The wave height distribution with Edgeworth's form of a cumulative expansion of probability density function (PDF) of surface elevation are investigated. The results show that a non-Gaussian model of wave height distribution reasonably agrees with experimental data. It is discussed that the fourth o
Probability distribution of random wave forces in weakly nonlinear random waves
โ Scribed by Jin-Bao Song; Yong-Hong Wu; B. Wiwatanapataphee
- Publisher
- Elsevier Science
- Year
- 2000
- Tongue
- English
- Weight
- 110 KB
- Volume
- 27
- Category
- Article
- ISSN
- 0029-8018
No coin nor oath required. For personal study only.
โฆ Synopsis
Based on the second-order random wave theory, the joint statistical distribution of the horizontal velocity and acceleration is derived using the characteristic function expansion method. From the joint distribution and the Morison equation, the theoretical distributions of drag forces, inertia forces and total random wave forces are determined. The distribution of inertia forces is Gaussian as that derived using the linear wave model, whereas the distributions of drag forces and total random forces deviate slightly from those derived utilizing the linear wave model. It is found that the distribution of wave forces depends solely on the frequency spectrum of sea waves associated with the first order approximation and the second order wave-wave interaction.
๐ SIMILAR VOLUMES
This paper provides a practical method by which the drag force on a vegetation field beneath nonlinear random waves can be estimated. This is achieved by using a simple drag formula together with an empirical drag coefficient given by Mendez et al. (Mendez, F.J., Losada, I.J., Losada, M.A., 1999. Hy
The paper deals with a class of heterogeneous isotropic elastic materials, which are composed of isotropic elastic components (phases) with the prescribed elastic moduli, mass densities and volume concentrations but random (uncertain) phase configurations. The elastic response of such materials is c