Title :
Wavelet-based multiresolution stochastic image models
Author :
Zhang, Jun ; Tran, Que
Author_Institution :
Dept. of Electr. Eng. & Comput. Sci., Wisconsin Univ., Milwaukee, WI, USA
Abstract :
In this paper, we describe a wavelet-based approach to multiresolution stochastic image modeling. The basic idea here is that a complex random field, e.g., one with long range and nonlinear spatial correlations, can be decomposed into several less complex random fields. This is done by defining a random field in each resolution of a wavelet expansion. Experiments, performed for the multiresolution AR (autoregressive) and RBF (radial basis function) models, have produced promising results. Specifically, the wavelet-AR model captures long range correlation better than the single resolution AR model, and for both the wavelet AR and RBF models, random fields in the wavelet domain do appear to be simpler to model than those on the finest resolution
Keywords :
autoregressive processes; feedforward neural nets; image processing; wavelet transforms; RBF; autoregressive; complex random field; multiresolution AR; multiresolution stochastic image models; radial basis function; random fields; wavelet; wavelet expansion; Computer vision; Image analysis; Image coding; Image resolution; Image restoration; Image segmentation; Image texture analysis; Spatial resolution; Stochastic processes; Wavelet analysis;
Conference_Titel :
Computer Vision, 1995. Proceedings., International Symposium on
Conference_Location :
Coral Gables, FL
Print_ISBN :
0-8186-7190-4
DOI :
10.1109/ISCV.1995.477047