Abstract

We present a systematic parameter optimization and sensitivity analysis of a three‐dimensional global ocean biogeochemistry model. We use the global data sets of dissolved inorganic carbon (DIC), alkalinity, and phosphate to constrain the parameters of a biogeochemistry model which include the stoichiometric ratios rC:P and rN:P, the fraction σ of organic material production allocated to dissolved organic matter (DOM), the lifetime 1/κ of DOM, the exponent α in the power law for the depth profile of the remineralization of particulate organic carbon (POC), the rain ratio R of CaCO3, and the e‐folding length scale d for the depth profile of CaCO3 dissolution. The data‐constrained parameter values are rC:P = 137 ± 11, σ = 0.74 ± 0.04, 1/κ = 1.7 ± 0.5 years, α = −0.97 ± 0.07, R = 0.081 ± 0.008, and d = 2100 ± 300 m. The postoptimization carbon export from POC is 15 ± 1 Gt/a and from CaCO3 is 1.2 ± 0.1 Gt/a of which 67 ± 4% dissolves above 2000 m. The ± ranges indicate an average 1% decrease in the fraction of the spatial variance in the observed tracer data captured by the model. The sensitivity of the model to its parameters is presented in terms of sensitivity patterns defined as the derivative of the model's equilibrium tracer distribution with respect to the parameters (S patterns). The soft‐tissue, carbonate, and gas exchange pump mechanisms responsible for the sensitivities are presented. The pump decomposition of the S patterns illustrates quantitatively how changes in organic and inorganic carbon fluxes are coupled with the large‐scale ocean circulation and how the gas exchange pump couples to the global ventilation patterns through changes in surface chemistry.

Highlights

  • The production and cycling of particulate organic matter (POM), semilabile dissolved organic matter (DOM) and CaCO3 are related to the new production through the following parameters: (1) rC:P, the stoichiometric ratio of carbon to phosphorus, (2) rN:P, the stoichiometric ratio of nitrogen to phosphorus, (3) s, the fraction of organic material production allocated to DOM, (4) R, the ratio of CaCO3 export production to particulate organic carbon export production, (5) k, the first-order decay rate constant for DOM, (6) a, the exponent in the power law for the depth profile of the remineralization of POM, and (7) d, the length scale for the depth profile of CaCO3 dissolution

  • [26] we present sensitivity patterns that show how changes in the biogeochemistry parameters affect the spatial distribution of total alkalinity (TA) and dissolved inorganic carbon (DIC)

  • Our study suggests that the spatial distributions of PO4, TA and DIC are highly sensitive to changes in the export of particulate organic carbon (POC) and CaCO3

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Summary

Introduction

[2] A difficult problem in climate modeling is selecting the proper level of complexity for ocean biogeochemistry modules in order to minimize the uncertainty of atmospheric carbon dioxide predictions. [4] Here we continue the line of study begun in KP06 and present a systematic parameter optimization and sensitivity analysis for a biogeochemistry model based on the formulation used for phase 2 of the Ocean Carbon-Cycle Model Intercomparison Project (OCMIP-2), [Najjar et al, 2007]. The production and cycling of particulate organic matter (POM), semilabile dissolved organic matter (DOM) and CaCO3 are related to the new production through the following parameters: (1) rC:P, the stoichiometric ratio of carbon to phosphorus, (2) rN:P, the stoichiometric ratio of nitrogen to phosphorus, (3) s, the fraction of organic material production allocated to DOM, (4) R, the ratio of CaCO3 export production to particulate organic carbon export production, (5) k, the first-order decay rate constant for DOM, (6) a, the exponent in the power law for the depth profile of the remineralization of POM, and (7) d, the length scale for the depth profile of CaCO3 dissolution (see Table 1 and section 2.2).

Implicit Ocean Biogeochemistry Model
S Patterns for TA
Parameter Optimization
Export of Organic Carbon and CaCO3
Findings
Discussion and Conclusions
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