Complex system of equations arise in many important problems in scientific computing
and engineering applications. In this thesis, we present new methods for solving the complex system of equations. First, we review the iteration methods for solving the complex
symmetric system of linear equations. Then, we present two-parameter T MIT iteration
method for solving complex symmetric system of linear equations and discuss that under
certain conditions, the method is convergent. Also, we find the optimal parameters that
minimize the upper bound of the spectral radius of this method. Numerical results are
presented to show the effectiveness of this parameters