics 2016, pages 1-12.
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CG Böhmer & N Tamanini. (2013) Rotational elasticity and couplings to linear elasticity. Mathematics and Mechanics of Solids 20:8, pages 959-974.
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R. Picard, S. Trostorff & M. Waurick. (2015) On some models for elastic solids with micro-structure. ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift f?r Angewandte Mathematik und Mechanik 95:7, pages 664-689.
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C. G. Böhmer & Yu. N. Obukhov. (2012) A gauge-theoretical approach to elasticity with microrotations. Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences 468:2141, pages 1391-1407.
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A. Gachechiladze, R. Gachechiladze, J. Gwinner & D. Natroshvili. (2010) A boundary variational inequality approach to unilateral contact problems with friction for micropolar hemitropic solids. Mathematical Methods in the Applied Sciences 33:18, pages 2145-2161.
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