Sea Level Oscillations in the Adjacent Bays – Trade Port and Kholmsk-Severny (Sakhalin Island)

D. P. Kovalev1, Yu. V. Manilyuk2, ✉, P. D. Kovalev1

1 Institute of Marine Geology and Geophysics, Far Eastern Branch of RAS, Yuzhno-Sakhalinsk, Russian Federation

2 Marine Hydrophysical Institute of RAS, Sevastopol, Russian Federation

e-mail: uvmsev@yandex.ru

Abstract

Purpose. The paper is purposed at studying long-wave processes in Kholmsk bays and on the adjacent shelf (including the interaction of bays) based on the theoretical concepts and the data of sea level field observations obtained in September 2022 – May 2023.

Methods and Results. Three autonomous wave meters ARW-14 K installed in the bays of Trade Port and Kholmsk-Severny, as well as on the shelf at an insignificant distance from the bays were used for observations. The measurement discreteness was 1 second. The time series both including the tides and without them were studied based on the spectral analysis using the Kyma program. Within the range of wave periods 1–30 h, the wave processes of a non-tidal origin and with the periods 1.6–6.7 h were found. They can be attributed to the shelf seiches, the Poincaré waves or the Tatar Strait seiches. Spectral analysis in the period range 1–10 min has shown the presence of seiches with the periods 1.83–8.17 min in Trade Port Bay and those with the periods 1.32–8.65 min in Kholmsk-Severny Bay.

Conclusions. It is established that in course of the whole series of field observations, the coupled oscillations at the periods ~ 8 min took place in the above-mentioned bays. These oscillations correspond to the Helmholtz mode of Kholmsk-Severny Bay. They are induced in this bay and then transmitted to Trade Port Bay due to interaction. At different times they had both in-phase and anti-phase spatial structures. During the periods of high eigen modes the interaction between the bays was not detected. Besides, the spectral analysis of the sea level oscillations under study made it possible to reveal the beats with a period 4.82 h (289.2 min), resulting from the interaction of modes with the close periods equal to 8.17 and 8.65 min. The stated facts, as well as correspondence of the distance between the bays’ inlets to the proposed earlier interaction condition criterion allow us to assert that the coupled oscillations are present in two adjacent bays – Kholmsk-Severny and Trade Port.

Keywords

sea level oscillations, seiches, Poincaré waves, coupled oscillation system

Acknowledgements

Within the framework of the theme of state assignment of FSBSI FRC MHI FNNN-2024-0016, the results of field observation data processing were analyzed and interpreted; and within the framework of the theme of state assignment of FSBSI Institute of Marine Geology and Geophysics, FEB of RAS FWWM-2024-0002, the field observation data were collected, processed and subsequently analyzed.

Original russian text

Original Russian Text © D. P. Kovalev, Yu. V. Manilyuk, P. D. Kovalev, 2024, published in MORSKOY GIDROFIZICHESKIY ZHURNAL, Vol. 40, Iss. 3, pp. 450–468 (2024)

For citation

Kovalev, D.P., Manilyuk, Yu.V. and Kovalev, P.D., 2024. Sea Level Oscillations in the Adjacent Bays – Trade Port and Kholmsk-Severny (Sakhalin Island). Physical Oceanography, 31(3), pp. 409-426.

References

  1. Kovalev, D.P., Kovalev, P.D. and Kirillov, K.V., 2017. The Investigation of Dangerous Marine Phenomena in the Coastal Zone Based on the Field Observations Results. Geosystems of Transition Zones, 1(2), pp. 18-34. http://dx.doi.org/10.30730/2541-8912.2017.1.2.018-034 (in Russian).
  2. Parker, B.B., 2007. Tidal Analysis and Prediction. NOAA Special Publication NOS CO-OPS 3. Silver Spring, MD: NOAA NOS Center for Operational Oceanographic Products and Services, 378 p. http://dx.doi.org/10.25607/OBP-191
  3. Rabinovich, A.B., 1993. Long Gravitational Waves in the Ocean: Capture, Resonance, and Radiation. Saint Petersburg: Gidrometeoizdat, 325 p. (in Russian).
  4. Nakano, M. and Fujimoto, N., 1987. Seiches in Bays Forming a Coupled System. Journal of the Oceanographical Society of Japan, 43(2), pp. 124-134. https://doi.org/10.1007/BF02111888
  5. Liu, P. L.-F., Monserrat, M., Macros, M. and Rabinovich, A.B., 2003. Coupling between Two Inlets: Оbservation and Modeling. Journal of Geophysical Research: Oceans, 108(C3), 3069. https://doi.org/10.1029/2002JC001478
  6. Aranguiz, R., Catalán, P.A., Cecioni, C., Bellotti, G., Henriquez, P. and González, J., 2019. Tsunami Resonance and Spatial Pattern of Natural Oscillation Modes with Multiple Resonators. Journal of Geophysical Research: Oceans, 124(11), pp. 7797-7816. https://doi.org/10.1029/2019JC015206
  7. Manilyuk, Yu.V., Lazorenko, D.I. and Fomin, V.V., 2020. Investigation of Seiche Oscillations in the Adjacent Bays by the Example of the Sevastopol and the Quarantine Bays. Physical Oceanography, 27(3), pp. 242-256. https://doi.org/10.22449/1573-160X-2020-3-242-256
  8. Manilyuk, Yu.V., Fomin, V.V., Yurovsky, Yu.Yu. and Bagaev, A.V., 2024. Sea Level Oscillations Spectra of a Shallow Coastal Bay: Cost-Effective Measurements and Numerical Modelling in Kruglaya Bay. Regional Studies in Marine Science, 69, 103326. https://doi.org/10.1016/j.rsma.2023.103326
  9. Plekhanov, Ph.A. and Kovalev, D.P., 2016. The Complex Program of Processing and Analysis of Time-Series Data of Sea Level on the Basis of Author’s Algorithms. Geoinformatika, (1), pp. 44-53 (in Russian).
  10. Munk, W., Snodgrass, F. and Gilbert, F., 1964. Long Waves on the Continental Shelf: An Experiment to Separate Trapped and Leaky Modes. Journal of Fluid Mechanics, 20(4), pp. 529-554. https://doi.org/10.1017/S0022112064001392
  11. Wilson, B.W., 1972. Seiches. In: V. T. Chow, ed., 1972. Advances in Hydroscience. New York and London: Academic Press. Vol. 8, pp. 1-94. https://doi.org/10.1016/B978-0-12-021808-0.50006-1
  12. Korgen, B.J., 1995. Seiches: Transient Standing-Wave Oscillations in Water Bodies Can Create Hazards to Navigation and Unexpected Changes in Water Conditions. American Scientist, 83(4), pp. 330-341.
  13. De Jong, M., 2004. Origin and Prediction of Seiches in Rotterdam Harbor Basins. The Netherlands: Partners Ipskamp Beheer B.V., 119 p.
  14. Rabinovich, A.B., 2009. Seiches and Harbor Oscillations. In: Y. C. Kim, ed., 2009. Handbook of Coastal and Ocean Engineering. Singapore: World Scientific Publishing Company, pp. 193-236. https://doi.org/10.1142/9789812819307_0009
  15. Manilyuk, Yu.V. and Cherkesov, L.V., 2017. Investigation of Seiche Oscillations in a Free Entrance Bay. Physical Oceanography, (4), pp. 16-25. https://doi.org/10.22449/1573-160X-2017-4-16-25
  16. Murty, T.S., 1977. Seismic Sea Waves: Tsunamis. Ottawa: Department of Fisheries and the Environment Fisheries and Marine Service, 337 p.
  17. Manilyuk, Yu.V. and Sannikov, V.F., 2019. Research of Seiche Oscillations in the Bay of Variable Depth. Ecological Safety of Coastal and Shelf Zones of Sea, (2), pp. 4-12. https://doi.org/10.22449/2413-5577-2019-2-4-12 (in Russian).
  18. Levin, B.V. and Tikhonov, I.N., 2009. Nevelsk Earthquake and Tsunami, Sakhalin Island, the 2 August, 2007. Moscow: Yanus-K, 204 p. (in Russian).
  19. Vturina, A.S., Shustin, V.A., Khramushin, V.N., Shevchenko, G.V. and Ivelskaya, T.N., 2004. Research of the Hydrodynamic Conditions of the Kholmsk Seaport Water Area. Vestnik of Far East Branch of the Russian Academy of Sciences, (1), pp. 40-51 (in Russian).
  20. Manilyuk, Y.V. and Cherkesov, L.V., 1997. The Influence of the Gulf’s Geometry on Seiche Oscillations in an Enclosed Basin. Physical Oceanography, 8(4), pp. 217-227. https://doi.org/10.1007/BF02523662
  21. Shevchenko, G.V., Kovalev, P.D. and Kovalev, D.P., 2012. Resonance of Waves at a Train Ferry. World of Transport and Transportation, (1), pp. 58-65 (in Russian).
  22. Nakano, M., 1932. The Secondary Undulations in Bays Forming a Coupled System. Pro-ceedings of the Physico-Mathematical Society of Japan. 3rd Series, 14, pp. 372-380. https://doi.org/10.11429/ppmsj1919.14.0_372

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