1.
Elastic Equilibrium
of a Plane Deformed Elliptic Cilinder with a Hole when Displacements Are
Given on the Boundary, Proceedings of I.Vekua Institute of Applied
Mathematics of Tbilisi State University, Vol.39, pp.92-96, 1990 (in Russian,
Georgian and English summaries).
http://www.viam.science.tsu.ge/publish/proceedings/tom39.htm
2.
Solution of Basic
Two-Dimensional Problems of Elasticity for an Elliptic Cilinder with a Hole
and its Parte, Proceedings of I.Vekua Institute of Applied Mathematics of
Tbilisi State University, Vol.39, pp.255-261, 1990 (coauthor N. Khomasuridze,
in Russian, Georgian and English summaries).
http://www.viam.science.tsu.ge/publish/proceedings/tom39.htm
3.
Elastic Equilibrium
of a Plane Deformed Elliptic Cilinder with a Hole and its Parts, Reports of
Enlarged Session of the Seminar of I.Vekua Institute of Applied Mathematics
of Tbilisi State University, Vol.6, 2, pp.157-160, 1991(coauthor N.
Khomasuridze, in Russian)
http://www.viam.science.tsu.ge/enl_ses/vol6_2.htm
4.
Investigation and
Solution of the Continuous System Obtained in the Case of the Solution of
Some Boundary Value Problems, Proceedings of I.Vekua Institute of Applied
Mathematics of Tbilisi State University, Vol.46, pp.119-123, 1992 (in
Russian, Georgian and English summaries).
http://www.viam.science.tsu.ge/publish/proceedings/tom46.htm
5.
The Silution of
Boundary Value Problems Elliptic Plate Beoding , Proceedings of I.Vekua
Institute of Applied Mathematics of Tbilisi State University, Vol.46,
pp.236-239, 1992 (coauthor N. Khomasuridze, in Russian, Georgian and English
summaries).
http://www.viam.science.tsu.ge/publish/proceedings/tom46.htm
6.
Solution of Sertain
Two-Dimensional Boundary-Value Problems of Elasticity Theory in Elliptic
Coordinates, Reports of Enlarged Session of the Seminar of I.Vekua Institute
of Applied Mathematics of Tbilisi State University, Vol.10, 2, pp.19-23,
1995(coauthor N. Khomasuridze)
http://www.viam.science.tsu.ge/enl_ses/vol10_2.htm
7.
Torsion of a Hallow
Elliptic Shaft, Reports of Enlarged Session of the Seminar of I.Vekua
Institute of Applied Mathematics of Tbilisi State University, Vol.14, 2,
pp.58-61, 1999.
http://www.viam.science.tsu.ge/enl_ses/vol14_2.htm
8.
Some Two-Dimensional
Elastic equilibrium problems of elliptic bodies. Proceding of I. Vekua
Institute of Applied Mathematics of Tbilisi State University , Vol. 49, pp.
39 - 48, 1999 (coauthor N. Khomasuridze)
http://www.viam.science.tsu.ge/publish/proceedings/vol49/tom49.htm
9.
The Elliptic
Semi-ring Stress Condition, Reports os Enlarged Session of the Seminar of I.
Vekua Institute of Applied Mathematics of Tbilisi State University , Vol.
16, 1-3, pp. 70-73, 2001
http://www.viam.science.tsu.ge/enl_ses/vol16_1-3/vol16.htm
10.
Some Boundary Value
Problems of Elasticity for Semi-Ellipses, Proceding of I. Vekua Institute of
Applied Mathematics, Vol. 52, pp. 49 - 55, 2002
http://www.viam.science.tsu.ge/publish/proceedings/vol52/tom52.htm
11.
An Application of the
BEM in Numerical Analysis of Stress Concentration for Elastic Body. Report
of Enlarged Session of the Seminar of I.Vekua Institute of Applied
Mathematics of Tbilisi
State University, V. 20, N1-3, pp. 68-71, 2005.
http://www.viam.science.tsu.ge/enl_ses/vol20_1-3/vol20.htm
12.
Solution of Outside
Problem of Plane Elasticity Theory by Boundary Element Method. Report of
Enlarged Session of the Seminar of I.Vekua Institute of Applied Mathematics
of Tbilisi State
University, V. 20, N1-3, pp. 72-76, 2005.
http://www.viam.science.tsu.ge/enl_ses/vol20_1-3/vol20.htm
13.
The Numerical
Solutions of some Boundary-Value Problems of Binary Mixture Plane Theory by
BEM. Bull. Georg. Acad.
scien. 173, N1, Tbilisi, 2006, pp. 53-55 (R.Janjgava, M.Mosia, M.Narmania),
http://www.science.org.ge
14.
The Application of
the Boundary Element Method to the Solution of Boundary Value Problems
for Elastic Body Containing Circular Hole and Radial Cracks. Bull. Georg.
Nat. Acad. Sci. 173, N3,
Tbilisi, pp. 466-468, 2006.
http://www.science.org.ge
15.
Application of the
boundary element method to the solution of the problem of distribution of
stresses in an elastic body with a circular hole whose interior surface
contains radial cracks. Proceedings of A.Razmadze Mathematical Institute.
Vol. 141, pp. 139-147,
2006.
http://www.rmi.acnet.ge/proceedings/volumes/141.htm
16.
Numerical Solutions
of Some Boundary Value Problems of Theory of Elasticity by BEM. Reports of
Enlarged Sessions of the seminar of I.Vekua Institute of Appled Mathematics
v.21, N1, pp. 64-67, 2006-2007.
http://www.viam.science.tsu.ge/enl_ses/vol21/vol21.htm
17.
An application of the
boundary element method for solving of the boundary-value problems for
binary mixtures. Reports of Enlarged Sessions of the seminar of I.Vekua
Institute of Appled Mathematics v.21, N1, pp. 68-71, 2006-2007.
(R.Janjgava, M.Mosia,
M.Narmania),
http://www.viam.science.tsu.ge/enl_ses/vol21/vol21.htm
18.
Solution of a Class
of Boundary Value Problems of Vekua Plate Theory (Russian). Proceedings of
International Conference “Non-Classic Problems of Mechanics”,
Kutaisi, pp. 254-259, 2007. (N.Khomasuridze,
R.Janjgava)
19.
Numerical Analisis of
the Stress Distribution by the Boundary Elements Method in Continuous Body
with a Hole. Bull. Georg. Nat. Acad. Sci. 175, N3,
Tbilisi, pp. 22-25,2007 .
http://www.science.org.ge
20.
Solution of Some Boundary Value Problems of Vekua Shell Theory With
Symmetry And Anti-Symmetry Conditions At The Boundaries. AMIM 2007, v.12,
N 2, pp.16-27, 2007.
(N.Khomasuridze, R.Janjgava),
http://www.viam.science.tsu.ge/Ami/2007_2/2007_2.htm
21.
On the Construction
of Analytic and Numerical Solutions of Some Plane Boundary Value Problems of
the Elastic Mixture Theory.
AMIM 2008, v.13, N 1, pp.66-78, 2008.
(R.Janjgava),
http://www.viam.science.tsu.ge/Ami/2008_1/2008_1.htm
22.
Î ÷èñëåííîì
ðåøåíèè çàäà÷è î òðåùèíå ïîä âíóòðåííîì äàâëåíèåì â ñëó÷àå áåñêîíå÷íîé
îáëàñòè á çàïîëíåííîé áèíàðíîé ñìåñüþ.
“Architecture and Construction – Contemporary
Problems”, 13-18 Dctober, 2008, Yerevan – Jermuk, ConferenceProccedings,
pp.145-149
(R.Janjgava)
23.
The elastic equilibrium of infinite plate containing radial cracks
originating of the boundary of internal circular hole.
Reports of Enlarged Sessions of
the seminar of I.Vekua Institute of Appled Mathematics v.22, pp. 142-147,
2008.
http://www.viam.science.tsu.ge/enl_ses/vol22/vol22.htm
24.
Solution of two-dimensional problems of elasticity. Springer
New York, Journal of Mathematical Sciences , 2009, v.157, N1, pp.79-84 (Ðåøåíèå
íåêîòîðûõ äâóìåðíûõ ãðàíè÷íûõ çàäà÷ òåîðèè óïðóãîñòè.
Ñîâðåìåííàÿ Ìàòåìàòèêà è åå
Ïðèëîæåíèÿ, ò.51, Äèôô. Óðàâ. È èõ ïðèëîæ., 2008),
http://springerlink.com/content/3103724u67760140/?p=3d2d23293f40460f9d603fe2934a9980&pi=0
25.
The
numerical solution of boundary-value problems for an elastic body with an
elliptic hole and linear cracks. Springer
Netherlands,
Journal of Engineering Mathematics, DOI 10.1007/s10665-009-9269-z,
Volume 65, Number 2 / October, 2009

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