Simulated scatter performance of an inverse-geometry dedicated breast CT system.
暂无分享,去创建一个
[1] Ehsan Samei,et al. Simulation study of a quasi-monochromatic beam for x-ray computed mammotomography. , 2004, Medical physics.
[2] John M. Boone,et al. Computed Tomography for Imaging the Breast , 2006, Journal of Mammary Gland Biology and Neoplasia.
[3] Lingyun Chen,et al. Visibility of microcalcification in cone beam breast CT: effects of X-ray tube voltage and radiation dose. , 2007, Medical physics.
[4] Lei Zhu,et al. Scatter Correction Method for X-Ray CT Using Primary Modulation: Theory and Preliminary Results , 2006, IEEE Transactions on Medical Imaging.
[5] J. Boone,et al. Dedicated breast CT: initial clinical experience. , 2008, Radiology.
[6] D. Jaffray,et al. Cone-beam computed tomography with a flat-panel imager: magnitude and effects of x-ray scatter. , 2001, Medical physics.
[7] D. Jaffray,et al. The influence of antiscatter grids on soft-tissue detectability in cone-beam computed tomography with flat-panel detectors. , 2004, Medical physics.
[8] Taly Gilat Schmidt,et al. A prototype table‐top inverse‐geometry volumetric CT system , 2006 .
[9] Aruna A. Vedula,et al. Microcalcification detection using cone-beam CT mammography with a flat-panel imager. , 2004, Physics in medicine and biology.
[10] X Liu,et al. A post-reconstruction method to correct cupping artifacts in cone beam breast computed tomography. , 2007, Medical physics.
[11] Biao Chen,et al. Cone-beam volume CT breast imaging: feasibility study. , 2002, Medical physics.
[12] W. Kalender,et al. Combining deterministic and Monte Carlo calculations for fast estimation of scatter intensities in CT , 2006, Physics in medicine and biology.
[13] J A Seibert,et al. X-ray scatter removal by deconvolution. , 1988, Medical physics.
[14] N. Pelc,et al. An inverse-geometry volumetric CT system with a large-area scanned source: a feasibility study. , 2004, Medical physics.
[15] John M Boone,et al. Technique factors and their relationship to radiation dose in pendant geometry breast CT. , 2005, Medical physics.
[16] J. Boone,et al. Dedicated breast CT: radiation dose and image quality evaluation. , 2001, Radiology.
[17] S. Mori,et al. Magnitude and effects of x-ray scatter in a 256-slice CT scanner. , 2006, Medical physics.
[18] R. Ning,et al. A cone beam filtered backprojection (CB-FBP) reconstruction algorithm for a circle-plus-two-arc orbit. , 2001, Medical physics.
[19] Selin Carkaci,et al. Dedicated cone-beam breast CT: feasibility study with surgical mastectomy specimens. , 2007, AJR. American journal of roentgenology.
[20] J. S. Laughlin,et al. Absorbed radiation dose in mammography. , 1979, Radiology.
[21] Edward G. Solomon,et al. Scanning-beam digital x-ray (SBDX) system for cardiac angiography , 1999, Medical Imaging.
[22] R. F. Wagner,et al. SNR and DQE analysis of broad spectrum X-ray imaging , 1985 .
[23] Ruola Ning,et al. Flat panel detector-based cone beam computed tomography with a circle-plus-two-arcs data acquisition orbit: preliminary phantom study. , 2003, Medical physics.
[24] J. Boone,et al. Evaluation of x-ray scatter properties in a dedicated cone-beam breast CT scanner. , 2005, Medical physics.
[25] Freek J. Beekman,et al. Accelerated simulation of cone beam X-ray scatter projections , 2004, IEEE Transactions on Medical Imaging.
[26] C. D'Orsi,et al. Monte Carlo and phantom study of the radiation dose to the body from dedicated CT of the breast. , 2008, Radiology.
[27] Aruna A. Vedula,et al. A computer simulation study comparing lesion detection accuracy with digital mammography, breast tomosynthesis, and cone-beam CT breast imaging. , 2006, Medical physics.
[28] P. C. Johns,et al. X-ray characterisation of normal and neoplastic breast tissues. , 1987, Physics in medicine and biology.
[29] M. Defrise,et al. A fast rebinning algorithm for 3D positron emission tomography using John's equation , 1999 .
[30] Hengyong Yu,et al. Cone-beam mammo-computed tomography from data along two tilting arcs. , 2006, Medical physics.
[31] J. Boone,et al. Evaluation of x-ray scatter properties in a dedicated cone-beam breast CT scanner. , 2005, Medical physics.
[32] L. Feldkamp,et al. Practical cone-beam algorithm , 1984 .
[33] J A Sorenson,et al. Scatter rejection by air gaps: an empirical model. , 1985, Medical physics.
[34] Norbert J. Pelc,et al. A fast 3D reconstruction algorithm for inverse-geometry CT based on an exact PET rebinning algorithm , 2007, SPIE Medical Imaging.
[35] Stephen J Glick,et al. Normalized glandular dose (DgN) coefficients for flat-panel CT breast imaging. , 2004, Physics in medicine and biology.
[36] Ruola Ning,et al. X-ray scatter correction algorithm for cone beam CT imaging. , 2004, Medical physics.
[37] T R Nelson,et al. A comprehensive analysis of DgN(CT) coefficients for pendant-geometry cone-beam breast computed tomography. , 2004, Medical physics.
[38] M Honda,et al. Method for estimating the intensity of scattered radiation using a scatter generation model. , 1991, Medical physics.
[39] Freek J. Beekman,et al. Efficient Monte Carlo based scatter artifact reduction in cone-beam micro-CT , 2006, IEEE Transactions on Medical Imaging.
[40] P M Joseph,et al. The effects of scatter in x-ray computed tomography. , 1982, Medical physics.
[41] Robert E. Melen,et al. CdZnTe detector array for a scanning-beam digital x-ray system , 1999, Medical Imaging.
[42] Samta Thacker,et al. Evaluating the impact of X-ray spectral shape on image quality in flat-panel CT breast imaging. , 2007, Medical physics.
[43] S. Molloi,et al. Photon counting computed tomography: concept and initial results. , 2005, Medical physics.
[44] Kai Yang,et al. Computer modeling of the spatial resolution properties of a dedicated breast CT system. , 2007, Medical physics.
[45] J. Boone,et al. An accurate method for computer-generating tungsten anode x-ray spectra from 30 to 140 kV. , 1997, Medical physics.
[46] Gary H. Glover,et al. Compton scatter effects in CT reconstructions , 1982 .