The Cooling Box Problem: Accounting for the Dynamic Surface Temperature
ORAL
Abstract
Rayleigh-Benard convection is often modelled with a constant surface temperature. How-
ever, the surface temperature of many geophysical systems, such as lakes, is coupled to the
atmospheric forcing. In this presentation, we present two-dimensional numerical simulations
that account for this dynamic surface temperature using a single additional parameter β.
With an appropriately defined dynamical Rayleigh number, we recover many of the
results from the standard Rayleigh-Benard model. We hope that this work will simplify the
application of Rayleigh-Benard theory in geophysical contexts, such as lakes.
ever, the surface temperature of many geophysical systems, such as lakes, is coupled to the
atmospheric forcing. In this presentation, we present two-dimensional numerical simulations
that account for this dynamic surface temperature using a single additional parameter β.
With an appropriately defined dynamical Rayleigh number, we recover many of the
results from the standard Rayleigh-Benard model. We hope that this work will simplify the
application of Rayleigh-Benard theory in geophysical contexts, such as lakes.
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Publication: Olsthoorn, J. Accounting for surface temperature variations in Rayleigh-Benard convection. In Prep.
Presenters
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Jason Olsthoorn
Queen's University, University of British Columbia
Authors
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Jason Olsthoorn
Queen's University, University of British Columbia