Moving Load On A Fluid Solid Interface Subsonic And Intersonic Regimes

Download Moving Load On A Fluid Solid Interface Subsonic And Intersonic Regimes PDF/ePub or read online books in Mobi eBooks. Click Download or Read Online button to get Moving Load On A Fluid Solid Interface Subsonic And Intersonic Regimes book now. This website allows unlimited access to, at the time of writing, more than 1.5 million titles, including hundreds of thousands of titles in various foreign languages.
Moving Load on a Fluid Solid Interface: Subsonic and Intersonic Regimes

Author: Stanford University. Department of Applied Mechanics
language: en
Publisher:
Release Date: 1972
The steady-state response of a semi-infinite solid, with an overlying semi-infinite fluid, subjected at the plane interface to a moving point load is determined for subsonic and intersonic load velocities. The displacements of the solid and the velocity potential of the fluid are obtained in terms of algebraic expressions and single finite integrals which can be readily evaluated numerically. Some numerical results for the displacements at the interface are presented and compared to the results obtained in the absence of the fluid. (Author).
Moving Load on a Solid-solid Interface: Supersonic Regime

Author: Stanford University. Department of Applied Mechanics
language: en
Publisher:
Release Date: 1972
The present investigation is devoted to the problem of a moving point force on a solid-solid interface. The steady-state solution for supersonic load velocities was obtained through the use of DeHoop's modification of Cagniard's technique, and the displacements in the two solids are presented. (Author).
Moving Load on a Fluid Solid Interface: Supersonic Regime

Author: Stanford University. Department of Applied Mechanics
language: en
Publisher:
Release Date: 1972
The steady-state response of a semi-infinite solid with an overlying semi-infinite fluid subjected at the plane interface to a moving point load is determined for supersonic load velocities. The exact, closed-form solution valid for the entire space is presented. Some numerical results for the displacements at the interface are calculated and compared to the results obtained when no fluid is present. (Author).