On the solitary wave paradigm for tsunamis
By P. A. Madsen, D. Fuhrman, H. Schäffer. 2008
431 citations recorded by the source corpus.
Subfields: Geophysics, Oceanography, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/fbd97f3f2272a2aeaaf33289d427a2b22b895c13
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geophysics
- Fengyan Shi
- James T. Kirby
- Jeffrey C. Harris
- Stephan T. Grilli
- H. Schäffer
- P. A. Madsen
- Finn Løvholt
- Geir Pedersen
In Oceanography
- Fengyan Shi
- Stephan T. Grilli
- Jeffrey C. Harris
- James T. Kirby
- H. Schäffer
- P. A. Madsen
- Finn Løvholt
- Geir Pedersen
In Statistical and Nonlinear Physics
- H. Schäffer
- P. A. Madsen
- Finn Løvholt
- Mark A. Hoefer
- Geir Pedersen
- Gennady El
- Sylfest Glimsdal
- C. Harbitz
Citations in the corpus
- Dispersion of tsunamis: does it really matter? (2013, background): “The phenomenon in relation to tsunamis was pointed out already byShuto(1985), while more recent analysis and observations are given by, for instance,Madsen et al.(2008); Glimsdal et al.(2006); Grue et al.(2008); Arcas and Segur (2012) and references therein.”
- Analytical solutions for tsunami runup on a plane beach: single waves, N-waves and transient waves (2010, methodology): “The theoretical work by Synolakis (1987) represents an important milestone by deriving analytical runup formulas for incoming solitary waves.”
- Numerical Simulation of the 2011 Tohoku Tsunami Based on a New Transient FEM Co-seismic Source: Comparison to Far- and Near-Field Observations (2013, background): “…in the present work we will not use a fine enough coastal grid resolution for such phenomena to appear in simulation results, recent work showed that even very long waves may transform into undular bores over a wide shelf as they approach the shore (MADSEN et al. 2008; KIM and LYNETT 2011).”
- Dispersive shock waves and modulation theory (2016, background): “Individual, single-phase DSWs have been extensively studied using wave averaging techniques (see [20–23]), often referred to as Whitham theory [24,25].”