2018
DOI: 10.1126/sciadv.aat1991
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A new mathematical model to explore microbial processes and their constraints in phytoplankton colonies and sinking marine aggregates

Abstract: New mathematical model explains physical-biological coupling of processes occurring within sinking aggregates in the ocean.

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Cited by 21 publications
(27 citation statements)
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“…Applications of the Michaelis-Menten equation are ubiquitous [e.g., see Table 1 in Wong et al (2018)], and scaling up the associated processes is a common concern in heterogeneous systems. For example, microbe-driven element cycling in marine systems faces a similar problem of heterogeneity (e.g., Follows et al 2007;Ward et al 2014;Moradi et al 2018), and we speculate that an application of the ECA equation (not necessarily the exact same parameter meaning) could help address this challenge. In forest systems, a landscape mosaic of forest gaps at differing stages (Shugart 1984) could benefit from a similar application of the ECA equation in a different form.…”
Section: Broder Implications For Developing Soil Biogeochemical Modelsmentioning
confidence: 84%
“…Applications of the Michaelis-Menten equation are ubiquitous [e.g., see Table 1 in Wong et al (2018)], and scaling up the associated processes is a common concern in heterogeneous systems. For example, microbe-driven element cycling in marine systems faces a similar problem of heterogeneity (e.g., Follows et al 2007;Ward et al 2014;Moradi et al 2018), and we speculate that an application of the ECA equation (not necessarily the exact same parameter meaning) could help address this challenge. In forest systems, a landscape mosaic of forest gaps at differing stages (Shugart 1984) could benefit from a similar application of the ECA equation in a different form.…”
Section: Broder Implications For Developing Soil Biogeochemical Modelsmentioning
confidence: 84%
“…Concentration profiles and distribution fields of oxygen, ammonium and nitrate were simulated for colonies and single trichomes, using a recently developed advection-diffusion-reaction model [52]. This model is applicable to simulate small-scale fluxes of gases and nutrients in porous phytoplankton colonies, whose chemical microenvironments are driven by diffusive and advective mass transfer, as well as by metabolic activities.…”
Section: Numerical Modelling: Concentrations Of Oxygen Ammonium and mentioning
confidence: 99%
“…To solve Eq. 1 numerically in the computational domain, we used the lattice Boltzmann method [52,57]. A detailed description of this method, including underlying assumptions, boundary conditions and input parameters, is included in the supplementary material (Text S3, Fig.…”
Section: Numerical Modelling: Concentrations Of Oxygen Ammonium and mentioning
confidence: 99%
“…Additionally, we are only just beginning to be able to model biological processes and distributions of solutes, such as oxygen, carbon dioxide and dissolved organic matter, within sinking permeable aggregates with different internal structure and porosities, i.e. marine snow (Moradi et al, 2018).…”
Section: (E) Settling Tubementioning
confidence: 99%