Ahmad Y. Al‐Dweik

collaborators

3 papers

math.AP2016

Symmetry group classification and optimal reduction of a class of damped Timoshenko beam system with a nonlinear rotational moment

S. M. Al-Omari, F. D. Zaman, A. Y. Al-Dweik +1

We consider a nonlinear Timoshenko system of partial differential equations (PDEs) with a frictional damping term in rotation angle. The nonlinearity is due to the arbitrary depend…

math.CA2014

On invariants of second-order ordinary differential equations $y^{''} = f (x, y, y^{'})$ via point transformations

Ahmad Y. Al-Dweik

Bagderina \cite{Bagderina2013} solved the equivalence problem for a family of scalar second-order ordinary differential equations (ODEs), with cubic nonlinearity in the first-order…

math.CA2014

Invariants of third-order ordinary differential equations $y^{'''} = f (x, y, y^{'}, y^{''})$ via fiber preserving transformations

Ahmad Y. Al-Dweik, M. T. Mustafa, H. Azad +1

Bagderina \cite{Bagderina2008} solved the equivalence problem for scalar third-order ordinary differential equations (ODEs), quadratic in the second-order derivative, via point tra…

Symmetry group classification and optimal reduction of a class of damped Timoshenko beam system with a nonlinear rotational moment

On invariants of second-order ordinary differential equations y′′=f(x,y,y′) via point transformations

Invariants of third-order ordinary differential equations y′′′=f(x,y,y′,y′′) via fiber preserving transformations

On invariants of second-order ordinary differential equations $y^{''} = f (x, y, y^{'})$ via point transformations

Invariants of third-order ordinary differential equations $y^{'''} = f (x, y, y^{'}, y^{''})$ via fiber preserving transformations