An exact closed-form procedure is presented for free vibration analysis of moderately thick rectangular plates having two opposite edges simply supported (i.e. Lvy-type rectangular plates) based on the ReissnerMindlin plate theory. The material properties change continuously through the thickness of the plate, which can vary according to a power law distribution of the volume fraction of the constituents. By introducing some new potential and auxiliary functions, the displacement fields are analytically obtained for this plate configuration. Several comparison studies with analytical and numerical techniques reported in literature are carried out to establish the high accuracy and reliability of the solutions. Comprehensive benchmark result...
Transverse vibrations of the structural system described in the title are analyzed by using classica...
A three-dimensional linear, small deformation theory of elasticity solution by the direct method is ...
A three-dimensional linear, small deformation theory of elasticity solution by the direct method is ...
In this article, a new exact closed-form procedure is presented to solve free vibration analysis of ...
This paper presents an accurate solution method for the static and vibration analysis of functionall...
In this paper exact closed-form solutions of 3-D elasticity theory are presented to study both in-pl...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
In this paper exact closed-form solutions of 3-D elasticity theory are presented to study both in-pl...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
An approximate method for analyzing the free vibration of rectangular plates with variable thickness...
In the present study, the problem of geometrically non-linear free vibrations of functionally graded...
Exact closed-form solutions are carried out for both in-plane and out-of-plane free vibration of thi...
This paper describes a method for free vibration analysis of rectangular plates with any thicknesses...
Transverse vibrations of the structural system described in the title are analyzed by using classica...
A three-dimensional linear, small deformation theory of elasticity solution by the direct method is ...
A three-dimensional linear, small deformation theory of elasticity solution by the direct method is ...
In this article, a new exact closed-form procedure is presented to solve free vibration analysis of ...
This paper presents an accurate solution method for the static and vibration analysis of functionall...
In this paper exact closed-form solutions of 3-D elasticity theory are presented to study both in-pl...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
In this paper exact closed-form solutions of 3-D elasticity theory are presented to study both in-pl...
First-known exact solutions are derived for free vibration of thick and moderately thick functionall...
An approximate method for analyzing the free vibration of rectangular plates with variable thickness...
In the present study, the problem of geometrically non-linear free vibrations of functionally graded...
Exact closed-form solutions are carried out for both in-plane and out-of-plane free vibration of thi...
This paper describes a method for free vibration analysis of rectangular plates with any thicknesses...
Transverse vibrations of the structural system described in the title are analyzed by using classica...
A three-dimensional linear, small deformation theory of elasticity solution by the direct method is ...
A three-dimensional linear, small deformation theory of elasticity solution by the direct method is ...