On boundedness and stability results for the solution of certain fourth-order differential equations via the intrinsic method

Related Items (3)

Convergence of solutions of certain fourth-order nonlinear differential equations ⋮ Sufficient conditions for the boundedness and square integrability of Solutions of fourth-order differential equations ⋮ Boundedness of solutions to differential equations of fourth order with oscillatory restoring and forcing terms

Cites Work

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On the boundedness and the stability of solutions of some differential equations of the fourth order
Convergence of the solutions for the equation $x^{(iv)}+ax^{(iii)}+b\ddot x+g(\dot x)+h(x)=p(t,x,\dot x,\ddot x,x^{(iii)})$
On the boundedness and the stability properties of solution of certain fourth order differential equations
On the boundedness and the stability properties of solutions of certain fourth order differential equations
On the asymptotic behavior of the solutions of some third and fourth order non-autonomous differential equations
Constructing Lyapunov functions for certain fourth-order autonomous differential equations
On the behavior of solutions of certain differential equations of the fourth order
ON THE STABILITY OF SOLUTIONS OF CERTAIN DIFFERENTIAL EQUATIONS OF THE FOURTH ORDER
A Stability Result for Solutions of a Certain Fourth Order Differential Equation
Stability results for the solutions of certain fourth-order autonomous differential equations
Generalized integral method to derive Lyapunov functions for nonlinear systems
Stability of non-linear systems via the intrinsic method
Further Results on the Boundedness and the Stability of Solutions of Some Differential Equations of the Fourth Order
On the Boundedness and the Stability of Some Differential Equations of the Fourth Order
Stability of a Nonautonomous Differential Equation of Fourth Order
A remark on the asymptotic behavior of the solution of $\ddddot x + f\left( {\ddot x} \right)\dddot x + \phi \left( {\dot x,\ddot x} \right) + g\left( {\dot x} \right) + h\left( x \right) = p\left( {t,x,\dot x,\ddot x,\dddot x} \right)$
On Non-Linear Differential Equations of the Second Order with Integrable Forcing Term^†

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