Suloys

General Discussion

A suloy is an unusual state of the sea where the surface is covered by precipitous and irregular waves that form either (1) in lines at a convergence, (2) in curved boundaries of eddies, or (3) in rounded patches of water (Fedorov, 1983). The term was coined by a Soviet oceanographer to describe such features in the White Sea, the huge embayment lying between Finland and the Soviet Union. In Japan, they are known as "siomes." Suloys produce an intense hissing audible for several miles. The noise may be loud enough to resemble a moving train in the near distance. Underwater, a mysterious acoustic effect always accompanies them, a high-frequency sound overriding the usual ambient noise from wind waves and swell (Monin and Krasitskiy, 1985).

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Ras al Hadd
(100 mm)
Ras al Hadd
(250 mm)
Shear
Mozambique
Channel
Mozambique
Channel

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Persian GulfEastern
Mediterranean
Equatorial
Atlantic
(1)
Equatorial
Atlantic
(2)

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Southeast PacificPacific
east of Hawaii

      Such features on the sea surface were first described in detail by Maury in his Physical Geography of the Ocean, published in 1857. Many sea captains had logged their experiences as ships encountered long, narrow lines of chaotic seas that sometimes created severe banging against the hull. In one report, the ship's master hove-to while such a line of waves passed by at a speed estimated to be 100 kilometers an hour.
      Our knowledge of suloys, or "lines of chaotic seas," is minimal. No quantitative measurements have been made by Western-world oceanographers, nor are there useful estimates of their frequency of occurrence or wave spectra, or hypotheses about their generation. There are fewer than a dozen published articles on the subject, and those are in the Soviet literature.
      Suloys of interest in space oceanography are associated with (1) converging currents in the open ocean where the suloys mark the boundary, (2) solitons in seas and straits, and (3) eddies, either spiral or circular. No matter what the occurrence, though, there is always a sea-surface convergence.

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