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მოცემულ კატეგორიაში წარმოდგენილია:  20 ჩანაწერი /  5147 ჩანაწერიდან.


ძებნის განულება

I. Gorjoladze, n. gorjoladze. Mathematical models method of determination of analithical form of two-variable function given by the table (on the example of lg(x+y) function).. Information Technologies and Management. 2008წ. ISSN 1829-071x, pp. 17-22, Yerevan.

K. Kachiashvili, Gordeziani D.G. and Melikdzhanian D.I. . Mathematical models of dissemination of pollutants with allowance for of many sources of effect. Proceeding of the Urban Drainage Modeling Symposium, May, 20-24, Orlando, Florida. 2001წ. 692-702.

G. Kirmelashvili, Macharadze L. Mathematical Models to define hydrodinamic parameters of pressure hydrotransport system transporting multiphase hydroadirmixtures. Publisher: A.Dzidziguri Georgian mining sovieti, Mining Journal N 1(6), Tbilisi, (სამეცნიერო, საინჟინრო, ანალიზური ჟურნალი). 2001წ. c. 28-30.

D. Natroshvili, T.Buchukuri, O.Chkadua. Mathematical problems for piezoelectric-metallic composites: Existence and stress singularity analysis. Proceedings of WAVES 2007 (the 8- th International Conference on Mathematical and Numerical Aspects of waves , 23-27 July, 2007, Reading, UK),. 2007წ. 324-326.

დ. ნატროშვილი, null. Mathematical problems in thermoelastostatics of hemitropic solids. Encyclopedia of Thermal Stresses (R. B. Hetnarski, ed.), Volume 6, pp. 2907-2918, Springer, Dordrecht, Heidelberg, New York, London, 2014. 2014წ. DOI 10.1007/978-94-007-2739-7..

D. Natroshvili. Mathematical problems in thermoelastostatics of hemitropic solids. Encyclopedia of Thermal Stresses, Springer-Verlag.. 2012წ. Entry: 00789, 2/2 .

D. Natroshvili, T. Buchukuri, O. Chkadua. Mathematical Problems of Generalized Thermo-Electro-Magneto-Elasticity Theory. Memoirs on Differential Equations and Mathematical Physics. 2016წ. Volume 68 (2016), 1–165.

D. Natroshvili, I.Stratis. Mathematical problems of the theory of elasticity of chiral materials for Lipschitz domains. Mathematical Methods in the Applied Sciences. 2006წ. 29, Issue 4, 445-478.

D. Natroshvili, L.Jentsch. Mathematical problems of the thermoelasticity theory of anisotropic bodies. In: Thermal Stresses'97, Proceedings of the Second International Symposium on Thermal Stresses and Related Topics (held in Rochester Institute of Technology, USA, June 8--11,1997). 1997წ. Rochester Institute of Technology, Rochester, 513-516 .

D. Natroshvili, L.Giorgashvili, S.Zazashvili. Mathematical problems of thermoelas- ticity for hemitropic solids. Memoirs on Differential Equations and Mathematical Physics. 2009წ. 48(2009), 97-174.

L. Giorgashvili, null, Sh.Zazashvili. Mathematical Problems of Thermoelasticity of Bodies with Microstructure and Microtemperatures. TRMI64, transactions of A.Razmadze Mathematikal Institute. Online publication complete: DOI informacion, 10.1016/j.trmi. 2017.04.02.. 2017წ. .

თ. დავითაშვილი. Mathematical Simulation Of Air Pollution In Tbilisi Streets For Rush Hours. Proceedings Of The WSEAS International Conference On Finite Differences- Finite Elements- Finitevolumes-Boundary Elements (F And B’09). 2009წ. Tbilisi, Georgia, June 26-28, 2009, P.P.146-149.

G. Beltadze. Matrix game with the preference changing in time. Management research and practice . Academy of Economic Studies, Bucharest, Romania. 2010წ. Vol. 2 Issue 2 pp. 179-190. ISSN: 2067-2462.

A. Meskhi, V. Kokilashvili. Maximal functions and potentials in variable exponent Morrey spaces with non-doubling measure. Complex Variables and Elliptic Equations (Taylor and Frances), . 2010წ. Volume 55, Issue 8-10, pp 923-936.

A. Meskhi. Maximal functions, potentials and singular integrals in grand Morrey spaces. Complex Variables and Elliptic Equations (Taylor and Frances), . 2011წ. V. 56, No. 10–11, pp. 1003–1019.

D. Natroshvili. Maximum principle in the non-symmetric theory of elasticity. Differentsial'nye Uravnenia. 1978წ. XIV, 9, 1649-1658..

ვ. ტარიელაძე, E. Corbacho, V. Tarieladze. MD-Numbers and Asymptotic MD-numbers of Operators.. Georgian Mathematical Journal. 2001წ. 8, 455-468.

R. Tevzadze, T. Toronjadze, M. Mania. Mean-variance hedging with partial information . SIAM journal on Control and Optimization. 2008წ. vol. 47, № 5, pp. 2381-2409..

მ. ბერიაშვილი. Measurable properties of certain paradoxical subsets of the real line. Georgian Mathematical Journal. 2016წ. Volume 23, Issue 1, Page 25.

Z. Jaliashvili, T. Medoidze, K.M. Mardaleishvili. Measurement of the abnormality degree in the biological tissue by the laser induced fluorescence. Laser Physics Letters. 2006წ. vol.3, № 2 (2006), pp. 89-91..