Journal of Applied Mathematics
Volume 2004 (2004), Issue 3, Pages 179-189
doi:10.1155/S1110757X04401090
Abstract
Existence and uniqueness of solution are proved for
elastodynamics of Reissner-Mindlin plate model. Higher regularity
is proved under the assumptions of smoother data and certain
compatibility conditions. A mass scaling is introduced. When the
thickness approaches zero, the solution of the clamped
Reissner-Mindlin plate is shown to approach the solution of a
Kirchhoff-Love plate.