Open Access
Issue
E3S Web of Conf.
Volume 401, 2023
V International Scientific Conference “Construction Mechanics, Hydraulics and Water Resources Engineering” (CONMECHYDRO - 2023)
Article Number 01086
Number of page(s) 10
Section Hydraulics of Structures, Hydraulic Engineering and Land Reclamation Construction
DOI https://doi.org/10.1051/e3sconf/202340101086
Published online 11 July 2023
  1. Danielopol, D. L., Griebler, C., Gunatilaka, A., and Notenboom, J. Present state and future prospects for groundwater ecosystems. Environmental conservation, 30(2), 104-130. (2003). [CrossRef] [Google Scholar]
  2. Fleckenstein, J. H., Krause, S., Hannah, D. M., and Boano, F. Groundwater-surface water interactions: New methods and models to improve understanding of processes and dynamics. Advances in Water Resources, 33(11), 1291-1295. (2010). [CrossRef] [Google Scholar]
  3. Gibert, J., Dole-Olivier, M. J., Marmonier, P., and Vervier, P. Surface water-groundwater ecotones. The ecology and management of aquatic-terrestrial ecotones, 199-225. (1990). [Google Scholar]
  4. Hantush, M. S. New in the theory of flow. Questions of hydrogeological calculations. M.: Mir, pp.43-60. (1964). [Google Scholar]
  5. Qayumov, S., Mardanov, A., Qayumov, A., and Xaitov, T. Mathematical model of filtration of Newtonian and structured fluids in hydrodynamically bonded formations. In AIP Conference Proceedings, Vol. 2612, No. 1, p. 030009. (2023). [Google Scholar]
  6. Ravshanov, N., Nazirova, E. Sh., Oripzhanova, U., and Aminov, S. M. Mathematical model and numerical algorithm for studying the process of fluid filtration in interacting pressure layers. Problems of Computational and Applied Mathematics, (1), pp. 28-49. (2020). [Google Scholar]
  7. Zakirov, S. N. Determination of indicators for the development of multilayer fields in the presence of gas-dynamic connection between layers. On Sat. Development and operation of gas and gas condensate fields, VNINEGAZPROM, (8). (1970). [Google Scholar]
  8. Kayumov Sh., Murodova T. On the formulation of the problem of filtration of structured fluids. Abstracts of the international conference “Intellectualization of control systems and information processing”. pp. 190-191. (1994). [Google Scholar]
  9. Sandberg, G., Wernberg, P. A., and Davidsson, P. Fundamentals of fluid-structure interaction (pp. 23-101). Springer Vienna. (2009). [Google Scholar]
  10. Kayumov Sh. Numerical solution of two-dimensional partial differential equations of parabolic type with two moving boundaries. Bulletin of Tashkent State Technical University, No. 1-2. pp. 15-20. (1999). [Google Scholar]
  11. Kayumov Sh. Approximate-analytical solution of one-dimensional problems in the theory of filtration of structured fluids. Problems of informatics and management, prospects for their solution. Collection of theses of reports of the Academy of Sciences of the Republic of Uzbekistan NPO “Cybernetics”. Tashkent, pp. 90-91. (1996). [Google Scholar]
  12. Thomas, B. G., and Zhang, L. Mathematical modeling of fluid flow in continuous casting. ISIJ international, 41(10), 1181-1193. (2001). [CrossRef] [Google Scholar]
  13. Kayumov Sh., Iskanadzhiev I., Narziev A. Constructed multi-parametric mathematical models of the problem of the theory of filtration of unstructured and anomalously structured fluids (gas, gas condensate, oil and water). Proceedings of the international scientific and technical conference “Oil and gas of Western Siberia” Vol. 1. pp. 211-215. (2011). [Google Scholar]
  14. Qayumov Sh., Mardanov A.P., Xaitov T.O., Qayumov A.B. Multiparameter mathematical models of the problem of problem of filtration of unstructured and structured fluids. E3S. Web of conferences Vol. 264. P. 01030, (2021). [CrossRef] [EDP Sciences] [Google Scholar]
  15. Qayumov Sh.,Xaitov T.O., Mardanov A.P., Qayumov A.B. Construction of two – dimensional multiparameter mathematical models of the problem of the theory of nonlinear filtration of fluids. International conference on Actual problems of applied mechanics-APAM-2021. AIP conf. prec. 2637, p. 040002 (2022). [CrossRef] [Google Scholar]
  16. Samarsky A.A., Nikolaev E.S. Methods for solving grid equations. M. Science, (1977). [Google Scholar]
  17. Kayumov Sh. Mathematical modeling of the problem of the theory of filtration with free boundaries. Tashkent. (2017). [Google Scholar]
  18. Filippov A.I., Zelenova M.A. Incorrectness of the problem of the pressure field in a layered-heterogeneous reservoir for a given selection. Materials of the international conference. pp. 118-124. (2021). [Google Scholar]
  19. Akilov Zh.A., Jabbarov M.S., Khuzhayarov B.Kh. Shear stress during periodic motion of a viscoelastic fluid in a cylindrical tube. Proceedings of the Russian Academy of Sciences. MJG, № 2, pp. 40-51. (2021). [Google Scholar]
  20. Kalmanovich V.V., Kartanov A.A., Stepovich M.A. On some problems of modeling, non-stationary process of heat conduction in an asymmetric multilayer medium. “Actual problems of applied mathematics, informatics and mechanics”, Voronezh, pp. 911-917. (2020). [Google Scholar]

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