The Pressure Boundary Condition and the Pressure as Lagrangian for Water Waves

Author:

Bridges Thomas J.

Funder

University of Surrey

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Modeling and Simulation,Analysis

Reference15 articles.

1. Ardakani, H. Alemi, Bridges, T.J., Gay-Balmaz, F.,Huang, Y., Tronci, C.: (2018) A variational principle for fluid sloshing with vorticity, dynamically coupled to vessel motion, arXiv:1809.10909

2. Bateman, H.: Partial Differential Equations. Cambridge University Press, Cambridge (1964)

3. Casetta, L., Pesce, C.P.: On Seliger and Whitham’s variational principle for hydrodynamic systems from the point of view of “fictitious particles’. Acta Mech. 219, 181–184 (2011)

4. Clamond, D., Dutykh, D.: Practical use of variational principles for modeling water waves. Phys. D 241, 25–36 (2012)

5. Cotter, C., Bokhove, O.: Variational water-wave model with accurate dispersion and vertical vorticity. J. Eng. Math. 67, 33–54 (2010)

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