The Bending and Stretching of Plates deals with elastic plate theory, particularly on small- and large-deflexion theory. Small-deflexion theory concerns derivation of basic equations, rectangular plates, plates of various shapes, plates whose boundaries are amenable to conformal transformation, plates with variable rigidity, and approximate methods. Large-deflexion theory includes general equations and some exact solutions, approximate methods in large-deflexion theory, asymptotic large-deflexion theories for very thin plates. Asymptotic theories covers membrane theory, tension field theory,
International audienceA multilayered plate theory taking into account transverse shear and normal st...
Very large displacement but small strain of very thin plates is studied using Kirchhoff theory. When...
Abstract--Applying the asymptotic expansion technique to the three-dimensional equations of non-line...
Shear deformation and higher order theories of plates in bending are (generally) based on plate elem...
International audienceBending of plates refers to internal states of stress such that the membrane s...
Describes the construction and application of various analytic and numerical integration techniques....
Describes the construction and application of various analytic and numerical integration techniques....
87 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1985.A consistent theory for linear...
AbstractWe offer some observations on recent efforts to extract models for the stretching and bendin...
In this paper the differential relationship between the deflections of the classical Kirchhoff and t...
We derive stretching and bending energies for isotropic elastic plates and shells. Through the dimen...
Rectangular plates made from laminated orthotropic layers are analysed by the finite-element displac...
A small-deflection theory is developed for the elastic behavior of orthotropic flat plates in which ...
International audienceA multilayered plate theory taking into account transverse shear and normal st...
International audienceA multilayered plate theory taking into account transverse shear and normal st...
International audienceA multilayered plate theory taking into account transverse shear and normal st...
Very large displacement but small strain of very thin plates is studied using Kirchhoff theory. When...
Abstract--Applying the asymptotic expansion technique to the three-dimensional equations of non-line...
Shear deformation and higher order theories of plates in bending are (generally) based on plate elem...
International audienceBending of plates refers to internal states of stress such that the membrane s...
Describes the construction and application of various analytic and numerical integration techniques....
Describes the construction and application of various analytic and numerical integration techniques....
87 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1985.A consistent theory for linear...
AbstractWe offer some observations on recent efforts to extract models for the stretching and bendin...
In this paper the differential relationship between the deflections of the classical Kirchhoff and t...
We derive stretching and bending energies for isotropic elastic plates and shells. Through the dimen...
Rectangular plates made from laminated orthotropic layers are analysed by the finite-element displac...
A small-deflection theory is developed for the elastic behavior of orthotropic flat plates in which ...
International audienceA multilayered plate theory taking into account transverse shear and normal st...
International audienceA multilayered plate theory taking into account transverse shear and normal st...
International audienceA multilayered plate theory taking into account transverse shear and normal st...
Very large displacement but small strain of very thin plates is studied using Kirchhoff theory. When...
Abstract--Applying the asymptotic expansion technique to the three-dimensional equations of non-line...