Skip to main content
King Abdullah University of Science and Technology
Advances in nonlinear elliptic and parabolic pdes
Advances in nonlinear elliptic and parabolic pdes

Main navigation

  • Home
  • People
    • All Profiles
    • Principal Investigators
    • Faculty
    • Students
  • Events
    • All Events
    • Events Calendar

thin elastic plates

Scattering theory and cancellation of gravity-flexural waves of floating plates

1 min read · Tue, Jan 28 2020

News

flexural waves linearized water waves sixth order partial differential equation Circuits thin elastic plates scattering

Mohamed Farhat, et al., "Scattering theory and cancellation of gravity-flexural waves of floating plates." Physical Review B, 101 (1), 2020, 014307. We combine theories of scattering for linearized water waves and flexural waves in thin elastic plates to characterize and achieve control of water wave scattering using floating plates. This requires manipulating a sixth-order partial differential equation with appropriate boundary conditions of the velocity potential. Making use of multipole expansions, we reduce the scattering problem to a linear algebraic system. The response of a floating

Advances in nonlinear elliptic and parabolic pdes (NLPDES)

Footer

  • A-Z Directory
    • All Content
    • Browse Related Sites
  • Site Management
    • Log in

© 2025 King Abdullah University of Science and Technology. All rights reserved. Privacy Notice