Open Access
Issue
4open
Volume 3, 2020
Article Number 10
Number of page(s) 8
Section Mathematics - Applied Mathematics
DOI https://doi.org/10.1051/fopen/2020008
Published online 28 August 2020
  1. Golubiatnikov A, Chilachava T (1983), Central explosion of a rotating gravitating body. Rep Acad Sci USSR 273, 825–829. [Google Scholar]
  2. Golubyatnikov A, Chilachava T (1984), Estimates of the motion of detonation waves in a gravitating gas. Fluid Dyn 19, 2, 292–296. [Google Scholar]
  3. Chilachava T (1985), Problem of a strong detonation in a uniformly compressing gravitating gas. Moscow State University, Bull Ser Math Mech 1, 78–83. [Google Scholar]
  4. Golubyatnikov A, Chilachava T (1986), Propagation of a detonation wave in a gravitating sphere with subsequent dispersion into a vacuum. Fluid Dyn 21, 4, 673–677. [Google Scholar]
  5. Chilachava T (1988), A central explosion in an inhomogeneous sphere in equilibrium in its own gravitational field. Fluid Dyn 23, 3, 472–477. [Google Scholar]
  6. Chilachava T (1996), On the asymptotic method of solution of one class of gravitation theory nonlinear problems. Reports of Enlarged Session of the Seminar of I. Vekua Institute of Applied Mathematics 11, 3, 18–26. [Google Scholar]
  7. Chilachava T (1997), On the solution of one nonlinear problem of mathematical physics. Reports of the Seminar of I. Vekua Institute of Applied Mathematics 23, 1–9. [Google Scholar]
  8. Chilachava T (1998), On the asymptotic method of solution of one class of nonlinear mixed problems of mathematical physics. Bull Georgian Acad Sci 157, 3, 373–377. [Google Scholar]
  9. Chilachava T (1999), On the asymptotic method of solution of one class of astrophysics problems. Appl Math Inform 4, 2, 54–66. [Google Scholar]
  10. Chilachava T (2007), The mathematical modeling of astrophysics problems. GESJ Comput Sci Telecommun 13, 2, 93–101. [Google Scholar]
  11. Chilachava T, Kereselidze N (2008), The integrodifferential inequalities method for the solving of modeling problems of Astrophysics. Sokhumi State University Proceedings, Mathematics and Computer Sciences IV, 26–56. [Google Scholar]
  12. Chilachava T, Tsiala D (2008), Mathematical Modeling. Tbilisi, p. 448. [Google Scholar]
  13. Chilachava T, Kereselidze N (2009), The integrodifferential inequalities method for the solving of modeling problems of gravitating gas dynamics. GESJ Comput Sci Telecommun 21, 4, 104–124. [Google Scholar]
  14. Chilachava T (2019), About the exact solutions of the rotating three-axis gas ellipsoid of Jacobi which is in own gravitational field. Reports of Enlarged Session of the Seminar of I. Vekua Institute of Applied Mathematics 33, 11–14. [Google Scholar]
  15. Chilachava T, Kereselidze N (2012), Optimizing problem of mathematical model of preventive information warfare, information and computer technologies “theory and practice”. Proceedings of the International Scientific Conference ICTMC- 2010 Devoted to the 80th Anniversary of I.V., Prangishvili, USA. Nova, pp. 525–529. [Google Scholar]
  16. Chilachava T, Kereselidze N (2011), Mathematical modeling of information warfare. Information Warfare 1, 17, 28–35. [Google Scholar]
  17. Chilachava T, Chakhvadze A (2014), Continuous nonlinear mathematical and computer model of information warfare with participation of authoritative interstate institutes. GESJ Comput Sci Telecommun 4 (44), 53–74. [Google Scholar]
  18. Chilachava T (2013), Nonlinear three-party mathematical model of elections, Problems of management of safety of difficult systems. Works XXI of the International Conference 513–516. [Google Scholar]
  19. Chilachava T (2013), Nonlinear mathematical model of dynamics of voters of two political subjects. Seminar of I. Vekua Institute of Applied Mathematics, Reports 39, 13–22. [Google Scholar]
  20. Chilachava T (2016), About some exact solutions of nonlinear system of the differential equations describing three-party elections. Appl Math Inf Mech 21, 1, 60–75. [Google Scholar]
  21. Chilachava T (2017), Mathematical model of transformation of two-party elections to three party elections. GESJ Comput Sci Telecommun 2, 52, 21–29. [Google Scholar]
  22. Chilachava T, Sulava L (2018), Mathematical and computer modeling of political elections, Of the eleventh International Scientific–Practical Conference Internet-Education Science 2018, Proceedings, pp. 113–116. [Google Scholar]
  23. Chilachava T, Pochkhua G (2018), Research of the dynamic system describing mathematical model of settlement of the conflicts by means of economic cooperation. GESJ Comput Sci Telecommun 3, 55, 18–26. [Google Scholar]
  24. Chilachava T, Pochkhua G (2018), About a possibility of resolution of conflict by means of economic cooperation. Problems of management of safety of difficult systems. The XXVI International Conference, Moscow, pp. 69–74. [Google Scholar]
  25. Chilachava T, Pochkhua G (2019), Research of the nonlinear dynamic system describing mathematical model of settlement of the conflicts by means of economic cooperation. 8th International Conference on Applied Analysis and Mathematical Modeling, ICAAMM 2019, Proceedings Book, pp. 183–187. [Google Scholar]
  26. Chilachava T, Pochkhua G, Kekelia N, Gegechkori Z (2019), Research of the dynamic systems describing mathematical models of resolution of conflict by means of economic cooperation at bilateral or unilateral counteraction. Tskhum-Abkhazian Academy of Sciences, Proceedings, Vol. XVII–XVIII, pp. 12–23. [Google Scholar]
  27. Chilachava T, Pochkhua G (2019), Research of the dynamic systems describing mathematical models of resolution of the conflicts by means of economic cooperation. Tskhum-Abkhazian Academy of Sciences, Proceedings, Vol. XVII–XVIII, pp. 24–37. [Google Scholar]
  28. Chilachava T, Pochkhua G, Kekelia N, Gegechkori Z (2019), Research of conflict resolution dynamic systems describing by mathematical models. Reports of Enlarged Session of the Seminar of I. Vekua Institute of Applied Mathematics 33, 1–4. [Google Scholar]
  29. Chilachava T, Pochkhua G (2019), Mathematical and computer modeling of political conflict resolution. Problems of management of safety of difficult systems. The XXVII International Conference, Moscow, pp. 293–299. [Google Scholar]
  30. Chilachava T, Chakaberia M (2014), Mathematical modeling of nonlinear process of assimilation taking into account demographic factor. GESJ Comput Sci Telecommun 4, 44, 35–43. [Google Scholar]
  31. Chilachava T, Chakaberia M (2015), Mathematical modeling of nonlinear processes bilateral assimilation. GESJ Comput Sci Telecommun 2, 46, 79–85. [Google Scholar]
  32. Chilachava T, Chakaberia M (2016), Mathematical modeling of nonlinear processes of two-level assimilation. GESJ Comput Sci Telecommun 3, 49, 34–48. [Google Scholar]
  33. Chilachava T (2019), Research of the dynamic system describing globalization process. Springer Proceedings in Mathematics & Statistics, Mathematics, Informatics and their Applications in Natural Sciences and Engineering 276, 67–78. [Google Scholar]
  34. Chilachava T, Pinelas S, Pochkhua G (2020), Research of four-dimensional dynamic systems describing processes of three level assimilation. Differential and Difference Equations with Applications: Springer Proceedings in Mathematics & Statistics (in print). [Google Scholar]
  35. Bendixson IO (1901), Sur les courbes definies par des equations differentielles. Acta Math 24, 1, 1–88. [Google Scholar]
  36. Claudius H (1937), Rosarius Dulac Recherche des cycles limites. CR Acad. sciences 204, 23, 1703–1706. [Google Scholar]

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