1988
DOI: 10.1029/jb093ib12p14941
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Theoretical investigation of the oceanic inverted barometer response

Abstract: Dynamic tidal theory is generalized in order to predict the oceanic response to atmospheric pressure variations. The oceans are found to exhibit distinct dynamic behavior when forced at periods less than 1 week; depending on the harmonic type of forcing, the amplitude of the response can differ by ∼ 20% or more from the static response. Even at roughly 2 months the traditional “inverted barometer” may not be sufficiently accurate for applications in which detection of long‐term sea level trends or vertical cru… Show more

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Cited by 58 publications
(41 citation statements)
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References 24 publications
(20 reference statements)
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“…Non-IB is the other idealized extreme, where the ocean, as if rigid, simply ignores any overriding atmospheric mass loading. The reality presumably resides somewhere in between, depending on the temporal and spatial scales of the phenomenon in question [Dickman, 1988;Ponte et al, 1991;Wunsch and Stammer, 1997]. As in usual practice we look at both cases, but also "let the data speak" to determine an optimum linear combination of the two.…”
Section: Formulation and Data Processingmentioning
confidence: 99%
“…Non-IB is the other idealized extreme, where the ocean, as if rigid, simply ignores any overriding atmospheric mass loading. The reality presumably resides somewhere in between, depending on the temporal and spatial scales of the phenomenon in question [Dickman, 1988;Ponte et al, 1991;Wunsch and Stammer, 1997]. As in usual practice we look at both cases, but also "let the data speak" to determine an optimum linear combination of the two.…”
Section: Formulation and Data Processingmentioning
confidence: 99%
“…At low frequency this interaction can be accounted for by the use of the inverted barometer (IB) approximation [see Dickman, 1988], but it is usually accepted that this model is far from reality for periods smaller than 20 days, as the ocean does not have time to readjust [see, e.g, Munk and MacDonald, 1960;Ponte, 1993;de Viron et al, 2001]. This model will thus not be used here.…”
Section: Introductionmentioning
confidence: 99%
“…As described in Dickman [1988a], additional modifications allow the loading produced by atmospheric pressure forcing to be included. The frictional terms are −Pũ and ∼Ar H 2ũ , whereũ = (u , u l ) is the horizontal current velocity, P is the bottom drag coefficient, and A is the horizontal eddy viscosity.…”
Section: Improvements To the Spherical Harmonic Ocean Tide Modelmentioning
confidence: 99%
“…[9] Alternatively [Dickman, 1988a[Dickman, , 1998], the generalized ocean tide model can be employed to compute a suite of oceanic Green's functions, each one representing the oceans' response to a fundamental scale of barometric forcing. With this approach, the heavy computation is directed toward construction of the various Green's functions, but once the latter have been determined they can easily be combined with actual pressure data for any span of time to quickly yield the oceanic DB response or the effects of that response on Earth's rotation.…”
Section: The Db Response and Ocean Tide Modelsmentioning
confidence: 99%