2017
DOI: 10.5194/bg-14-4965-2017
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Calibration of a simple and a complex model of global marine biogeochemistry

Abstract: Abstract. The assessment of the ocean biota's role in climate change is often carried out with global biogeochemical ocean models that contain many components and involve a high level of parametric uncertainty. Because many data that relate to tracers included in a model are only sparsely observed, assessment of model skill is often restricted to tracers that can be easily measured and assembled. Examination of the models' fit to climatologies of inorganic tracers, after the models have been spun up to steady … Show more

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Cited by 36 publications
(69 citation statements)
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“…This model is based on the cycling of nutrients (phosphate and nitrate), phytoplankton, zooplankton, detritus, and dissolved inorganic matter (Kriest and Oschlies, 2015). MOPS has been coupled to the Transport Matrix Method (Khatiwala, 2007), with monthly mean transport matrices (TMs), wind speed, temperature and salinity (for air-sea gas exchange), and is calibrated against global climatologies of observed macronutrients and oxygen (Kriest, 2017;Kriest et al, 2017), yielding an objectively optimized set of biogeochemical parameters for a given circulation and metric, and an uncertainty envelope for the optimized biogeochemical parameters. As the parameters can depend on the circulation of the physical ocean model, parameter optimizations have been performed with five different TMs.…”
Section: Marine Biogeochemistrymentioning
confidence: 99%
“…This model is based on the cycling of nutrients (phosphate and nitrate), phytoplankton, zooplankton, detritus, and dissolved inorganic matter (Kriest and Oschlies, 2015). MOPS has been coupled to the Transport Matrix Method (Khatiwala, 2007), with monthly mean transport matrices (TMs), wind speed, temperature and salinity (for air-sea gas exchange), and is calibrated against global climatologies of observed macronutrients and oxygen (Kriest, 2017;Kriest et al, 2017), yielding an objectively optimized set of biogeochemical parameters for a given circulation and metric, and an uncertainty envelope for the optimized biogeochemical parameters. As the parameters can depend on the circulation of the physical ocean model, parameter optimizations have been performed with five different TMs.…”
Section: Marine Biogeochemistrymentioning
confidence: 99%
“…Remineralisation rate (ν det ) and phytoplankton subsistence nitrogen quota (Q N 0, phy ) are the two parameters with the strongest correlations for most tracers as well as particulate elemental stoichiometry. The importance of ν det was expected, because it is an important driver of nutrient recycling in the surface ocean (Thomas, 2002;Anderson and Sarmiento, 1994;Eppley and 340 Peterson, 1979), which strongly affects NPP, NCP, Chl, DIC, DFe and N 2 fixation (Kriest et al, 2012). ν det also determines the rate of O 2 consumption, hence also the NO 3 level, due to denitrification in ODZs (Cavan et al, 2017).…”
Section: How Well Can Model Parameters Be Constrained? 320mentioning
confidence: 99%
“…Particle fluxes in marine biogeochemical models tend to agree most closely with sediment trap data for depths of about 1000 m or below (Kriest et al, 2012). Therefore, we integrate NCP from 0 to 980 m (7 th layer of the ocean in the UVic-ESCM), which 225 in steady state is equivalent to POC export flux at 980 m. NPP is sensitive to ν det and Q N 0, phy .…”
mentioning
confidence: 99%
“…The UVic model version 2.9 (Weaver et al, 2001;Eby et al, 2013) in the configuration of Nickelsen et al (2015) with the isopycnal diffusivity modifications by Getzlaff and Dietze (2013), vertically increasing sinking velocity of detritus (Kriest, 2017), and several bug-fixes (some of which were already introduced by Kvale et al, 2017, see Appendix A for the new bug fixes applied here) is referred to as the original UVic in the following. We base our new configurations on this original UVic, except that we use constant half-saturation iron concentrations and omit the upper temperature limit in the zooplankton temperature dependence.…”
Section: Optimality-based Plankton In the Uvic Modelmentioning
confidence: 99%
“…where v 0 = 6 m d −1 is the sinking velocity at the surface, z is depth and a v = 0.06 d −1 the rate of increase in v sink with depth (Kriest, 2017 (Chien et al, 2019). Symbol descriptions are given in Table 1.…”
Section: Detritus and Dissolved Poolsmentioning
confidence: 99%