2009
DOI: 10.1117/12.813918
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The CNR method in scan angle optimization of tomosynthesis and its limitations

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Cited by 6 publications
(9 citation statements)
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“…Previous theoretical analysis of image blurring in the Z-direction in terms of slice sensitivity profile 7 or depth of field 10 showed that image blurring is inversely proportional to the scan angle. We observed a similar trend of image blurring in the Z-direction in terms of FWHM in the current study using both phantom and human subject data.…”
Section: Discussionmentioning
confidence: 99%
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“…Previous theoretical analysis of image blurring in the Z-direction in terms of slice sensitivity profile 7 or depth of field 10 showed that image blurring is inversely proportional to the scan angle. We observed a similar trend of image blurring in the Z-direction in terms of FWHM in the current study using both phantom and human subject data.…”
Section: Discussionmentioning
confidence: 99%
“…The previous works used physical properties such as MTF, ASF, CNR, SSP, and mathematical observer models for optimization of DBT systems. These studies showed that, in general, decreasing acquisition angular range degraded the depth resolution, [7][8][9][10]12 and the CNR for masses was improved with increasing scan angular range, 9,12 while CNR for microcalcifications was less sensitive to the angular range compared to mass. 12 However, Ren et al 10 found that the choice of filters in their FBP method dominated the effect of acquisition angular range on CNR.…”
Section: Introductionmentioning
confidence: 99%
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“…65 For this, the authors compared the CNR, the inplane full width at half maximum (FWHM) and the ASF of alone is not an appropriate metric for optimization of angular range, since a variation in angular range affects the inherent filtration performed by the reconstruction algorithm, which in turn impacts the value of CNR, rather than the angular range variation having a direct impact on CNR. 67 Finally, Gang et al proposed an analysis framework for optimization of geometry parameters using cascaded systems analysis by measuring the background power spectra of textured phantoms and incorporating this feature into a generalized detectability model that takes into account background, quantum and electronic noise. 68 The authors used this model to investigate the impact of varying angular range and number of projections (including values relevant to tomosynthesis and CT) on signals of different frequency characteristics, and found that the optimal parameter values differ for low and high frequency tasks.…”
Section: Geometry Optimizationmentioning
confidence: 99%
“…Many researchers have performed studies to determine the optimum geometry (angular range and number of projection views) for DBT. (Eberhard et al , 2006; Chawla et al , 2009; Chawla et al , 2008; Das et al , 2009; Gang et al , 2010; Gifford et al , 2008; Hu et al , 2008; Lu et al , 2011; Maidment et al , 2005; Maidment et al , 2006; Mertelmeier et al , 2008; Nishikawa et al , 2007; Reiser and Nishikawa, 2010; Ren et al , 2006; Sechopoulos, 2013; Sechopoulos and Ghetti, 2009; Tucker et al , 2012; Tucker et al , 2013; Van de Sompel et al , 2011; Wu et al , 2004; Ren et al , 2009, Young et al, 2013) Most of these studies have involved modeling of the tomosynthesis systems and some included modeling of the observers. Very few of the investigations have been experimental, in most part due to the unavailability of DBT systems that permit investigation of a wide variety of geometries, and because of the unavailability of realistic breast-simulating physical phantoms.…”
Section: Introductionmentioning
confidence: 99%