Комплексная модель Белого моря: гидротермодинамика вод и морского льда
Аннотация
Ключевые слова
Полный текст:
PDFЛитература
Белое море и его водосбор под влиянием климатических и природных факторов / Под ред. Н. Н. Филатова, А. Ю. Тержевика. — Петрозаводск : КарНЦ РАН, 2007. — 349 с.
Белое море. Справочник «Моря СССР». Гидрометеорология и гидрохимия морей СССР. Т. II, N.1: Гидрометеорологические условия. — Л. : Гидрометеоиздат, 1991. — 240 с.
Дерюгин К. М. Фауна Белого моря и условия ее существования. — Л. : Изд. Гос. Гидрол. ин-та, 1928. — 510 с.
Каменкович В. М. Основы динамики океана. — Л. : Гидрометеоиздат, 1973. — 240 с.
Математические модели циркуляции океанов и морей / А. С. Саркисян, В. Б. Залесный, Н. А. Дианский и др. // Современные проблемы вычислительной математики и математического моделирования. — Москва : Наука, 2005. — Т. 2: Математическое моделирование. — С. 174–278.
Семенов Е. Численное моделирование динамики белого моря и проблема мониторинга // Известия РАН, ФАО. — 2004. — Т. 40, No 1. — С. 128–141.
Система Белого моря. Водная толща и взаимодействующие с ней атмосфера, криосфера, речной сток и биосфера. — М. : Научный мир, 2012. — Т. 2. — 784 с.
Создание информационной системы и электронного атласа по состоянию и использованию ресурсов Белого моря и его водосбора / Н. Н. Филатов, А. В. Толстиков, М. С. Богданова и др. // Арктика: Экология и экономика. — 2014. — Т. 3, No 15. — С. 18–29.
Филатов Н. Н., Тержевик А. Ю., Дружинин П. В. Беломорье — регион для решения актуальных проблем Арктики // Арктика: Экология и экономика. — 2011. — No 2. — С. 90–101.
Яковлев Н. Г. Восстановление крупномасштабного состояния вод и морского льда Северного Ледовитого океана в 1948–2002 гг. Часть 1: Численная модель и среднее состояние // Известия РАН, ФАО. — 2009. — Т. 45, No 3. — С. 1–16.
Яковлев Н. Г. Восстановление крупномасштабного состояния вод и морского льда Северного Ледовитого океана в 1948–2002 гг. Часть 2: Состояние ледового и снежного покрова // Известия РАН, ФАО. — 2009. — Т. 45, No 4. — С. 1–18.
Яковлев Н. Г. К вопросу о воспроизведении полей температуры и солености Северного Ледовитого океана // Известия РАН, ФАО. — 2012. — Т. 48, No 1. — С. 1–17.
CICE: the Los Alamos Sea Ice Model, documentation and software, version 5.0 : Rep. / Los Alamos National Laboratory Tech. Rep. LA-CC-06-012. ; Executor: C. Hunke, W. H. Lipscomb, A. K. Turner et al. : 2013.
Craig P. D., Banner. M. L. Modeling wave enhanced turbulence in the ocean surface layer // J. Phys. Oceanogr. –– 1994. –– Vol. 24, no. 12. –– P. 2546–2559.
An energy-diagnostics intercomparison of coupled ice-ocean Arctic models / P. Uotila, D. M. Holland, M. A. Morales Maqueda et al. // Ocean Modelling. –– 2006. –– Vol. 11, no. 1–2. –– P. 1–27.
Finite element flux-corrected transport (FEM-FCT) for the Euler and Navier-Stokes equations / R. Loehner, K. Morgan, J. Peraire, M. Vahdati // Int. J. Numer. Meth. Fluids. –– 1987. –– Vol. 7. –– P. 1093–1109.
Finite-element sea ice model (FESIM), version 2 / S. Danilov, Q. Wang, R. Timmermann et al. // Geosci. Model Dev. –– 2015. –– Vol. 8. –– P. 1747– 1761.
The finite element sea ice-ocean model (FE-SOM) v.1.4: formulation of an ocean general circulation model / Q. Wang, S. Danilov, D. Sidorenko et al. // Geosci. Model Dev. –– 2014. –– Vol. 7, no. 663,–693.
Flather R. A. A tidal model of the north-west European continental shelf // Memories de la Societe Royale des Sciences de Liege. –– 1976. –– Vol. 6, no. 10. –– P. 141–164.
Gent P. R., McWilliams. J. C. Isopycnal mixing in ocean circulation models // J. Phys. Oceanogr. –– 1990. –– Vol. 20, no. 1. –– P. 150–155.
Griffies S. M. The Gent-McWilliams skew-flux // J. Phys. Oceanogr. –– 1998. –– Vol. 28, no. 5. –– P. 831–841.
Huang R. X. Real freshwater flux as a natural boundary condition for the salinity balance and thermohaline circulation forced by evaporation and precipitation // J. Phys. Oceanogr. –– 1993. –– Vol. 23. –– P. 2428–2446.
Iakovlev N. G. On the calculation of large-scale ocean currents in the ”velocity-pressure” variables by the finite element method // Rus. J. Numer. Anal. Math. Modelling. –– 1996. –– Vol. 11, no. 5. –– P. 383–392.
Kantha L. H., Clayson. C. A. An improved mixed layer model for geophysical applications // J. Geophys. Res. –– 1994. –– Vol. 99, no. C12. –– P. 25235–25266.
Marchesiello P., McWilliams J. C., Shchepetkin A. Open boundary conditions for long-term integration of regional oceanic models // Ocean Modelling. –– 2001. –– Vol. 3. –– P. 1–20.
Mellor G. L., Yamada. T. Development of a turbulence closure model for geophysical fluid problems // Rev. Geophys. Spac. Phys. –– 1982. –– Vol. 20, no. 4. –– P. 851–875.
The model of the earth system developed at the INM RAS / N. A. Dyanskii, V.Ya. Galin, A. V. Gusev et al. // Rus. J. Numer. Anal. Math. Modelling. –– 2010. –– Vol. 25, no. 5. –– P. 419–429.
The NCEP/NCAR 40-year reanalysis project / E. Kalnay, M. Kanamitsu, R. Kistler et al. // Bull. Amer. Meteor. Soc. –– 1996. –– Vol. 77. –– P. 437–470.
Neelov I. A., Savchuk O. P. 3-D IO RAS-AARI coupled hydrodynamic-biogeochemical model of the White sea; final report of INCO-Copernicus project ”WHITESEA” No. ICA2-CT-2000-10014: ”Sustainable management of the marine ecosystem and living resources of the White sea”). –– 2003.
Nurser A. J. G., Bacon S. The Rossby radius in the Arctic ocean // Ocean Sci. –– 2014. –– Vol. 10, no. 967–975.
The MOM3 manual : Rep. / NOAA/Geophysical Fluid Dynamics Laboratory ; Executor: R. C. Pacanowski, S. M. Griffies : 1999. –– 680 p.
Padman L., Erofeeva S. A barotropic inverse tidal model for the Arctic ocean // Geophysical Research Letters. –– 2004. –– Vol. 31, no. 2. –– P. 383–392.
Parkinson C. L., Washington W. M. A large-scale numerical model of sea ice // J. Geophys. Res. –– 1979. –– Vol. 84. –– P. 311–337.
Prange M. R. G. The role of surface freshwater flux boundary conditions in Arctic ocean modelling // Ocean Modelling. –– 2006. –– Vol. 13. –– P. 25–43.
Ridders C. J. F. A new algorithm for computing a single root of a real continuous function // IEEE Transactions on Circuits and Systems. –– 1979. –– Vol. CAS 26. –– P. 979.
Simulating the ice-thickness distribution in a coupled climate model / C. M. Bitz, M. M. Holland, A. J. Weaver, M. Eby // J. Geophys. Res. –– 2001. –– Vol. 106, no. C2. –– P. 2441–2463.
Simulating the mass balance and salinity of Arctic and Antarctic sea ice. 1. Model description and validation / M. Vancoppenolle, T. Fichefet, H. Goosse et al. // Ocean Modelling. –– 2009b. –– Vol. 27, no. 1–2. –– P. 33–53.
Specification of eddy transfer coeffcients in coarse resolution ocean circulation models / M. Visbeck, J. Marshall, T. Haine, M. Spall // J. Phys. Oceanogr. –– 1997. –– Vol. 27. –– P. 381–402.
White Sea. Its Marine Environment and Ecosystem Dynamics Influenced by Global Change / N. Filatov, D. Pozdnyakov, O. M. Johannessen et al. –– Springer-Praxis, 2005.
Zienkiewicz O. C., Taylor R. L. The finite element method. 5th Ed. –– Oxford : Butterworth and Heinemann, 2000. –– Vol. 3: Fluid dymanics. –– 306 p.
References
Beloe more i ego vodosbor pod vliyaniem
klimaticheskikh i prirodnykh faktorov [The White
Sea and its watershed under influence of climate
and antropogenic factors]. Eds N. N. Filatov,
A. Yu. Terzhevik. Petrozavodsk: KarRC of RAS,
349 p.
Gidrometeorologiya i gidrokhimiya morei
SSSR. Vol. II. Beloe more. Iss. 1. Gidrometeorologicheskie
usloviya [Hydrometeorology and
hydrochemistry of the seas (USSR). Vol. 2.
The White Sea. Iss. 1. Hydrometeorological
conditions]. Leningrad: Gidrometeoizdat, 1991.
p.
Deryugin K. M. Fauna Belogo morya i usloviya
ee sushchestvovaniya [Fauna of the White Sea
and conditions of its existences]. Leningrad: Gos.
Gidrol. in-t, 1928. 510 p.
Kamenkovich V. M. Osnovy dinamiki okeana
[Fundamentals of ocean dynamics]. Leningrad:
Gidrometeoizdat, 1973. 240 p.
Sarkisyan A. S., Zalesnyi V. B., Dianskii
N. A. et al. Matematicheskie modeli
tsirkulyatsii okeanov i morei. Sovremennye
problemy vychislitel’noi matematiki i matematicheskogo
modelirovaniya [Mathematical
models of circulation of oceans and seas.
Modern problems of numerical mathematics
and mathematical modelling]. Vol. 2. Matematicheskoe
modelirovanie [Mathematical modelling].
Moscow: Nauka, 2005. P. 174–278.
Semenov E. Chislennoe modelirovanie
dinamiki Belogo morya i problema monitoringa
[Numerical modelling of the White Sea dynamics
and monitoring problem]. Izvestiya RAN, FAO
[Izvestiya, Atmospheric and Oceanic Physics].
No. 1. P. 128–141.
Sistema Belogo morya. Vodnaya tolshcha i
vzaimodeistvuyushchie s nei atmosfera, kriosfera,
rechnoi stok i biosfera [The White Sea system.
Water column and interacting with it atmosphere,
cryosphere, the river runoff, and biosphere].
Moscow: Nauchnyi mir, 2012. 784 p.
Filatov N. N., Tolstikov A. V., Bogdanova
M. S., Menshutkin V.V. Sozdanie informatsionnoi
sistemy i elektronnogo atlasa po
sostoyaniyu i ispol’zovaniyu resursov Belogo
morya i ego vodosbora [Development of
information system and electronic atlas on the
status and use of resources of the White Sea and
its catchment]. Arktika: Ekologiya i ekonomika
[Arctic: ecology and economy]. 2014. No. 15. P. 18–
Filatov N. N., Terzhevik A. Yu.,
Druzhinin P. V. Belomor’e – region dlya resheniya
aktual’nykh problem Arktiki [Belomorie is the
region of the Arctic challenges solving]. Arktika:
Ekologiya i ekonomika [Arctic: ecology and
economy]. 2011. No. 2. P. 90–101.
Yakovlev N. G. Vosstanovlenie krupnomasshtabnogo
sostoyaniya vod i morskogo l’da
Severnogo Ledovitogo okeana v 1948–2002 gg.
Chast’ 1: Chislennaya model’ i srednee sostoyanie
[Reproduction of the large-scale state of water and
sea ice in the Arctic Ocean from 1948 to 2002.
Pt. 1. Numerical model and the average state].
Izvestiya RAN, FAO [Izvestiya, Atmospheric and
Oceanic Physics]. 2009. No. 3. P. 1–16.
Yakovlev N. G. Vosstanovlenie krupnomasshtabnogo
sostoyaniya vod i morskogo l’da
Severnogo Ledovitogo okeana v 1948–2002 gg.
Chast’ 2: Sostoyanie ledovogo i snezhnogo pokrova
[Reproduction of the large-scale state of water and
sea ice in the Arctic Ocean from 1948 to 2002.
Pt. 2. The state of ice and snow cover]. Izvestiya
RAN, FAO [Izvestiya, Atmospheric and Oceanic
Physics]. 2009. No. 4. P. 1–18.
Yakovlev N. G. K voprosu o vosproizvedenii
polei temperatury I solenosti Severnogo
Ledovitogo okeana [On the simulation of
temperature and salinity fields in the Arctic
Ocean]. Izvestiya RAN, FAO [Izvestiya,
Atmospheric and Oceanic Physics]. 2012. No. 1.
P. 1–17.
Hunke C., Lipscomb W. H., Turner A. K.
et al. CICE: the Los Alamos Sea Ice Model,
documentation and software, version 5.0. Los
Alamos National Laboratory Tech. Rep. LA-CC-
-012. Los Alamos, New Mexico, USA, 2013.
Craig P. D., Banner M. L. Modeling waveenhanced
turbulence in the ocean surface layer.
J. Phys. Oceanogr. 1994. Vol. 24, no. 12. P. 2546–
Uotila P., Holland D. M., Morales Maqueda
M. A. et al. An energy-diagnostics intercomparison
of coupled ice-ocean Arctic models.
Ocean Modelling. 2006. Vol. 11, no. 1–2. P. 1–27.
Loehner R., Morgan K., Peraire J.,
Vahdati M., Finite element flux-corrected
transport (FEM-FCT) for the Euler and Navier-
Stokes equations. Int. J. Numer. Meth. Fluids.
Vol. 7. P. 1093–1109.
Danilov S., Wang Q., Timmermann R. et al.
Finite-element sea ice model (FESIM), version 2.
Geosci. Model Dev. 2015. Vol. 8. P. 1747–1761. doi:
5194/gmd-8-1747-2015
Wang Q., Danilov S., Sidorenko D. et al. The
finite element sea ice-ocean model (FESOM) v.1.4:
formulation of an ocean general circulation model.
Geosci. Model Dev. 2014. Vol. 7, no. 663–693. doi:
5194/gmd-7-663-2014
Flather R. A. A tidal model of the northwest
European continental Shelf. Memories de la
Societe Royale des Sciences de Liege. 1976. Vol. 6,
no. 10. P. 141–164.
Gent P. R., McWilliams J. C. Isopycnal
mixing in ocean circulation Models. J. Phys.
Oceanogr. 1990. Vol. 20, no. 1. P. 150–155.
Griffies S. M. The Gent-McWilliams skewflux.
J. Phys. Oceanogr. 1998. Vol. 28, no. 5.
P. 831–841.
Huang R. X. Real freshwater flux as a natural
boundary condition for the salinity balance and
thermohaline circulation forced by evaporation
and precipitation. J. Phys. Oceanogr. 1993.
Vol. 23. P. 2428–2446.
Iakovlev N. G. On the calculation of largescale
ocean currents in the ”velocity-pressure”
variables by the finite element method. Rus. J.
Numer. Anal. Math. Modelling. 1996. Vol. 11,
no. 5. P. 383–392.
Kantha L. H., Clayson C. A. An improved
mixed layer model for geophysical applications.
J. Geophys. Res. 1994. Vol. 99, no. C12. P. 25235–
Marchesiello P., McWilliams J. C.,
Shchepetkin A. Open boundary conditions for
long-term integration of regional oceanic models.
Ocean Modelling. 2001. Vol. 3. P. 1–20.
Mellor G. L., Yamada T. Development of
a turbulence closure model for geophysical fluid
problems. Rev. Geophys. Spac. Phys. 1982.
Vol. 20, no. 4. P. 851–875.
Dyanskii N. A., Galin V. Ya., Gusev A. V. et al.
The model of the earth system developed at the
INM RAS. Rus. J. Numer. Anal. Math. Modelling.
Vol. 25, no. 5. P. 419–429.
Kalnay E., Kanamitsu M., Kistler R. et al.
The NCEP/NCAR 40-year reanalysis
project. Bull. Amer. Meteor. Soc. 1996.
Vol. 77. P. 437–470. doi: 10.1175/1520-
(1996)077<0437:TNYRP>2.0.CO;2
Neelov I. A., Savchuk O. P. 3-D IO RASAARI
coupled hydrodynamic-biogeochemical
model of the White sea; final report of INCOCopernicus
project "WHITESEA"ICA2-CT-
-10014: "Sustainable management of the
marine ecosystem and living resources of the
White sea". 2003.
Nurser A. J. G., Bacon S. The Rossby radius
in the Arctic ocean. Ocean Sci. 2014. Vol. 10, no. 6.
P. 967–975. doi: 10.5194/os-10-967-2014
Pacanowski R. C., Griffies S. M. The
MOM3 manual : Rep., NOAA Geophysical Fluid
Dynamics Laboratory. Princeton, USA, 1999.
p.
Padman L., Erofeeva S. A barotropic inverse
tidal model for the Arctic ocean. Geophysical
Research Letters. 2004. Vol. 31, no. 2. P. 383–392.
Parkinson C. L., Washington W. M. A largescale
numerical model of sea ice. J. Geophys. Res.
Vol. 84. P. 311–337.
Prange M. R. G. The role of surface
freshwater flux boundary conditions in Arctic
ocean modeling. Ocean Modelling. 2006. Vol. 13.
P. 25–43.
Ridders C. J. F. A new algorithm for
computing a single root of a real continuous
function. IEEE Transactions on Circuits and
Systems. 1979. Vol. CAS 26. P. 979.
Bitz C. M., Holland M. M., Weaver A. J.,
Eby M. Simulating the ice-thickness distribution
in a coupled climate model. J. Geophys. Res. 2001.
Vol. 106, no. C2. P. 2441–2463.
Vancoppenolle M., Fichefet T., Goosse H. et al.
Simulating the mass balance and salinity of Arctic
and Antarctic sea ice. 1. Model description and
validation. Ocean Modelling. 2009b. Vol. 27, no. 1–
P. 33–53. doi: 10.1016/j.ocemod.2008.10.005
Visbeck M., Marshall J., Haine T., Spall M.
Specification of eddy transfer coefficients in coarse
resolution ocean circulation models // J. Phys.
Oceanogr. 1997. Vol. 27. P. 381–402.
Filatov N., Pozdnyakov D., Johannessen O. M.
et al. White Sea. Its Marine Environment
and Ecosystem Dynamics Influenced by Global
Change. Springer-Praxis, 2005.
Zienkiewicz O. C., Taylor R. L. The finite
element method. 5th Ed. Oxford: Butterworth and
Heinemann, 2000. Vol. 3: Fluid dymanics. 306 p.
DOI: http://dx.doi.org/10.17076/mat397
Ссылки
- На текущий момент ссылки отсутствуют.
© Труды КарНЦ РАН, 2014-2019