Abstract: This article introduces a DSC-HDQ methodology for the numerical solution of geometrically non-linear dynamic problem of rectangular plates resting on elastic foundation. Winkler-Pasternak two-parameter foundation model is considered. Dynamic analogues Von Karman equations are used. The governing nonlinear partial differential equations of the problem are discretized in space and time domains using the discrete singular convolution (DSC) and harmonic differential quadrature (HDQ) methods, respectively. The effects of Winkler and Pasternak foundation parameters on the dynamic response of plates have been investigated
The response of simply supported rectangular plates carrying moving masses and resting on variable W...
In this paper, nonlinear dynamical behavior of a rectangular plate traveled by a moving mass as well...
In this paper, nonlinear dynamical behavior of a rectangular plate traveled by a moving mass as well...
259-268Nonlinear dynamic analysis of circular plates on two parameter elastic foundations is studi...
Nonlinear static and dynamic response analyses of a clamped. rectangular composite plate resting on ...
Nonlinear static and dynamic response analyses of a clamped. rectangular composite plate resting on ...
In this paper the closed form expressions for the dynamic response of an elastic plate rested on a n...
The convolution-type Gurtin variational principle is known as the only variational principle that is...
This article describes numerical procedures for analysis of flexible rectangular plates lying on ela...
This paper presents a novel computational approach, the discrete singular convolution (DSC) algorith...
Summarization: A dynamic generalized nonlinear model for an elastic plate involving contact and buc...
The dynamic stability behavior of a rectangular plate on a Pasternak foundation which is an elastic ...
The dynamic response to moving masses of rectangular plates with general classical boundary conditio...
This paper presents a novel computational approach, the discrete singular convolution (DSC) algorith...
Summarization: In the present paper a dynamic nonlinear model with contact and buckling for an elast...
The response of simply supported rectangular plates carrying moving masses and resting on variable W...
In this paper, nonlinear dynamical behavior of a rectangular plate traveled by a moving mass as well...
In this paper, nonlinear dynamical behavior of a rectangular plate traveled by a moving mass as well...
259-268Nonlinear dynamic analysis of circular plates on two parameter elastic foundations is studi...
Nonlinear static and dynamic response analyses of a clamped. rectangular composite plate resting on ...
Nonlinear static and dynamic response analyses of a clamped. rectangular composite plate resting on ...
In this paper the closed form expressions for the dynamic response of an elastic plate rested on a n...
The convolution-type Gurtin variational principle is known as the only variational principle that is...
This article describes numerical procedures for analysis of flexible rectangular plates lying on ela...
This paper presents a novel computational approach, the discrete singular convolution (DSC) algorith...
Summarization: A dynamic generalized nonlinear model for an elastic plate involving contact and buc...
The dynamic stability behavior of a rectangular plate on a Pasternak foundation which is an elastic ...
The dynamic response to moving masses of rectangular plates with general classical boundary conditio...
This paper presents a novel computational approach, the discrete singular convolution (DSC) algorith...
Summarization: In the present paper a dynamic nonlinear model with contact and buckling for an elast...
The response of simply supported rectangular plates carrying moving masses and resting on variable W...
In this paper, nonlinear dynamical behavior of a rectangular plate traveled by a moving mass as well...
In this paper, nonlinear dynamical behavior of a rectangular plate traveled by a moving mass as well...