The Mathematics of Models for Climatology and Environment 1997
DOI: 10.1007/978-3-642-60603-8_2
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Some mathematical problems associated with the development and use of marine models

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Cited by 25 publications
(14 citation statements)
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“…The CLIO (Coupled Large-scale Ice Ocean) model (Goosse et al, 1997Goosse and Fichefet, 1999;Tartinville et al, 2001) results from the coupling of a comprehensive sea-ice model Morales Maqueda, 1997, 1999) and an ocean general circulation model (Deleersnijder and Campin, 1995;Deleersnijder et al, 1997, Campin and) both developed at the Institut d'Astronomie et de Géophysique G. Lemaître, Louvain-la-Neuve (ASTR) of the UCL.…”
Section: Clio: the Sea-ice And Ocean Componentmentioning
confidence: 99%
“…The CLIO (Coupled Large-scale Ice Ocean) model (Goosse et al, 1997Goosse and Fichefet, 1999;Tartinville et al, 2001) results from the coupling of a comprehensive sea-ice model Morales Maqueda, 1997, 1999) and an ocean general circulation model (Deleersnijder and Campin, 1995;Deleersnijder et al, 1997, Campin and) both developed at the Institut d'Astronomie et de Géophysique G. Lemaître, Louvain-la-Neuve (ASTR) of the UCL.…”
Section: Clio: the Sea-ice And Ocean Componentmentioning
confidence: 99%
“…This threshold is defined by 0.83 times the vertically integrated saturated specific humidity, assuming constant relative humidity within the layer (Goosse et al, 2010). The oceanic component (CLIO) is a primitive-equation, free-surface general ocean circulation model (Deleersnijder and Campin, 1995;Deleersnijder et al, 1997) coupled to a thermodynamic-dynamic sea-ice model Morales Maqueda, 1997, 1999), and has a resolution of 3 • × 3 • latitude-longitude and realistic bathymetry. The vegetation component (VECODE) is a reduced-form dynamic global vegetation model, and is capable of simulating the dynamics of two plant functional types, trees and grasses, as well as desert as a dummy type (Brovkin et al, 2002).…”
Section: Modelmentioning
confidence: 99%
“…23), are not unconditionally positivity preserving, see Burchard et al (2003). The remedy for positivity preservation, the quasi-implicit Patankar-type schemes [motivated by the work of Patankar (1980), see also Deleersnijder et al (1997)] are not conservative, since source and sink terms are numerically treated in a different way. For this type of schemes, the first-order Patankar-Euler scheme PE1 (Eq.…”
Section: Vertical Discretisation and Ode Solversmentioning
confidence: 98%