| [1] | Murty, K.G. (1988). Linear Complementarity, Linear and Nonlinear Programming. Heldermann Verlag: Berlin. |
| |
| [2] | Cottle, R.W., Pang, J.S.&Stone, R.E. (1992). The Linear Complementarity Problem. Academic Press: New York. |
| |
| [3] | Bazaraa, M.S., Sherali, H.D.& Shetty CM. (2006). Nonlinear programming, Theory and algorithms. Third edition. Hoboken, NJ: Wiley-Interscience. |
| |
| [4] | Yuan, D., Song, Y.Z. (2003). Modified AOR methods for linear complementarity problem. Appl. Math. Comput. 140, 53-67. |
| |
| [5] | Bai, Z.Z., Evans, D.J. (1997). Matrix multisplitting relaxation methods for linear complementarity Problems. Int. J. Comput. Math. 63, 309-326. |
| |
| [6] | Li, Y., Dai, P.(2007). Generalized AOR methods for linear complementarity problem. Appl. Math. Comput. 188, 7-18. |
| |
| [7] | Saberi Najafi, H., Edalatpanah, S. A. (2013). On the Convergence Regions of Generalized AOR Methods for Linear Complementarity Problems, J. Optim. Theory. Appl. 156, 859-866. |
| |
| [8] | Dehghan, M., Hajarian, M. (2009). Convergence of SSOR methods for linear complementarity problems, Operations Research Letters. 37, 219-223. |
| |
| [9] | Saberi Najafi, H., Edalatpanah, S. A. (2012). A kind of symmetrical iterative methods to solve special class of LCP (M,q), International Journal of Applied Mathematics and Applications, 4 (2) 183-189. |
| |
| [10] | Saberi Najafi, H., Edalatpanah, S. A. (2013). SOR-like methods for non-Hermitian positive definite linear complementarity problems, Advanced Modeling and Optimization, 15(3), 697-704. |
| |
| [11] | Cvetkovic Lj., Rapajic S. (2007). How to improve MAOR method convergence area for linear complementarity problems. Appl. Math. Comput. 162, 577-584. |
| |
| [12] | Dong J.-L., Jiang M.-Q. (2009). A modified modulus method for symmetric positive-definite linear complementarity problems. Numer. Linear Algebra Appl. 16, 129-143. |
| |
| [13] | Bai Z.-Z. (2010). Modulus-based matrix splitting iteration methods for linear complementarity problems. Numer. Linear Algebra Appl. 17, 917-933. |
| |
| [14] | Zhang L.-L.(2011). Two-step modulus based matrix splitting iteration method for linear complementarity problems. Numer. Algor. 57, 83-99. |
| |
| [15] | Cvetkovic Lj., Kostic V. (2013). A note on the convergence of the MSMAOR method for linear complementarity problems. Numer. Linear Algebra Appl. |
| |
| [16] | Saberi Najafi H., Edalatpanah S. A. (2013). Modification of iterative methods for solving linear complementarity problems. Engrg. Comput. 30, 910-923. |
| |
| [17] | Saberi Najafi H., Edalatpanah S. A.(2013). Iterative methods with analytical preconditioning technique to linear complementarity problems. RAIRO-Oper. Res. 47, 59-71. |
| |
| [18] | Berman, A., Plemmons, R.J. (1979). Nonnegative Matrices in the Mathematical Sciences. Academic Press: New York. |
| |
| [19] | Varga, R.S. (2000). Matrix Iterative Analysis, second ed., Berlin :Springer. |
| |
| [20] | Frommer, A., Szyld, D.B. (1992). H-splitting and two-stage iterative methods. Numer. Math. 63, 345-356. |
| |
| [21] | Milaszewicz, J.P.(1987). Improving Jacobi and Gauss–Seidel iterations. Linear Algebra Appl 93, 161-170. |
| |
| [22] | Usui, M., Niki, H.&Kohno, T.(1994).Adaptive Gauss Seidel method for linear systems. Intern. J. Computer Math. 51, 119-125. |
| |
| [23] | Hirano, H., Niki, H.(2011). Application of a preconditioning iterative method to the computation of fluid flow. Numer.Funct.Anal.And Optimiz. 22, 405-417. |
| |
| [24] | Li, J.C., Li., W.(2008). The Optimal Preconditioner of Strictly Diagonally Dominant Z-matrix. Acta Mathematicae Applicatae Sinica, English Series. 24, 305-312. |
| |
| [25] | Saberi Najafi, H., Edalatpanah, S. A.(2013). Comparison analysis for improving preconditioned SOR-type iterative method, Numerical Analysis and Applications. 6, 62-70. |
| |
| [26] | Saberi Najafi, H., Edalatpanah, S. A.(2013). A collection of new preconditioners for solving linear systems, Sci. Res. Essays. 8(31), 1522-1531. |
| |
| [27] | Saberi Najafi, H., Edalatpanah, S. A, Gravvanis, G.A. (2014). An efficient method for computing the inverse of arrowhead matrices. Applied Mathematics Letters, 33, 1-5. |
| |
| [28] | Saberi Najafi, H., Edalatpanah, S. A, Refahi Sheikhani, A. H. (2014). Convergence Analysis of Modified Iterative Methods to Solve Linear Systems, Mediterranean Journal of Mathematics. |
| |