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Ocean acoustic tomography

About: Ocean acoustic tomography is a research topic. Over the lifetime, 346 publications have been published within this topic receiving 4537 citations.


Papers
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Journal ArticleDOI
TL;DR: It is concluded that such a system for monitoring ocean basins for mesoscale fluctuations, using acoustic inverse techniques, is achievable now and has potential for development in a number of directions.

578 citations

Book
30 Jun 1995
TL;DR: In this paper, the authors present a comprehensive presentation of the underlying oceanography and mathematics necessary to understand and develop such a system, as well as numerous models for data interpretation, including forward and inverse tomography.
Abstract: The problem of ocean acoustic tomography is to infer from precise measurements of travel time, or other properties of acoustic propagation, the state of the ocean traversed by a sound field. Tomography takes advantage of two facts: that travel time and other measurable acoustic parameters are functions of temperature, water velocity, and other parameters of oceanographic interest, and can be interpreted to provide information about the intervening ocean using inverse methods; and that the ocean is virtually transparent to low-frequency sound, so that signals can be transmitted over distances of many thousands of kilometres. It is therefore possible to prepare a practical system of transmitters and receivers to interpret the behaviour of the oceans. This book gives a comprehensive presentation of the underlying oceanography and mathematics necessary to understand and develop such a system. It covers the forward and inverse tomography problem, as well as numerous models for data interpretation. Also included is an epilogue outlining the history of tomographic techniques. It should prove a valuable resource to oceanographers and climatologists, as well as applied mathematicians and engineers interested in applications of fluid mechanics tools.

414 citations

Journal ArticleDOI
TL;DR: In this paper, the authors apply the weighted, damped, least squares (WDS) technique of stochastic inversion to two simulated but realistic data sets, which is particularly suited to solving inverse problems in geophysics because it provides an orderly mechanism for judicious use of a priori or external information to complement sparse or nonuniform path integral data.
Abstract: Tomographic processing of path integral electron density records is emerging as a viable tool for ionospheric research. Tomographic processors fall into at least two major classes: those applying the Radon transform and those employing linear algebraic matrix inversion. In this paper we apply one of the latter, the “weighted, damped, least squares” technique of stochastic inversion, to two simulated but realistic data sets. This method, which repeatedly has been applied successfully to ocean acoustic tomography, is particularly suited to solving inverse problems in geophysics because it provides an orderly mechanism for judicious use of a priori or external information to complement sparse or nonuniform path integral data. The limited range of angles through which the ionosphere may be viewed on satellite-to-ground paths represents such a nonuniformity in ionospheric tomography. The method also provides means for estimating uncertainty in the image field, uncertainty which itself is nonuniform.

175 citations

Book
01 Jan 1996
TL;DR: In this article, Malanotte-Rizzoli and Tziperman proposed a data assimilation method for nonlinear primitive equation models, based on a hierarchy of Kalman filter/smoothers.
Abstract: Preface. Introduction. The oceanographic data assimilation problem: overview, motivation and purposes (P. Malanotte-Rizzoli, E. Tziperman). Models and Data. Recent developments in prognostic ocean modeling (W.R. Holland, A. Capotondi). Oceanographic data for parameter estimation (N.G. Hogg). A case study of the effect of errors in satellite altimetry on data assimilation (L.L. Fu, I. Fukumori). Ocean acoustic tomography: integral data and ocean models (B.D. Cornuelle, P.F. Worcester). Global Applications. Combining data and the global Primitive Equation Ocean General Circulation model using the adjoint method (Z. Sirkes, E. Tziperman, W.C. Thacker). Data assimilation methods for ocean tides (G. Egbert, A.F. Bennett). Global ocean data assimilation system (A. Rosati, R. Gudgel, R. Miyakoda). Tropical Ocean Applications. Tropical data assimilation: theoretical aspects (R.N. Miller, M.A. Cane). Data assimilation in support of tropical ocean circulation studies (A.J. Busalacchi). Data assimilation as a component of a coupled forecast system (A. Leetmaa, M. Ji). Regional Applications. A methodology for the construction of a hierarchy of Kalman filter/smoothers for nonlinear primitive equation models (P. Malanotte-Rizzoli, I. Fukumori, R.E. Young). Data assimilation in a North Pacific Ocean monitoring and prediction system (M.R. Carnes et al.). Toward an operational nowcast/forecast system for the U.S. East Coast (F. Aikman et al.). Real-time regional forecasting (A.R. Robinson et al.). Interdisciplinary Applications. An interdisciplinary ocean prediction system: assimilation strategies and structured data models (C.J. Lozano et al.).

171 citations

Journal ArticleDOI

162 citations


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Performance
Metrics
No. of papers in the topic in previous years
YearPapers
20213
20201
20196
20186
201712
201614