Recovery of the Complete Mueller Matrix of an Arbitrary Object in the Method of Three Input Polarizations

The problem of the recovery of the complete Mueller matrix of an arbitrary object by additionally measuring the matrix elements whose values are not determined in base measuring cycles of the method of three input polarizations is considered. We suggest a number of methods for recovering the complete matrix of dependent and independent recovery and for carrying out two base measuring cycles of the method of three input polarizations. A comparative analysis of the accuracy characteristics of the proposed methods has been performed.