Linearization criteria for two-dimensional systems of third-order ordinary differential equations by complex approach

Author:

Dutt Hina M.,Safdar M.,Qadir Asghar

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference21 articles.

1. Ali, S.: Complex Symmetry Analysis. PhD Thesis, National University of Sciences and Technology (2008)

2. Ali, S.; Mahomed, F.M.; Qadir, A.: Linearization criteria for systems of two second order differential equations by complex methods. Nonlinear Dyn. 66, 77 (2011)

3. Ali, S.; Safdar, M.; Qadir, A.: Linearization from complex Lie point transformations. J. Appl. Math. 2014, 793247 (2014)

4. Bagderina, Y.Y.: Linearization criteria for a system of two second order ordinary differential equations. J. Phys. A 46, 465201 (2010)

5. Chern, S.S.: The geometry of the differential equation $y^{\prime \prime \prime \prime }=F(x,y,y^{\prime \prime },y^{\prime \prime \prime })$. Tensor N.S. 28, 173 (1940)

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