Diff for "TO/barbi"

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Contents

BARBI
Source Code
References

BARBI

BARBI is an acronym for BARotropic Baroclinic Interaction. It is a model with simplified circulation dynamics based on the vertically averaged equations of motion for a baroclinic ocean with topography (Olbers and Eden, 2002). The source code of a numerical implementation is provided. A better (finite element) numerical implementation was developed by Sergey Danilov, AWI, Bremerhaven.

Source Code

BARBI source code

References

Olbers D., C. Eden, 2003: A simplified General Circulation Model for a Baroclinic Ocean with Topography. Part I: Theory, Waves and Wind-Driven Circulations. ''J. Phys. Oceanogr.'', '''33''', 2719-2737

Eden, C. and D. Olbers (2009): Why western boundary currents are diffusive: A link between bottom pressure torque and bolus velocity. ''Ocean Modeling'', doi:10.1016/j.ocemod.2009.07.003

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-BARBI is an acronym for BARotropic Baroclinic Interaction. It is a model with simplified circulation dynamics based on the vertically averaged equations of motion for a baroclinic ocean with topography (Olbers and Eden, 2002). The source code of a numerical implementation is provided. A better (finite element) numerical implementation was developed by Sergey Danilov, AWI, Bremerhaven.
+BARBI is an acronym for BARotropic Baroclinic Interaction. It is a model with simplified circulation dynamics based on the vertically averaged equations of motion for a baroclinic ocean with topography (Olbers and Eden, 2002). The [[attachment:barbi.tar|source code]] of a numerical implementation is provided. A better (finite element) numerical implementation was developed by Sergey Danilov, AWI, Bremerhaven.
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+[[attachment:barbi.tar|BARBI source code]]
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+[[http://journals.ametsoc.org/doi/abs/10.1175/1520-0485(2003)033<2719:ASGCMF>2.0.CO;2|Olbers D., C. Eden, 2003: A simplified General Circulation Model for a Baroclinic Ocean with Topography. Part I: Theory, Waves and Wind-Driven Circulations. ''J. Phys. Oceanogr.'', '''33''', 2719-2737]]

[[http://www.sciencedirect.com/science/article/pii/S1463500309001437|Eden, C. and D. Olbers (2009): Why western boundary currents are diffusive: A link between bottom pressure torque and bolus velocity. ''Ocean Modeling'', doi:10.1016/j.ocemod.2009.07.003]]