On an iterative method for solving absolute value equations

Burden R.L., Faires J.D.: Numerical Analysis, 7th edn. The PWS Publishing Company, Boston (2006)

Chung S.J.: NP-completeness of the linear complementarity problem. J. Optim. Theory Appl. 60, 393–399 (1989)

Cottle R.W., Dantzig G.: Complementary pivot theory of mathematical programming. Linear Algebra Appl. 1, 103–125 (1968)

Cottle R.W., Pang J.S., Stone R.E.: The Linear Complementarity Problem. Academic Press, New York (1992)

Frommer A., Szyld D.B.: H-splittings and two stage iterative methods. Numer. Math. 63, 345–356 (1992)

Horst R., Pardalos P., Thoai N.V.: Introduction to Global Optimization. Kluwer, Dodrecht (1995)

Mangasarian O.L.: Absolute value programming. Comput. Optim. Appl. 36, 43–53 (2007)

Mangasarian O.L.: Absolute value equation solution via concave minimization. Optim. Lett. 1, 3–8 (2007)

Mangasarian O.L.: A generalized Newton method for absolute value equations. Optim. Lett. 3, 101–108 (2009)

Mangasarian O.L.: Solution of symmetric linear complementarity problems by iterative methods. J. Optim. Theory Appl. 22, 465–485 (1977)

Mangasarian O.L.: The linear complementarity problem as a separable bilinear program. J. Glob. Optim. 6, 153–161 (1995)

Mangasarian O.L., Meyer R.R.: Absolute value equations. Linear Algebra Appl. 419, 359–367 (2006)

Noor M.A.: Some developments in general variational inequalities. Appl. Math. Comput. 152, 199–277 (2004)

Noor M.A.: Extended general variational inequalities. Appl. Math. Lett. 22, 182–185 (2009)

Noor M.A., Noor K.I., Rassias T.M.: Some aspects of variational inequalities. J. Comput. Appl. Math. 47, 285–312 (1993)

Noor, M.A., Iqbal, J., Khattri, S., Al-Said, E.: A new iterative method for solving absolute value equations. Int. J. Phy. Sci. 6 (2011)

Pardolas P.M., Rassias Th.M., Khan A.A.: Nonlinear Analysis and Variational Analysis. Springer, Berlin (2010)

Rohn J.: A theorem of the alternatives for the equation Ax + B|x| = b, Lin. Mult. Algeb. 52, 421–426 (2004)

Rohn, J.: An algorithm for computing all solutions of an absolute vale equation. Optim. Lett. doi: 10.1007/s11590-011-0305-3

Ujevic N.: A new iterative method for solving linear systems. Appl. Math. Comput. 179, 725–730 (2006)