Abstract

Motivated by the application of water-entry problems in the air-drop deployment of a spherical oceanographic measuring device, the free-fall water entry of a sphere was numerically investigated by using the transient Reynolds-averaged Navier–Stokes (RANS) method. A convergence study was carried out, which accounts for the mesh density and time-step independence. The present model was validated by the comparison of non-dimensional impact force with previous experimental and numerical results. Effects of parameters, such as impact velocity, radius, and mass of the sphere on the impact force and the acceleration of the sphere, are discussed. It is found that the peak value of the non-dimensional impact force is independent of the impact velocity and the radius of the sphere, while it depends on the mass of the sphere. By fitting the relationship between the peak value of the non-dimensional impact force and the non-dimensional mass, simplified formulas for the prediction of peak values of the impact force and the acceleration were achieved, which will be useful in the design of the spherical oceanographic measuring device.

Highlights

  • Compared with the slow release of oceanographic measuring devices in water, air-drop deployment from a ship or a helicopter is simpler and faster, especially in the deep sea

  • The free-fall water entry of a sphere was numerically investigated by using the transient

  • It was found that the non-dimensional impact force is independent of the impact velocity and the radius of the sphere

Read more

Summary

Introduction

Compared with the slow release of oceanographic measuring devices in water, air-drop deployment from a ship or a helicopter is simpler and faster, especially in the deep sea. Predicting the impact dynamics associated with water-entry problems is of fundamental importance in the design of oceanographic measuring devices which are deployed using air-drop. Korobkin presented a rational derivation of several analytical models, such as the classical Wagner model, the generalized Wagner model, and the Logvinovich model [3]. The accuracy of these models for the prediction of the hydrodynamic loads was compared and assessed by Tassin et al [4]

Objectives
Discussion
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call