Bayesian inference in wavelet-based models (Q1294956)
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scientific article; zbMATH DE number 1325041
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Bayesian inference in wavelet-based models |
scientific article; zbMATH DE number 1325041 |
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Bayesian inference in wavelet-based models (English)
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19 August 1999
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The articles of this volume will be reviewed individually. Indexed articles: \textit{Vidakovic, Brani; Müller, Peter}, An introduction to wavelets., 1-18 [Zbl 1056.42514] \textit{Marron, J. S.}, Spectral view of wavelets and nonlinear regression., 19-32 [Zbl 1069.62524] \textit{Abramovich, Felix; Sapatinas, Theofanis}, Bayesian approach to wavelet decomposition and shrinkage, 33-50 [Zbl 0936.62036] \textit{Kolaczyk, Eric D.}, Some observations on the tractability of certain multi-scale models., 51-66 [Zbl 1069.62510] \textit{Ogden, R. Todd; Lynch, James D.}, Bayesian analysis of change-point models, 67-82 [Zbl 0936.62031] \textit{Chipman, Hugh A.; Wolfson, Lara J.}, Prior elicitation in the wavelet domain, 83-94 [Zbl 0936.62029] \textit{Yau, Paul; Kohn, Robert}, Wavelet nonparametric regression using basis averaging, 95-108 [Zbl 0936.62050] \textit{Wang, Yazhen}, An overview of wavelet regularization, 109-114 [Zbl 0936.62042] \textit{Kalifa, Jérôme; Mallat, Stéphane}, Minimax restoration and deconvolution, 115-138 [Zbl 0940.62090] \textit{Ruggeri, Fabrizio}, Robust Bayesian and Bayesian decision theoretic wavelet shrinkage, 139-154 [Zbl 0978.62009] \textit{Leporini, David; Pesquet, Jean-Christophe; Krim, Hamid}, Best basis representations with prior statistical models, 155-172 [Zbl 0938.62024] \textit{Vannucci, Marina; Corradi, Fabio}, Modeling dependence in the wavelet domain, 173-186 [Zbl 0936.62033] \textit{Müller, Peter; Vidakovic, Brani}, MCMC methods in wavelet shrinkage: Non-equally spaced regression, density and spectral density estimation, 187-202 [Zbl 0940.62038] \textit{Huang, Hsin-Cheng; Cressie, Noel}, Empirical Bayesian spatial prediction using wavelets., 203-222 [Zbl 1069.62502] \textit{Jansen, Maarten; Bultheel, Adhemar}, Geometrical priors for noisefree wavelet coefficients in image denoising, 223-242 [Zbl 0978.62020] \textit{Nowak, Robert D.}, Multiscale hidden Markov models for Bayesian image analysis, 243-265 [Zbl 0940.62091] \textit{Pastor, Luis; Rodríguez, Angel; Ríos Insua, David}, Wavelets for object representation and recognition in computer vision, 267-290 [Zbl 0942.68762] \textit{Simoncelli, Eero P.}, Bayesian denoising of visual images in the wavelet domain., 291-308 [Zbl 1115.62314] \textit{Clyde, Merlise A.; George, Edward I.}, Empirical Bayes estimation in wavelet nonparametric regression, 309-322 [Zbl 0936.62008] \textit{Pensky, Marianna}, Nonparametric empirical Bayes estimation via wavelets, 323-340 [Zbl 0938.62004] \textit{Berliner, L. M.; Wikle, C. K.; Milliff, R. F.}, Multiresolution wavelet analysis in hierarchical Bayesian turbulence models, 341-359 [Zbl 0957.76020] \textit{Katul, Gabriel; Albertson, John}, Low dimensional turbulent transport mechanics near the forest-atmosphere interface, 361-380 [Zbl 0982.76521] \textit{Aguilar, Omar}, Latent structure analyses of turbulence data using wavelets and time series decompositions, 381-394 [Zbl 0959.76031]
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Bayesian inference
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Wavelet-based models
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