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Introduction
- Source :
- Philosophical Transactions A: Mathematical, Physical and Engineering Sciences; October 2002, Vol. 360 Issue: 1799 p2107-2109, 3p
- Publication Year :
- 2002
-
Abstract
- It has long been recognized that linear theories cannot capture even the most basic features of waves observed on water surfaces: solitary waves being a particularly famous example where linear equations will not suffice. Hydrodynamic waves are inherently nonlinear. However the basic Euler equations which govern the behaviour of inviscid incompressible fluid flows are notoriously difficult mathematically and are certainly not well understood even at the beginning of the 21st century. When a constant–pressure nonlinear free–boundary condition is added to represent a water wave they become more awkward still, and more nonlinear.
Details
- Language :
- English
- ISSN :
- 1364503X and 14712962
- Volume :
- 360
- Issue :
- 1799
- Database :
- Supplemental Index
- Journal :
- Philosophical Transactions A: Mathematical, Physical and Engineering Sciences
- Publication Type :
- Periodical
- Accession number :
- ejs4630238
- Full Text :
- https://doi.org/10.1098/rsta.2002.1069