Title :
Parameter reduction for the compound Gauss-Markov model
Author_Institution :
Dept. of Electr. Eng. & Comput. Sci., Wisconsin Univ., Milwaukee, WI
fDate :
3/1/1995 12:00:00 AM
Abstract :
The efficacy of the compound Gauss-Markov (CGM) model, initially proposed by Jeng and Woods (1990), has been demonstrated in several image processing applications. However, parameter estimation for the CGM model is difficult since it is not clear as to how the constraints or interdependence amongst the model parameters can be incorporated into the estimation procedures. As result, the parameter estimates tend to be inconsistent. It is shown that, under some reasonable symmetry constraints, the 80 interdependent parameters of the CGM model can be reduced to seven independent ones. This guarantees the consistency of model parameters obtained from parameter estimation algorithms, thereby removing a main obstacle for the parameter estimation of the CGM model
Keywords :
Markov processes; image processing; parameter estimation; compound Gauss-Markov model; estimation procedures; image processing applications; model parameters; parameter estimation algorithms; parameter reduction; symmetry constraints; Application software; Degradation; Gaussian noise; Gaussian processes; Image processing; Markov random fields; Parameter estimation; Parametric statistics; Training data; User-generated content;
Journal_Title :
Image Processing, IEEE Transactions on