• DocumentCode
    545837
  • Title

    High order asymptotics of the near field, radiated by a normal or angled beam fluid couple ultrasonic transducer, into an elasic plate or a half-space

  • Author

    Zakharov, Dmitrii D.

  • Author_Institution
    Dept. of Math. Anal., Moscow State Univ. of Railway Eng., Moscow, Russia
  • fYear
    2010
  • fDate
    8-11 June 2010
  • Firstpage
    204
  • Lastpage
    208
  • Abstract
    The reasonable formalization of the radiation problem for the case of normal or angled beam fluid coupled ultrasonic transducer is discussed in context of NDT needs. The Green tensor is introduced first in the frequency domain. In the plate it is represented in the modal form. The radiated field is expressed as a convolution integral using effective contact loading. The field is analyzed into the first Fresnel zone where the characteristic wavelength is comparable with the zone size. As known, this problem is usually most time consuming. The high frequency asymptotics of the field under highly oscillating load on the contact spot with smooth contour are derived. For the rectangular transducer the leading asymptotics are obtained in the special geometrical zones. Numerical examples are presented and discussed. The research is performed in the frame of RFBR project 08-08-00855 which is gratefully acknowledged.
  • Keywords
    elastic deformation; frequency-domain analysis; nondestructive testing; plates (structures); surface acoustic waves; ultrasonic transducers; ultrasonic waves; Fresnel zone; Green tensor; NDT; angled beam fluid coupled ultrasonic transducer; contact loading; convolution integral; elastic plate; frequency domain analysis; high frequency near field asymptotics; high order near field asymptotics; nondestructive testing; normal beam fluid coupled ultrasonic transducer; oscillating load; rectangular transducer; smooth contour; Clocks; Open systems;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Days on Diffraction (DD), 2010
  • Conference_Location
    St. Petersburg
  • Print_ISBN
    978-1-4577-0244-0
  • Electronic_ISBN
    978-5-9651-0529-8
  • Type

    conf

  • Filename
    5775670