Modelling of the K1 Surface and Internal Tides in the White Sea
Abstract
On the basis of the use of hydrodynamic equations to incompressible liquid, reduced to non-dimensional form within the framework of similarity law, probabilistic structure of the field is constructed and researched as the basis of the decision of the problem of the non-dimensional parameter estimation of the flow, created by moving outside source, as well as for estimation of the source proper parameters and parameters of the statistical field propagation channel. The analytical form of the likelihood ratio is found and algorithms of the unknown information parameter estimation as the object of the statistical inverse problem solving are formed.
About the Authors
B. A. Kagan
Санкт-Петербургский филиал Института океанологии им. П.П. Ширшова РАН
Russian Federation
Russian Federation
A. A. Timofeev
Санкт-Петербургский филиал Института океанологии им. П.П. Ширшова РАН
Russian Federation
Russian Federation
References
1. Гидрометеорология и гидрохимия морей СССР. Т. II: Белое море. Вып. 1. Гидрометеорологические условия. Л.: Гидрометеоиздат, 1991. 240 с.
2. Марчук Г.И., Каган Б.А. Динамика океанских приливов (изд. второе). Л.: Гидрометеоиздат, 1991. 472 с.
3. Baines P.G. The generation of internal tides by flat-bump topography // Deep-Sea Res. 1973. V.27, N 2. P. 179–205.
4. Baines P.G. The generation of internal tides over steep continental slopes // Philosophical Transactions of the Royal Society. 1974. V.A277, N 1263. P.27–58.
5. Baines P.G. On internal tide generation models // Deep-Sea Res. 1982. V.29, N 3. P.307–338.
6. Craig P.D. A numerical model study of internal tides on the Australian Northwest Shelf // Marine Res. 1988. V.46, N 1. P. 59–76.
7. Holloway P.E. A Numerical model of internal tides with application to the Australian North West Shelf // Phys. Oceanogr. 1996. V.26, N 1. P.21–37.
8. Holloway P.E. A regional model of the semidiurnal internal tide on the Australian North West Shelf // Geophys. Res. 2001. V.106, N C9. P.19625–19638.
9. Cummins P.F., Oey L.Y. Simulation of barotropic and baroclinic tides off North British Columbia // Phys. Oceanogr. 1997. V.27, N 5. P.762–781.
10. Katsumata K. Two- and three-dimensional numerical models of internal tide generation at a continental slope // Ocean Modelling. 2006. V.12, N 1–2. P. 32–45.
11. Ip J.T.C., Lynch D.R. QUODDY3 user's manual: Comprehensive coastal circulation simulation using finite elements: Nonlinear prognostic time-stepping model. Thayer School of Engineering, Darthmouth College, Hanover, New Hampshire, Report Number NML95-1. 1995.
12. Каган Б.А., Тимофеев А.А. Динамика и энергетика поверхностных и внутренних полусуточных приливов в Белом море // Изв. РАН. Физика атмосферы и океана. 2005. Т. 41, № 4. С.550–566.
13. Kagan B.A., Timofeev A.A., Sofina E.V. Dynamics and energetics of the M2 surface and internal tides in the Arctic Ocean: some model results // Energy Development: Tidal Energy, Energy Efficiency and Solar Energy (Johnson K.F., Veliotti T.R. eds.), Nova Science Publishers, Inc., N.Y., 2009. P.77–94.
14. Kowalik Z. A study of the M2 tide in the ice-covered Arctic Ocean // Modeling, Identification and Control. 1981. V.2, N 4. P.201–223.
15. Smagorinsky J. General circulation experiments with the primitive equations // Monthly Weather Review. 1963. V.91, N 3. P.99–164.
16. Поверхностные и внутренние волны в арктических морях / Под ред. И.В. Лавренова, Е.Г. Морозова. СПб.: Гидрометеоиздат, 2002. 363 с.
17. MacKinnon J.A., Winters K.B. Subtropical catastrophe: Significant loss of low-mode tidal energy at 28.9°// Geophys. Res. Let. 2005. V.32. L15605, doi: 10.1029/2005GL023376.
18. Niwa Y., Hibiya T. Numerical study of the spacial distribution of the M2 internal tide into the Pacific Ocean // Geophys. Res. 2001. V.106, N C10. P.22441–22449.
Review
For citations:
Kagan B.A., Timofeev A.A. Modelling of the K1 Surface and Internal Tides in the White Sea. Fundamental and Applied Hydrophysics. 2011;4(2):4-18. (In Russ.)
Views:
81
Email this article 