The Operational Global Icosahedral-Hexagonal Gridpoint Model GME: Description and High-Resolution Tests
By D. Majewski, D. Liermann, P. Prohl, B. Ritter, M. Buchhold, T. Hanisch, Gerhard Paul, W. Wergen, J. Baumgardner. 2002
357 citations recorded by the source corpus.
Subfields: Atmospheric Science, Global and Planetary Change, Oceanography
View Paper: https://www.semanticscholar.org/paper/2d538928ed066df3dc67cb1b5e50cbace46b7d10
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
- David L. Williamson
- Christiane Jablonowski
- Hirofumi Tomita
- C. Köhler
- Hisashi Yashiro
- A. Seifert
- Klaus D. Beheng
- Shin-ichi Iga
In Global and Planetary Change
- Christiane Jablonowski
- David L. Williamson
- C. Köhler
- A. Seifert
- Klaus D. Beheng
- Hisashi Yashiro
- Hirofumi Tomita
- Takemasa Miyoshi
In Oceanography
- Masaki Satoh
- Hirofumi Tomita
- Takemasa Miyoshi
- Yuuki Honda
- Junichi Ishida
- M. Narita
- Christiane Jablonowski
- David L. Williamson
Citations in the corpus
- Nonhydrostatic icosahedral atmospheric model (NICAM) for global cloud resolving simulations (2008, methodology): “Primitive (hydrostatic) equation global models using the icosahedral grid are being developed at Colorado State University for climate modeling (CSU AGCM) [35–37], Deutscher Wetterdienst for numerical prediction modeling (GME) [38, 39 ], and the Max Planck Institute for Meteorology (ICON) [40].”
- The pros and cons of diffusion, filters and fixers in Atmospheric General Circulation Models (2011, methodology): “The diffusion coefficients for such a finite-difference-type grid point model on an icosahedral grid are listed in Majewski et al. (2002). They show the grid-size dependencies of the fourth-order linear diffusion coefficients in the weather forecast model GME for various horizontal grid spacings bet”
- Horizontal grids for global weather and climate prediction models: a review (2012, neutral): “…(1997, 2000, 2005, 2006), Thuburn (1997), Stuhne and Peltier (1999), Ringler et al. (2000, 2010), Tomita et al. (2001), Ringler and Randall (2002a), Majewski et al. (2002), Randall et al. (2002), Tomita and Satoh (2004), Giraldo and Warburton (2005), Miura and Kimoto (2005), Satoh et al. (2008),…”
- The Non-hydrostatic Icosahedral Atmospheric Model: description and development (2014, methodology): “J Atmos Sci 29:1109–1123 Majewski D, Liermann D, Prohl P, Ritter B, Buchhold M, Hanisch T, Paul G, Wergen W (2002) The operational global icosahedral-hexagonal gridpoint model GME: description and high-resolution tests.”
- Nonhydrostatic Atmospheric Models and Operational Development at JMA (2007, methodology): “Lateral boundary condition is supplied by the Icosahedaral grid global model GME (Majewski et al. 2002) as shown in Fig.”
- Aerosol-cloud-precipitation effects over Germany as simulated by a convective-scale numerical weather prediction model (2011, methodology): “Boundary conditions for COSMO-DE are provided by a 7 km grid-spacing COSMO model, called COSMO-EU, which itself is nested into a global model, the GME ( Majewski et al., 2002).”
- A new dynamical framework of nonhydrostatic global model using the icosahedral grid (2004, methodology): “…icosahedral gridpoint AGCMs using their own new techniques: CSU AGCM at Colorado State University for the climate model (Heikes and Randall, 1995a,b; Ringler et al., 2000) and GME in Deutscher Wetterdienst for the numerical prediction model (Steppeler and Prohl, 1996; Majewski et al., 2002).”
- The Evolution of Dynamical Cores for Global Atmospheric Models(125th Anniversary Issue of the Meteorological Society of Japan) (2007, methodology): “This model is described by Majewski et al. (2002) who also include a brief summary of recent icosahedral grid developments.”