Abstract: The paper reveals recent developments of the influence of the geometric imperfections on the phase angle of the non-linear vibrations of thin rectangular plates parametrically excited. In the region of principal parametric resonance, starting from the temporal non-linear differential equation that describes the oscillatory movement and using the second order approximation of the asymptotic method was computed the phase angle as function of system parameters and geometric imperfections. By varying the intensity of the geometric imperfections was obtained their influence upon the phase angle for the stationary non-linear dynamic response. Key-Words: Non-linear dynamics of plate
Nonlinear forced vibrations and postbuckling of isotropic rectangularplates subjected to thermal var...
AbstractThe effect of initial imperfections on the parametric vibrations of cylindrical shells is an...
none4siNonlinear vibrations of thin rectangular plates are considered, using the von kármán equation...
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 ...
The authors review recent developments on the dynamic stability and nonlinear parametric vibrations ...
The authors review recent developments on the dynamic stability and nonlinear parametric vibrations ...
Following discretization, a non-linear ordinary differential equation of motion is obtained that des...
Governing non-linear spatial-temporal partial differential equations are derived for rectangular ort...
Governing non-linear spatial-temporal partial differential equations are derived for rectangular ort...
Static deflection as well as free and forced large-amplitude vibrations of thin rectangular rubber p...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
International audienceThis article is devoted to an experimental validation of a theoretical model p...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
The large amplitude free flexural vibration of transversely isotropic rectangular plate, incorporati...
Nonlinear forced vibrations and postbuckling of isotropic rectangularplates subjected to thermal var...
AbstractThe effect of initial imperfections on the parametric vibrations of cylindrical shells is an...
none4siNonlinear vibrations of thin rectangular plates are considered, using the von kármán equation...
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 ...
The authors review recent developments on the dynamic stability and nonlinear parametric vibrations ...
The authors review recent developments on the dynamic stability and nonlinear parametric vibrations ...
Following discretization, a non-linear ordinary differential equation of motion is obtained that des...
Governing non-linear spatial-temporal partial differential equations are derived for rectangular ort...
Governing non-linear spatial-temporal partial differential equations are derived for rectangular ort...
Static deflection as well as free and forced large-amplitude vibrations of thin rectangular rubber p...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
International audienceThis article is devoted to an experimental validation of a theoretical model p...
Nonlinear vibrations of thin rectangular plates are considered, using the von kármán equations in or...
The large amplitude free flexural vibration of transversely isotropic rectangular plate, incorporati...
Nonlinear forced vibrations and postbuckling of isotropic rectangularplates subjected to thermal var...
AbstractThe effect of initial imperfections on the parametric vibrations of cylindrical shells is an...
none4siNonlinear vibrations of thin rectangular plates are considered, using the von kármán equation...