2011
DOI: 10.1029/2011gl048497
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The role of advective heat transport in talik development beneath lakes and ponds in discontinuous permafrost

Abstract: Regions of warm, thin, discontinuous permafrost have been observed to be experiencing rapid changes in lake and pond dynamics in recent decades. Even though surface water and groundwater interactions are thought to play a significant role in heat transport in these regions, the effect of these interactions on permafrost remains largely unquantified. In order to examine the influence of groundwater flow on permafrost dynamics, we modeled the development of a sub‐lake talik under permafrost conditions similar to… Show more

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Cited by 130 publications
(122 citation statements)
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“…Temperature ( T [°C]) distributions are calculated, following for example McKenzie et al [2007] and Rowland et al [2011], by considering the effects of latent heat ( L i [J m −3 ]) associated with melting/freezing in the advection‐diffusion equation describing heat‐transfer in porous media, as follows: ·κaTCwq·T=CaTt+Liθwt where C a [J m −3 K −1 ] is the effective heat capacity of the sediment/fluid/ice mixture, and κ a [W m −1 K −1 ] is the effective thermal conductivity, C w [J m −3 K −1 ] is the heat capacity of the fluid. The change in water‐content from fully water‐saturated conditions to full permafrost (ice‐saturated) conditions over the freezing interval is prescribed using a smoothed step‐function between 0°C and −0.25°C.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Temperature ( T [°C]) distributions are calculated, following for example McKenzie et al [2007] and Rowland et al [2011], by considering the effects of latent heat ( L i [J m −3 ]) associated with melting/freezing in the advection‐diffusion equation describing heat‐transfer in porous media, as follows: ·κaTCwq·T=CaTt+Liθwt where C a [J m −3 K −1 ] is the effective heat capacity of the sediment/fluid/ice mixture, and κ a [W m −1 K −1 ] is the effective thermal conductivity, C w [J m −3 K −1 ] is the heat capacity of the fluid. The change in water‐content from fully water‐saturated conditions to full permafrost (ice‐saturated) conditions over the freezing interval is prescribed using a smoothed step‐function between 0°C and −0.25°C.…”
Section: Methodsmentioning
confidence: 99%
“…Transient temperature conditions have been observed underneath thaw lakes [ Mackay , 1997; Mackay and Burn , 2002], which model simulations have shown [ Zhou and Huang , 2004; Ling and Zhang , 2004] to likely result from repeated surface cooling and warming due to the cyclicity of drainage and filling of thaw lakes [e.g., Harada et al , 2006]. Recently, Rowland et al [2011] presented numerical modeling results suggesting that advective heat transport by upwelling groundwater into talik lakes can be an important process locally reducing permafrost thickness and preventing the closure of the talik by permafrost development. A combination of the processes listed above is likely to explain the kind of irregular, and erratic permafrost geometry shown in Figure 1, and which more recently was shown by Minsley et al [2012] to exist at a more local spatial scale (e.g., 100's of meters) as well.…”
Section: Introductionmentioning
confidence: 99%
“…Several investigations have shown the significance of climate and advective heat transport in controlling the distribution of permafrost in hydrologic systems (Bense et al, 2009;Rowland et al, 2011;Wellman et al, 2013). These results yield important insight into the mechanistic behavior of coupled thermal-hydrologic systems and are a means for predicting the impact on permafrost from a wide range of climate and hydrologic conditions.…”
Section: Introductionmentioning
confidence: 99%
“…Heat transport into permafrost is typically modeled as a diffusive process (Riseborough et al, 2008). However, once melting occurs at the surface, advection of heat by liquid water (Rowland et al, 2011) could make our estimates of seasonal ground temperature fluctuations at depth conservative. Heat is also lost by the ground due to latent heating during the melt of the pore ice and gained during the freeze of the pore water, which would reduce our diffusive estimates of seasonal ground temperature fluctuations at depth by a factor that depends on the concentration of ice in the regolith.…”
Section: Thermal Diffusion In Sandy Regolithmentioning
confidence: 99%