Numerical model of the circulation of the Black Sea and the Sea of Azov

Russian Journal of Numerical Analysis and Mathematical Modelling

Volumn 27, Issue 1, 2012, Pages 95-111

  Zalesny, V B ^a   Diansky, N A ^a   Fomin, V V ^a   Moshonkin, S N ^a   Demyshev, S G ^b  

^a INSTITUTE OF NUMERICAL MATHEMATICS   (Russian Federation)

^b INSTITUTE OF HYDROBIOLOGY   (Ukraine)

Author keywords

[No Author keywords available]

Indexed keywords

ATMOSPHERIC FORCING; BLACK SEA; BOUSSINESQ APPROXIMATIONS; ENERGY-BALANCED; FLEXIBLE MODULAR; FREE SURFACES; GENERAL CIRCULATION; MATHEMATICAL MODELLING; MONITORING SYSTEM; MULTICOMPONENTS; NATIONAL ACADEMY OF SCIENCES OF UKRAINE; NUMERICAL ALGORITHMS; NUMERICAL EXPERIMENTS; NUMERICAL MATHEMATICS; OBSERVATION DATA; PHYSICAL PROCESS; REAL-TIME FORECASTS; RUSSIAN ACADEMY OF SCIENCES; SEA DYNAMICS; SIMULATION DEMONSTRATE; SPATIAL COORDINATES; SPATIAL RESOLUTION; VERTICAL DIRECTION; WATER CIRCULATION;

ALGORITHMS; DYNAMICS;

NUMERICAL METHODS;

EID: 84861038835     PISSN: 09276467     EISSN: 15693988     Source Type: Journal    
DOI: 10.1515/rnam-2012-0006     Document Type: Article

References (30)

1. V. I. Agoshkov, V. S. Vladimirov, I. V. Volovich, V. P. Dymnikov, and V. P. Shutyaev, Adjoint equation method and analysis of complicated systems. In: Computaional Mathematics V. 1. Moscow, Nauka, 2005, pp. 257-342.
2. V. I. Agoshkov, A. V. Gusev, N. A. Diansky, and R. V. Oleinikov, An algorithm for the solution of the ocean hydrothermodynamics problem with variational assimilation of the sea level function data. Russ. J. Numer. Anal. Math. Modelling (2007) 12, No. 2, 133-161. (Pubitemid 46883325)
3. V. I. Agoshkov, V. M. Ipatova, V. B. Zalesny, E. I. Parmuzin, and V. P. Shutyaev, Problems of variational assimilation of observational data into ocean general circulation models and methods for their solution. Izv. Atmos. Ocean. Physics (2010) 46, No 6, 677-712.
4. A. F. Blumberg and G. L. Mellor, Diagnostic and prognostic numerical circulation studies of the South Atlantic Bight. J. Geophys. Res. (1983) 88, 4579-4592.
5. D. Brydon, S. San, and R. Bleck, A new approximation of the equation of state for seawater, suitable for numerical ocean models. J. Geoph. Res. (1999) 104, No. C1, 1537-1540. (Pubitemid 29276160)
6. B. P. Briegleb, C. M. Bitz, E. C. Hunke, W. H. Lipscomb, M. M. Holland, J. L. Schramm, and R. E. Moritz, Scientific description of the sea ice component in the Community Climate System Model. Version three. Technical Note NCAR/TN-463+STR, National Center for Atmospheric Research, Boulder, Colorado, 2004.
7. A. Danilov, Unstructured tetrahedral mesh generation technology. J. Comp. Math. Math. Phys. (2010) 50, No. 1, 146-163.
8. S. G. Demyshev, G. K. Korotaev, V. V. Knysh, Modelling the seasonal variability of the temperature regime of the Black Sea active layer. Izv. Atmos. Ocean. Phys. (2004) 40, No. 2, 259-270.
9. S. G. Demyshev, Numericalmodel of real-time forecast of Black Sea currents. Izv. Atmos. Ocean. Phys. (2003) 39, No. 2, 278-288.
10. S. G. Demyshev, Numericalmodel of real-time forecast of Black Sea currents. Izv. Atmos. Ocean. Phys. (2012) 48, No. 1 (to appear).
11. N. A. Diansky, A. V. Bagno, and V. B. Zalesny, Sigma model of global ocean circulation and its sensitivity to variations in wind stress. Izv. Atmos. Ocean. Phys. (2002) 38, No. 4, 537-556.
12. N. A. Diansky, V. B. Zalesny, S. N. Moshonkin, and A. S. Rusakov, High resolution modelling of the monsoon circulation in the Indian Ocean. Oceanology (2006) 46, No. 4, 421-442.
13. E. C. Hunke and J. K. Dukowicz, An elastic-viscous-plastic model for sea ice dynamics. J. Phys. Oceanogr. (1997) 27, 1849-1867. (Pubitemid 127607138)
14. E. C. Hunke, Viscous-plastic sea ice dynamics in the EVP model: Linearization issues. J. Comput. Phys. (2001) 170, 18-38. (Pubitemid 33658376)
15. A. A. Kordzadze and D. I. Demetrashvili, Operative forecast of hydrophysical fields in the Georgian Black Sea coastal zone within the ECOOP. Ocean Sci. Discuss. (2011) 8, 397-433.
16. G. K. Korotaev, T. Oguz, V. L. Dorofeyev, S. G. Demyshev, A. I. Kubryakov, and Y. B. Ratner, Development of Black Sea nowcasting and forecasting system. Ocean Sci. Discuss. (2011) 8, 917-954.
17. V. I. Lebedev, Difference analogues of orthogonal expansions, fundamental differential operators, and basic initial boundary value problems of mathematical physics. Vych. Mat. Mat. Fiz. (1964) 4, No. 6, 449-465 (in Russian).
18. G. I. Marchuk, Methods of Computational Mathematics. St Petersburg, Lan, 2009.
19. G. I. Marchuk, V. I. Agoshkov, and V. P. Shutyaev, Adjoint Equations and Perturbation Algorithms in Nonlinear Problems. CRC Press Inc., New York, 1996.
20. G. I. Marchuk, A. S. Rusakov, V. B. Zalesny, and N. A. Diansky, Splitting numerical technique with application to the high resolution simulation of the Indian Ocean circulation. Pure Appl. Geophys. (2005) 162, 1407-1429. (Pubitemid 40983770)
21. G. I. Marchuk, J. Schroeter, and V. B. Zalesny, Numerical study of the global ocean equilibrium circulation. Russ. J. Num. Anal. Math. Modelling (2003) 18, No. 4, 307-335.
22. A. S. Monin and A. M. Obukhov, Dimensionless characteristics of turbulence in surface atmosphere layer. Reports of USSR Academy of Sciences (1954) 151, No. 24, 163-187.
23. S. N. Moshonkin, N. A. Diansky, and A. V. Gusev, Influence of the interaction between the Atlantic and the Arctic Ocean on the Gulf Stream. Oceanology(2007) 47, No. 2, 197-210.
24. S. N. Moshonkin, R. Tamsalu, and V. B. Zalesny, Modelling sea dynamics and turbulent zones on high spatial resolution nested grids. Oceanology (2007) 47, No. 6, 747-757.
25. R. C. Pacanovsky and G. Philander, Parameterization of vertical mixing in numerical models of the tropical ocean. J. Phys. Oceanogr. (1981) 11, 1442-1451.
26. R. C. Pacanovsky and S. M. Griffies, The MOM 3.0 Manual. Geophysic Fluid Dynamics Laboratory. NOAA, Princeton, USA, 2000.
27. E. I. Parmuzin and V. I. Agoshkov, Numerical solution of the variational assimilation problem for sea surface temperature in the model of the Black Sea dynamics. Russ. J Numer. Math. Math. Modelling (2012) 27, No. 1, 69-94.
28. N. G. Yakovlev, Reproduction of the large-scale state of water and sea ice in the Arctic Ocean in 1948-2002: Part I. Numerical model. Izv. Atmos. Ocean. Phys. (2009) 45, No. 3, 357-371.
29. V. B. Zalesny and A. V. Gusev, Mathematical model of the World ocean dynamics with algorithms of variational assimilation of temperature and salinity fields. Russ. J. Numer. Anal. Math. Modelling (2009) 24, No. 2, 171-190.
30. V. B. Zalesny, G. I. Marchuk, V. I. Agoshkov, A. V. Bagno, A. V. Gusev, N. A. Diansky, S. N. Moshonkin, R. Tamsalu, and E. M. Volodin, Numerical simulation of large-scale ocean circulation based on the multicomponent splitting method. Russ. J. Numer. Anal. Math. Modelling (2010) 25, No. 6, 581-609.