A σ‐coordinate three‐dimensional numerical model for surface wave propagation
By Pengzhi Lin, C. Li, Hong Kong. 2002
206 citations recorded by the source corpus.
Subfields: Atmospheric Science, Earth-Surface Processes, Oceanography
View Paper: https://www.semanticscholar.org/paper/ec3e67ed0ba3477961e2733bf157c19aeba07dda
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
- Fengyan Shi
- Gangfeng Ma
- James T. Kirby
- Marcel Zijlema
- G. Stelling
- Hengliang Yuan
- Chin H. Wu
- Kwok Fai Cheung
In Earth-Surface Processes
- Fengyan Shi
- James T. Kirby
- Gangfeng Ma
- Marcel Zijlema
- G. Stelling
- Hengliang Yuan
- Chin H. Wu
- Stephan T. Grilli
In Oceanography
- Fengyan Shi
- James T. Kirby
- Gangfeng Ma
- Marcel Zijlema
- G. Stelling
- Hengliang Yuan
- Chin H. Wu
- Stephan T. Grilli
Citations in the corpus
- Shock-capturing non-hydrostatic model for fully dispersive surface wave processes (2012, methodology): “This case has been used to verify a number of non-hydrostatic free surface models including Casulli (1999), Lin and Li (2002), Chen (2003), Stelling and Zijlema (2003), Yuan and Wu (2004a,b) and Bradford (2005).”
- A two‐dimensional vertical non‐hydrostatic σ model with an implicit method for free‐surface flows (2004, methodology): “The explicit projection method was also incorporated to the non-hydrostatic model for water wave simulations [16; 19].”
- Further experiences with computing non‐hydrostatic free‐surface flows involving water waves (2005, methodology): “In References [3, 5, 6, 9, 10, 12] a Cartesian mesh has been employed, whereas in References [4, 7, 8, 13–15, 19, 22–25] the -co-ordinate has been adopted.”