The authors review recent developments on the dynamic stability and nonlinear parametric vibrations of general rectangular plates. Emphasis is placed on nonlinear modal interaction in parametrically excited plates and various types of resonances are investigated. Analytical predictions are compared to experimental data to form a qualitative and quantitative verification of the solutions. Experimental results indicate that the presence of initial geometric imperfections can modify considerably the dynamic behavior of the plate and produce various types of resonances highly unpredictable beforehand and differing from those generally assumed in analytical studies
A higher-order shear-deformation theory is used to analyze the interaction of two modes in the respo...
Parametrically forced structures and systems, governed by Mathieu-Hill's equations, are pervasive in...
The vibration, buckling and dynamic stability of a cantilever rectangular plate subjected to in-plan...
The authors review recent developments on the dynamic stability and nonlinear parametric vibrations ...
Abstract: The paper reveals recent developments of the influence of the geometric imperfections on t...
Abstract: The paper reveals recent developments of the influence of the geometric imperfections on ...
Abstract: The paper reveals recent developments of the influence of the geometric imperfections on ...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
none4siNonlinear vibrations of thin rectangular plates are considered, using the von kármán equation...
It is known that, for multi-degree-of-freedom systems under time-dependent excitation, the combinati...
In this paper the influence of the nonlinear transverse vibration on the stability of statically com...
This paper reviews most of the recent research done in the field of dynamic stability / dynamic inst...
A higher-order shear-deformation theory is used to analyze the interaction of two modes in the respo...
A higher-order shear-deformation theory is used to analyze the interaction of two modes in the respo...
A higher-order shear-deformation theory is used to analyze the interaction of two modes in the respo...
Parametrically forced structures and systems, governed by Mathieu-Hill's equations, are pervasive in...
The vibration, buckling and dynamic stability of a cantilever rectangular plate subjected to in-plan...
The authors review recent developments on the dynamic stability and nonlinear parametric vibrations ...
Abstract: The paper reveals recent developments of the influence of the geometric imperfections on t...
Abstract: The paper reveals recent developments of the influence of the geometric imperfections on ...
Abstract: The paper reveals recent developments of the influence of the geometric imperfections on ...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
none4siNonlinear vibrations of thin rectangular plates are considered, using the von kármán equation...
It is known that, for multi-degree-of-freedom systems under time-dependent excitation, the combinati...
In this paper the influence of the nonlinear transverse vibration on the stability of statically com...
This paper reviews most of the recent research done in the field of dynamic stability / dynamic inst...
A higher-order shear-deformation theory is used to analyze the interaction of two modes in the respo...
A higher-order shear-deformation theory is used to analyze the interaction of two modes in the respo...
A higher-order shear-deformation theory is used to analyze the interaction of two modes in the respo...
Parametrically forced structures and systems, governed by Mathieu-Hill's equations, are pervasive in...
The vibration, buckling and dynamic stability of a cantilever rectangular plate subjected to in-plan...