 | 2012 |
| 9 |  | K. R. Kazmi,
Naeem Ahmad,
Mohammad Shahzad:
Convergence and stability of an iterative algorithm for a system of generalized implicit variational-like inclusions in Banach spaces.
Applied Mathematics and Computation 218(18): 9208-9219 (2012) |
| 8 |  | K. R. Kazmi,
S. H. Rizvi:
A hybrid extragradient method for approximating the common solutions of a variational inequality, a system of variational inequalities, a mixed equilibrium problem and a fixed point problem.
Applied Mathematics and Computation 218(9): 5439-5452 (2012) |
| 2011 |
| 7 |  | K. R. Kazmi,
F. A. Khan,
Mohammad Shahzad:
A system of generalized variational inclusions involving generalized H(·, ·)-accretive mapping in real q-uniformly smooth Banach spaces.
Applied Mathematics and Computation 217(23): 9679-9688 (2011) |
| 2009 |
| 6 |  | K. R. Kazmi,
Huzoor H. Khan,
Naeem Ahmad:
Existence and iterative approximation of solutions of a system of general variational inclusions.
Applied Mathematics and Computation 215(1): 110-117 (2009) |
| 5 |  | K. R. Kazmi,
B. S. Komal,
F. A. Khan,
Pankaj Mansotra:
Sensitivity analysis for a system of parametric general quasi-variational-like inequality problems in uniformly smooth Banach spaces.
Applied Mathematics and Computation 215(2): 716-726 (2009) |
| 4 |  | K. R. Kazmi,
M. I. Bhat,
Naeem Ahmad:
An iterative algorithm based on M-proximal mappings for a system of generalized implicit variational inclusions in Banach spaces.
J. Computational Applied Mathematics 233(2): 361-371 (2009) |
| 2008 |
| 3 |  | K. R. Kazmi,
F. A. Khan:
Existence and iterative approximation of solutions of generalized mixed equilibrium problems.
Computers & Mathematics with Applications 56(5): 1314-1321 (2008) |
| 2007 |
| 2 |  | K. R. Kazmi,
F. A. Khan:
Auxiliary problems and algorithm for a system of generalized variational-like inequality problems.
Applied Mathematics and Computation 187(2): 789-796 (2007) |
| 2005 |
| 1 |  | K. R. Kazmi,
M. I. Bhat:
Convergence and stability of iterative algorithms of generalized set-valued variational-like inclusions in Banach spaces.
Applied Mathematics and Computation 166(1): 164-180 (2005) |