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ძებნის განულება

N. Shavlakadze. The contact problem for a compound plate with an elastic inclusion. Proc. A. Razmadze Math. Inst.. 2009წ. 149, 95-101.

N. Shavlakadze. The contact problem for piecewise-homogeneous plate, strengthened by semi-infinite inclusion crossing the boundary by rigid angle. Proc. A. Razmadze Math. Inst.. 2007წ. 143, 151-153..

G. Berikelashvili. The convergence in $W_2^1$ of the difference solution to the third boundary value problem of elasticity theory. Reports of Enlarged Session of the Seminar of I. N. Vekua Inst. Appl. Math.. 1999წ. V. 14, no.3, 24-26.

J. Peradze. The convergence of an iteration method for the plate under the action of an symmetric load. Rep.Enlarged Sess. Semin. I. Vekua Inst.Appl. Math.,Tbilisi. 2016წ. v.30, 90-93.

R. Bitsadze. The dependence of downstroke time of magnetohydraulic pursher’s stock of the viscosity of power fluid. Scientific-Technical Journal “Transport and Machinebuilding”, Tbilisi . 2009წ. №3 (15), 24-28.

T. Jangveladze. The Difference Scheme for One System of Nonlinear Partial Differential Equations. Rep. Enl. Sess. Sem. of I.Vekua Inst. Appl. Math. (in Russian). 1986წ. V.2, N3, p.40-43.

Z. Kiguradze. The Difference Scheme for One System of Nonlinear Partial Differential Equations. Rep. Enl. Sess. Sem. of I.Vekua Inst. Appl. Math. 1999წ. V.14, N3, p.67-70.

G. Berikelashvili, M. N. Moskal'kov. The difference scheme of higher order accuracy for a heat equation in a rectangle. (Russian) . Ukr. NIINTI 30.07.85, No. 1607-Uk., Kiev, 1985, p. 16. . 1985წ. .

T. Jangveladze. The Difference Scheme of the Type of Variable Directions for One System of Nonlinear Partial Differential Equations. Proc. of I.Vekua Inst. Appl. Math. 1992წ. V.47, p.45-66.

T. Jangveladze, T. Tagvarelia. The Difference Scheme of the Type of Variable Directions for One System of Nonlinear Partial Differential Equations, Arising in Biology. Rep. Enl. Sess. Sem. of I.Vekua Inst. Appl. Math. 1993წ. V.8, N3, p.74-75.

J. Peradze, N. Papukashvili. The difference scheme with weights for a nonlinear system. Reports of enlarged sessions of seminar of I.Vekua Institute of Applied Mathematics of Tbilisi State University. 1999წ. v.14, no.3, pp.81-82 (Russian).

G. Berikelashvili. The difference shemes of high order accuracy for elliptic equations with lower derivatives. Proc. A. Razmadze Math. Inst. . 1998წ. V. 117, 1-6.

ზ. თედიაშვილი. The Dirichiet Boundary Value Problem of Thermo-Electro-Magneto-Elasticity for Half Space . Memoirs on Differential Equations and Mathematical Physics . 2016წ. Volume 69.

D. Natroshvili, S.N.Chandler-Wilde . The Dirichlet metaharmonic Green's function for unbounded regions. Memoirs on Differential Equations and Mathematical Physics. 2003წ. 30, 51-103.

V. Paatashvili, V. Kokilashvili. The Dirichlet problem for harmonic functions from exponent Smirnov classes in domains with piecewise smooth boundary. Proc. A. Razmadze Math. Inst. . 2010წ. 155.

V. Paatashvili, V. Kokilashvili. The Dirichlet problem for harmonic functions from the Smirnov class with a variable exponent . Georgian Math. J. . 2007წ. 14(2007), №2, 289-299.

V. Paatashvili, G. Khuskivadze. The Dirichlet problem for harmonic functions of Smirnov classes in doubly-connected domains with arbitrary piecewise smooth boundaries . Proc. A. Razmadze Math. Inst. . 2008წ. 146(2008), 67-78.

V. Paatashvili, V. Kokilashvili. The dirichlet problem for harmonic functions with boundary values from Zygmund classes . Georgian Math. J. . 2003წ. 10 (2003), No. 3, 531-542.

V. Paatashvili, G. Khuskivadze, V. Kokilashvili. The Dirichlet problem for variable exponent Smirnov class harmonic functions in double-connected domains. Mem. Different. Equat. Math. Phys. . 2011წ. 52 (2011), 131-156.

M. Zoraniani, M. Aslanishvili. The Disillusionment and Decline of the American Dream in F. Scott Fitzgerald’s “The Great Gatsby”. IRCEELT 2016. The Sixth International Research Conference on Education, English Language and Literatures in English. Conference Proceedings. IBSU, Tbilisi. 2016წ. Volume I, pp. 135 – 138.