Quick search Find article
Quick search
Find article

Vibration suppression of laminated shell structures investigated using higher order shear deformation theory

S J Lee1 and J N Reddy2

Show affiliations


Third-order shear deformation theories of laminated composite shells are developed using the strain–displacement relations of Donnell and Sanders theories. These theories also account for geometric nonlinearity in the von Kármán sense. Analytical (Navier) solutions for vibration suppression in cross-ply laminated composite shells with surface mounted smart material layers are developed using the linear versions of the two shell theories and for simply supported boundary conditions. Numerical results are presented to bring out the parametric effects of shell types (cylindrical, spherical, and doubly curved shells) and material properties on vibration suppression. A simple negative velocity feedback control in a closed loop is used.


PACS

46.40.-f Vibrations and mechanical waves

46.70.De Beams, plates and shells

46.35.+z Viscoelasticity, plasticity, viscoplasticity

45.80.+r Control of mechanical systems

46.25.-y Static elasticity

Subjects

Condensed matter: structural, mechanical & thermal

Dates

Issue 5 (October 2004)

Received 26 November 2003, in final form 4 June 2004

Published 23 August 2004



  1. Vibration suppression of laminated shell structures investigated using higher order shear deformation theory

    S J Lee and J N Reddy 2004 Smart Mater. Struct. 13 1176

  2. Reducing photodiode reflectance by Brewster-angle operation

    Meelis Sildoja et al 2008 Metrologia 45 11

  3. Development of new free-fall absolute gravimeters

    Ch Rothleitner et al 2009 Metrologia 46 283

  4. A Relation between Supermassive Black Hole Mass and Quasar Metallicity?

    Craig Warner et al. 2003 ApJ 596 72

  5. Dissociative recombination of CF+: Experiment and theory

    O Novotný et al 2009 J. Phys.: Conf. Ser. 192 012021

  6. Advantages of randomization in coherent quantum dynamical control

    Lea F Santos and Lorenza Viola 2008 New J. Phys. 10 083009

  7. Deformed spaces and loop cosmology

    Marco Valerio Battisti 2009 J. Phys.: Conf. Ser. 189 012005

  8. Close doublet structures in , and neighbours: rotation-alignment for the half-filled subshell?

    J K Hwang et al 1998 J. Phys. G: Nucl. Part. Phys. 24 L9

  9. Light vector mesons from d–Au in PHENIX

    Richard Seto (for the PHENIX Collaboration) 2004 J. Phys. G: Nucl. Part. Phys. 30 S1017

  10. The nature of force in particle physics

    J Allday 1997 Phys. Educ. 32 327

View by subject




Export








Please login to access our web services, or create an account if you don't yet have one.

You must have cookies enabled in your web browser to be able to login.

Username
Password

Forgotten your password? Get a new one here.