2012
DOI: 10.1118/1.3685443
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A novel technique for markerless, self-sorted 4D-CBCT: Feasibility study

Abstract: A novel technique employing the basics of Fourier transform theory was investigated and demonstrated to be feasible in achieving markerless, self-sorted 4D-CBCT reconstruction.

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Cited by 46 publications
(63 citation statements)
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“…The error tolerance parameter ε we introduced in Eq. (11) can partially account for the mismatches. For a general solution, a calibration between the CT simulator and onboard imaging system can be performed.…”
Section: D Limitations Of the Current Studymentioning
confidence: 99%
“…The error tolerance parameter ε we introduced in Eq. (11) can partially account for the mismatches. For a general solution, a calibration between the CT simulator and onboard imaging system can be performed.…”
Section: D Limitations Of the Current Studymentioning
confidence: 99%
“…To comprehensively evaluate the markerless technique, a simulation study was performed using the XCAT phantoms 101 . The phantoms were used to model different patient anatomies as well as variations in the respiratory motion (including changes in respiratory cycle duration, inspiration to expiration ratio, diaphragm motion amplitude, AP chest wall motion amplitude, and tumor and organ derived trajectories).…”
Section: Radiation Therapymentioning
confidence: 99%
“…Vectors subscripted by the spatio-temporal dimensions relate to the minimization of the total variation according to definitions (6) and (8). Vectors denoted by subscript relate the minimization of the PCA regularization term, while vectors with subscript relate to the enforcement of the nonnegativity constraint.…”
Section: Appendix a Split-bregman And Conjugate Gradient Algorithmsmentioning
confidence: 99%
“…The g-FDK algorithm was implemented with a ramp (Ram-Lak) filter according to the outline in [9], [36]. The TV reconstruction was implemented as the solution to the constrained optimization problem (3) with spatial and temporal TV regularization defined according to (8). The Split-Bregman solver was applied as described in Appendix A.…”
Section: G Implementationmentioning
confidence: 99%
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