A. Y. Al-Dweik

activity

20092018

most citedInvariant characterization of third-order ODEs

u^{'''} = f (x, u, u^{'}, u^{''})

that admit a five-dimensional point symmetry Lie algebra

2 citations · 3 across the 2 of their papers we have counts for

collaborators

3 papers

math.CA2018

Linearization of third-order ordinary differential equations u'''=f(x,u,u',u'') via point transformations

Ahmad Y. Al-Dweik, M. T. Mustafa, F. M. Mahomed +1

The linearization problem by use of the Cartan equivalence method for scalar third-order ODEs via point transformations was solved partially in [1,2]. In order to solve this proble…

math.CA2017★ 2 cited

Invariant characterization of third-order ODEs $u^{'''} = f (x, u, u^{'}, u^{''})$ that admit a five-dimensional point symmetry Lie algebra

Ahmad Y. Al-Dweik, M. T. Mustafa, F. M. Mahomed

The Cartan equivalence method is applied to provide an invariant characterization of the third-order ordinary differential equation $u^{'''} = f (x, u, u^{'}, u^{''})$ which admits a five-dimensi…

math.AP2009★ 1 cited

Generalization of the double reduction theory

Ashfaque H. Bokhari, Ahmad Y. Dweik, F. D. Zaman +2

In a recent work [1, 2] Sjoberg remarked that generalization of the double reduction theory to partial differential equations of higher dimensions is still an open problem. In this…

Linearization of third-order ordinary differential equations u'''=f(x,u,u',u'') via point transformations

Invariant characterization of third-order ODEs u′′′=f(x,u,u′,u′′) that admit a five-dimensional point symmetry Lie algebra

Generalization of the double reduction theory

Invariant characterization of third-order ODEs $u^{'''} = f (x, u, u^{'}, u^{''})$ that admit a five-dimensional point symmetry Lie algebra