2013
DOI: 10.5194/hess-17-3389-2013
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Technical Note: A comparison of model and empirical measures of catchment-scale effective energy and mass transfer

Abstract: Abstract. Recent work suggests that a coupled effective energy and mass transfer (EEMT) term, which includes the energy associated with effective precipitation and primary production, may serve as a robust prediction parameter of critical zone structure and function. However, the models used to estimate EEMT have been solely based on long-term climatological data with little validation using direct empirical measures of energy, water, and carbon balances. Here we compare catchment-scale EEMT estimates generate… Show more

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Cited by 6 publications
(15 citation statements)
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“…The calculation of EEMT (J m −2 s −1 or W m −2 ) is briefly introduced as follows (for details see Rasmussen and Gallo []): EEMT=EnormalPnormalPnormalT+EnormalBnormalInormalO, where E PPT is heat energy related to effective precipitation energy and mass transfer and E BIO is net primary production energy and mass transfer: EnormalPnormalPnormalT=F×cw×normalΔT, where F is available water mass flux (base flow used in this study) to move into and through the subsurface (kg m −2 s −1 ), c w is the specific heat of water (J kg −1 K −1 ), and Δ T = T ambient − T ref (K) with T ambient is the ambient temperature at time of water flux and T ref is set at 273.15 K, and EnormalBnormalInormalO=normalNnormalPnormalP×hnormalBnormalInormalO, where NPP is carbon mass flux as net primary production (kg m −2 s −1 ) and h BIO is specific enthalpy (J kg −1 ) at a fixed value of 22 × 10 6 J kg −1 .…”
Section: Methodsmentioning
confidence: 84%
“…The calculation of EEMT (J m −2 s −1 or W m −2 ) is briefly introduced as follows (for details see Rasmussen and Gallo []): EEMT=EnormalPnormalPnormalT+EnormalBnormalInormalO, where E PPT is heat energy related to effective precipitation energy and mass transfer and E BIO is net primary production energy and mass transfer: EnormalPnormalPnormalT=F×cw×normalΔT, where F is available water mass flux (base flow used in this study) to move into and through the subsurface (kg m −2 s −1 ), c w is the specific heat of water (J kg −1 K −1 ), and Δ T = T ambient − T ref (K) with T ambient is the ambient temperature at time of water flux and T ref is set at 273.15 K, and EnormalBnormalInormalO=normalNnormalPnormalP×hnormalBnormalInormalO, where NPP is carbon mass flux as net primary production (kg m −2 s −1 ) and h BIO is specific enthalpy (J kg −1 ) at a fixed value of 22 × 10 6 J kg −1 .…”
Section: Methodsmentioning
confidence: 84%
“…EEMT has also been incorporated in geomorphic and pedogenic models on granitic rocks to describe landscape attributes and regolith thickness (Pelletier and Rasmussen, 2009a, b). Rasmussen and Tabor (2007) demonstrated that regolith depth on stable low-gradient slopes increased exponentially with increasing EEMT. Similarly, Pelletier et al (2013) found that high EEMT values are associated with large above-ground biomass, deeper soils, and longer distance to the valley bottoms across hillslopes in the Santa Catalina Mountains in southern Arizona.…”
Section: Zapata-rios: Influence Of Climate Variability On Water Pamentioning
confidence: 95%
“…For instance, strong correlations were found between EEMT, soil carbon, and clay content in soils on igneous parent materials from California and Oregon (Rasmussen et al, 2005). Furthermore, transfer functions were successfully determined between EEMT and pedogenic indices, including pedon depth, clay content, and chemical indices of soil alteration along an environmental gradient on residual igneous parent material (Rasmussen and Tabor, 2007). EEMT has also been incorporated in geomorphic and pedogenic models on granitic rocks to describe landscape attributes and regolith thickness (Pelletier and Rasmussen, 2009a, b).…”
Section: Zapata-rios: Influence Of Climate Variability On Water Pamentioning
confidence: 96%
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