2020
DOI: 10.1109/tmi.2019.2938411
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Spatial Auto-Regressive Analysis of Correlation in 3-D PET With Application to Model-Based Simulation of Data

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Cited by 8 publications
(13 citation statements)
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“…We refer to such list-mode or sinogram sampling techniques as projection-domain methods. The work here is stimulated by ( Huang et al, 2020 ), who used a combination of physical phantom studies and numerical simulations to develop an image-domain bootstrapping strategy for PET data. The approach is based on a sub-ordinate Gaussian structure, a particular type of Gaussian copula form ( Joe, 2014 ), with the ability to capture the Poisson-like nature of voxel-level measurements as well as relevant spatial and temporal covariances.…”
Section: Introductionmentioning
confidence: 99%
See 3 more Smart Citations
“…We refer to such list-mode or sinogram sampling techniques as projection-domain methods. The work here is stimulated by ( Huang et al, 2020 ), who used a combination of physical phantom studies and numerical simulations to develop an image-domain bootstrapping strategy for PET data. The approach is based on a sub-ordinate Gaussian structure, a particular type of Gaussian copula form ( Joe, 2014 ), with the ability to capture the Poisson-like nature of voxel-level measurements as well as relevant spatial and temporal covariances.…”
Section: Introductionmentioning
confidence: 99%
“…The approach is based on a sub-ordinate Gaussian structure, a particular type of Gaussian copula form ( Joe, 2014 ), with the ability to capture the Poisson-like nature of voxel-level measurements as well as relevant spatial and temporal covariances. In the context of standard clinical PET-FDG studies, involving imaging over a relatively short duration time frame between 45 and 60 minutes after tracer injection, ( Huang et al, 2020 ) proposed sub-dividing frame data in order to obtain the near-replicate information needed to estimate unknown parameters in a proposed image-domain simulation model. This technique was illustrated using data from a clinical PET-FDG lung cancer study.…”
Section: Introductionmentioning
confidence: 99%
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“…The inter-frame decorrelation of A(z, x, y, t) was computed based on complex OCT signals, which enables higher motion sensitivity because of the comprehensive utilization of amplitude and phase information. In addition, to suppress noise-induced decorrelation artifacts, the inverse signal-to-noise ratio (iSNR)-decorrelation OCTA (ID-OCTA) algorithm was applied to remove static and noise regions at all SNRs in intensity-decorrelation feature space [23].…”
Section: Octamentioning
confidence: 99%