| Relationship between symmetries andconservation laws AH Kara, FM Mahomed International Journal of Theoretical Physics 39, 23-40, 2000 | 403 | 2000 |
| Noether-type symmetries and conservation laws via partial Lagrangians AH Kara, FM Mahomed Nonlinear Dynamics 45, 367-383, 2006 | 306 | 2006 |
| Comparison of different approaches to conservation laws for some partial differential equations in fluid mechanics R Naz, FM Mahomed, DP Mason Applied Mathematics and Computation 205 (1), 212-230, 2008 | 263 | 2008 |
| Symmetry Lie algebras of nth order ordinary differential equations FM Mahomed, PGL Leach Journal of Mathematical Analysis and Applications 151 (1), 80-107, 1990 | 211 | 1990 |
| Lie–Bäcklund and Noether symmetries with applications NH Ibragimov, AH Kara, FM Mahomed Nonlinear Dynamics 15, 115-136, 1998 | 167 | 1998 |
| A basis of conservation laws for partial differential equations AH Kara, FM Mahomed Journal of Nonlinear Mathematical Physics 9 (Suppl 2), 60-72, 2002 | 157 | 2002 |
| Symmetry group classification of ordinary differential equations: survey of some results FM Mahomed Mathematical Methods in the Applied Sciences 30 (16), 1995-2012, 2007 | 147 | 2007 |
| Peristaltic flow of a magnetohydrodynamic Johnson–Segalman fluid T Hayat, FM Mahomed, S Asghar Nonlinear Dynamics 40, 375-385, 2005 | 131 | 2005 |
| Noether symmetry approach in f (R)–tachyon model M Jamil, FM Mahomed, D Momeni Physics Letters B 702 (5), 315-319, 2011 | 130 | 2011 |
| Lie algebras associated with scalar second‐order ordinary differential equations FM Mahomed, PGL Leach Journal of Mathematical Physics 30 (12), 2770-2777, 1989 | 122 | 1989 |
| The connection between isometries and symmetries of geodesic equations of the underlying spaces T Feroze, FM Mahomed, A Qadir Nonlinear Dynamics 45 (1), 65-74, 2006 | 104 | 2006 |
| Linearization criteria for a system of second-order ordinary differential equations CW Soh, FM Mahomed International Journal of Non-Linear Mechanics 36 (4), 671-677, 2001 | 101 | 2001 |
| The linear symtries of a nonlinear differential equation FM Mahomed, PGL Leach Quaestiones Mathematicae 8 (3), 241-274, 1985 | 96 | 1985 |
| Noether gauge symmetry approach in f(R) gravity I Hussain, M Jamil, FM Mahomed Astrophysics and Space Science 337, 373-377, 2012 | 94 | 2012 |
| Generalization of the double reduction theory AH Bokhari, AY Al-Dweik, FD Zaman, AH Kara, FM Mahomed Nonlinear Analysis: Real World Applications 11 (5), 3763-3769, 2010 | 76 | 2010 |
| Singular invariant equation for the (1+ 1) Fokker–Planck equation IK Johnpillai, FM Mahomed Journal of Physics A: Mathematical and General 34 (49), 11033, 2001 | 73 | 2001 |
| Approximate symmetries and conservation laws with applications AH Kara, FM Mahomed, G Unal International journal of theoretical physics 38 (9), 2389-2399, 1999 | 72 | 1999 |
| Symmetries of nonlinear differential equations and linearisation W Sarlet, FM Mahomed, PGL Leach Journal of Physics A: Mathematical and General 20 (2), 277, 1987 | 72 | 1987 |
| Exact solutions for flows of an Oldroyd 8-constant fluid with nonlinear slip conditions R Ellahi, T Hayat, FM Mahomed, A Zeeshan Communications in Nonlinear Science and Numerical Simulation 15 (2), 322-330, 2010 | 71 | 2010 |
| Conservation laws and conserved quantities for laminar two-dimensional and radial jets R Naz, DP Mason, FM Mahomed Nonlinear Analysis: Real World Applications 10 (5), 2641-2651, 2009 | 71 | 2009 |
