2011
DOI: 10.1007/978-1-4471-2353-8_14
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Visual Data Recognition and Modeling Based on Local Markovian Models

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Cited by 27 publications
(6 citation statements)
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“…Multispectral textured image mosaics are locally represented by four causal directional multispectral random field models recursively evaluated for each pixel. A single local texture model is expressed as a stationary, causal, uncorrelated, noise-driven, 3-D, and autoregressive process [23] Y r = γX r + e r (2) where γ = [A 1 , . .…”
Section: B Markovian Parameter Space Segmenter Familymentioning
confidence: 99%
“…Multispectral textured image mosaics are locally represented by four causal directional multispectral random field models recursively evaluated for each pixel. A single local texture model is expressed as a stationary, causal, uncorrelated, noise-driven, 3-D, and autoregressive process [23] Y r = γX r + e r (2) where γ = [A 1 , . .…”
Section: B Markovian Parameter Space Segmenter Familymentioning
confidence: 99%
“…The X-ray mammographic tissue is locally modeled by its dedicated independent Gaussian noise-driven autoregressive random field two-dimensional texture model (2DCAR), which is a rare exception among Markovian random field model family that can be completely analytically solved [35,36]. Apart from that, this descriptive model has good modeling performance, all statistics can be evaluated recursively, and the model is very fast to evaluate.…”
Section: Adaptive Textural Modelmentioning
confidence: 99%
“…This type of a neighbourhood system is also called a functional neighbourhood system and its application is illustrated in Figure 2. Its optimal configuration can be found analytically using the Bayesian statistics see [36] for details. Furthermore, e r denotes white Gaussian noise with zero mean and a constant but unknown variance σ 2 , and X r is a support vector of Y r−s where s ∈ I c r .…”
Section: Adaptive Textural Modelmentioning
confidence: 99%
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“…For quadratic B-spline channels and θ = 1 16 this happens for λ ≥ 11 32 . A binary labelling problem as formulated in (24) (see also [28]) is efficiently solved by graph-cut algorithms [3]. Using graph-cut for determining the activation of channels, we obtain the graph-cut channel smoothing algorithm as given in Alg.…”
Section: Channel Smoothing Without Corner Roundingmentioning
confidence: 99%