2013
DOI: 10.1118/1.4773891
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The effect of averaging adjacent planes for artifact reduction in matrix inversion tomosynthesis

Abstract: Purpose: Matrix inversion tomosynthesis (MITS) uses linear systems theory and knowledge of the imaging geometry to remove tomographic blur that is present in conventional backprojection tomosynthesis reconstructions, leaving in-plane detail rendered clearly. The use of partial-pixel interpolation during the backprojection process introduces imprecision in the MITS modeling of tomographic blur, and creates low-contrast artifacts in some MITS planes. This paper examines the use of MITS slabs, created by averagin… Show more

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Cited by 5 publications
(3 citation statements)
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“…Without a full geometric calibration of the imaging system ( e.g . Yang, et al ., 2006) filtered backprojection (Bushberg, 2012) or matrix inversion (Godfrey et al ., 2013) techniques were not possible. Hence, TS reconstruction was performed using the shift and add method (Niklason et al 1997), which is more robust when geometric factors are known with reduced precision.…”
Section: Methodsmentioning
confidence: 99%
“…Without a full geometric calibration of the imaging system ( e.g . Yang, et al ., 2006) filtered backprojection (Bushberg, 2012) or matrix inversion (Godfrey et al ., 2013) techniques were not possible. Hence, TS reconstruction was performed using the shift and add method (Niklason et al 1997), which is more robust when geometric factors are known with reduced precision.…”
Section: Methodsmentioning
confidence: 99%
“…As our studies proceed, we plan with FBP, in addition to the standard ramp filter, to use a cosine-shaped anodization filter to suppress high-frequency noise. In addition, low frequency enhancement (Godfrey et al 2003, Mertelmeier 2014) will be used to restore some of the contrast suppressed by the ramp filter, so the images have less of a 'flat' With MITS, the sliding average approach that sums adjacent planes (Godfrey et al 2013) will be optimized for the number of slices to slab according to the response of microcalcifications with the given tube angle used. This sliding average technique reduces image noise while also suppressing most tomosynthesis artifacts.…”
Section: Tomosynthesis Datamentioning
confidence: 99%
“…Solving a real-time/online matrix inversion is part of mathematics and control theory. It finds important applications in various areas such as traffic simulation and/or online control in the frame of intelligent transportation systems, robotics (e.g., for kinematics and inverse kinematics), communications [3], machine learning [4], smart/complex antennas (MIMO) [5,6,7], Field Programmable Gate Array (FPGA) [8,9], signal processing [10], image processing [11,12], and robotics [13,14,15], etc.…”
Section: Introductionmentioning
confidence: 99%