2006 8th International Conference on Signal Processing 2006
DOI: 10.1109/icosp.2006.345546
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A Fast Parameter Estimation of Generalized Gaussian Distribution

Abstract: Generalized Gaussian distribution is a class of symmetry distribution with the Gaussian and Laplacian distribution as the special cases, with delta distribution and uniformity distribution as limit. It is widely applied a great many fields. In this paper, we first deduce the Generalized Gaussian parameter ratio function, and then present a fast parameter estimation of Generalized Gaussian distribution; finally we make use of simulations to verify the method.

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Cited by 25 publications
(13 citation statements)
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“…Furthermore, in previous researches, the evaluation of accuracy of estimates for both large and small samples for GGD models among classic statistical methods shows that the ML estimator is significantly superior for heavy-tailed distribution, which is often the case for wavelet subband coefficients ( Wang, Li, Li, & Wang, 2007). We now describe an ML estimator for GGD.…”
Section: Ggd Model and ML Estimatormentioning
confidence: 98%
“…Furthermore, in previous researches, the evaluation of accuracy of estimates for both large and small samples for GGD models among classic statistical methods shows that the ML estimator is significantly superior for heavy-tailed distribution, which is often the case for wavelet subband coefficients ( Wang, Li, Li, & Wang, 2007). We now describe an ML estimator for GGD.…”
Section: Ggd Model and ML Estimatormentioning
confidence: 98%
“…First, the D-Q data of actual coding using JM16.0 and model calculation are obtained, where two different methods, data fitting and GGD parameter estimation [8] are applied to provide α and β for our D-Q model of equation (12). The encoder is configured to use CABAC for entropy coding with R-D optimal mode selection turned on.…”
Section: Source Model Validation In H264/avcmentioning
confidence: 99%
“…This methodology consists of the combination of Generalized Gaussian Density (GGD) [10] [11], wavelet transform [12], defect segmentation and Learning Vector Quantization (LVQ) Neural Network [11]. This methodology is four staged process as shown in figure 05.…”
Section: Approach Of Wavelet-texture Analysis and Lvq Neural Networkmentioning
confidence: 99%