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    Estimation and Verification of Tidally Induced Residual Currents

    Source: Journal of Physical Oceanography:;1988:;Volume( 018 ):;issue: 010::page 1415
    Author:
    Tee, Kim-Tai
    ,
    Smith, Peter C.
    ,
    Lefaivre, Denis
    DOI: 10.1175/1520-0485(1988)018<1415:EAVOTI>2.0.CO;2
    Publisher: American Meteorological Society
    Abstract: Using a multiple regression technique that includes both tidal and wind forcings, the tidally-induced residual current can be estimated from current meter records. However, the estimated mean (long-term averaged) tidally induced residual current is found to be very sensitive to an uncertain coefficient, ?, associated with the tidal forcing ua?, where ua is the semi-major axis of the tidal ellipse. Thus, the estimated mean tidally induced residual current cannot be used directly to verify model results. It is suggested that the verification be carded out on û2 = (û2/ûa)?a where ûa and û2 are respectively the spring-neap oscillation of the semi-major axis and the tidally induced residual current, and ?a is the mean value of the semi-major axis. The suggestion is derived from the findings that 1) the value of ?2 estimated from the current meter data is insensitive to the coefficient ?, and 2) the computed ?2 from the numerical tidal model is insensitive to the specified spring-neap oscillation of the tidal forcing (surface elevation) at the open boundaries. By using Tee's three-dimensional tidal model, the mean and spring?neap variation of the tidally induced residual currents in the Cape Sable area, southwest of Nova Scotia were simulated. The computed values of ? are found to vary significantly in both the horizontal and vertical directions. The numerical model reproduces all the residual currents at the shallowest station where the estimation of the observed tidally induced residual current is most statistically reliable. At the other stations, the numerical model reproduces most of those currents that have high signal-to-noise ratios. To reduce the effect of uncertainty in ? on the estimation of the mean tidally induced residual current from current meter data, the estimation can be carried out by using the values of ? computed from a reliable tidal model. An example of the estimation using this method is shown for a Cape Sable station where the computed ?2 has been verified by observation. In the absence of tidal modeling or in the case where accurate values of ? cannot be computed, it is suggested that ? = 2 be used for the estimation. This suggestion is derived mainly from the finding that the estimation using ? = 2 is reliable over a wider range of true ? values in the Cape Sable area than that using ? = 1 or 3.
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      Estimation and Verification of Tidally Induced Residual Currents

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    contributor authorTee, Kim-Tai
    contributor authorSmith, Peter C.
    contributor authorLefaivre, Denis
    date accessioned2017-06-09T14:48:59Z
    date available2017-06-09T14:48:59Z
    date copyright1988/10/01
    date issued1988
    identifier issn0022-3670
    identifier otherams-27413.pdf
    identifier urihttp://onlinelibrary.yabesh.ir/handle/yetl/4164416
    description abstractUsing a multiple regression technique that includes both tidal and wind forcings, the tidally-induced residual current can be estimated from current meter records. However, the estimated mean (long-term averaged) tidally induced residual current is found to be very sensitive to an uncertain coefficient, ?, associated with the tidal forcing ua?, where ua is the semi-major axis of the tidal ellipse. Thus, the estimated mean tidally induced residual current cannot be used directly to verify model results. It is suggested that the verification be carded out on û2 = (û2/ûa)?a where ûa and û2 are respectively the spring-neap oscillation of the semi-major axis and the tidally induced residual current, and ?a is the mean value of the semi-major axis. The suggestion is derived from the findings that 1) the value of ?2 estimated from the current meter data is insensitive to the coefficient ?, and 2) the computed ?2 from the numerical tidal model is insensitive to the specified spring-neap oscillation of the tidal forcing (surface elevation) at the open boundaries. By using Tee's three-dimensional tidal model, the mean and spring?neap variation of the tidally induced residual currents in the Cape Sable area, southwest of Nova Scotia were simulated. The computed values of ? are found to vary significantly in both the horizontal and vertical directions. The numerical model reproduces all the residual currents at the shallowest station where the estimation of the observed tidally induced residual current is most statistically reliable. At the other stations, the numerical model reproduces most of those currents that have high signal-to-noise ratios. To reduce the effect of uncertainty in ? on the estimation of the mean tidally induced residual current from current meter data, the estimation can be carried out by using the values of ? computed from a reliable tidal model. An example of the estimation using this method is shown for a Cape Sable station where the computed ?2 has been verified by observation. In the absence of tidal modeling or in the case where accurate values of ? cannot be computed, it is suggested that ? = 2 be used for the estimation. This suggestion is derived mainly from the finding that the estimation using ? = 2 is reliable over a wider range of true ? values in the Cape Sable area than that using ? = 1 or 3.
    publisherAmerican Meteorological Society
    titleEstimation and Verification of Tidally Induced Residual Currents
    typeJournal Paper
    journal volume18
    journal issue10
    journal titleJournal of Physical Oceanography
    identifier doi10.1175/1520-0485(1988)018<1415:EAVOTI>2.0.CO;2
    journal fristpage1415
    journal lastpage1434
    treeJournal of Physical Oceanography:;1988:;Volume( 018 ):;issue: 010
    contenttypeFulltext
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    DSpace software copyright © 2002-2015  DuraSpace
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