Dose reconstruction for real-time patient-specific dose estimation in CT.

PURPOSE Many recent computed tomography (CT) dose reduction approaches belong to one of three categories: statistical reconstruction algorithms, efficient x-ray detectors, and optimized CT acquisition schemes with precise control over the x-ray distribution. The latter category could greatly benefit from fast and accurate methods for dose estimation, which would enable real-time patient-specific protocol optimization. METHODS The authors present a new method for volumetrically reconstructing absorbed dose on a per-voxel basis, directly from the actual CT images. The authors' specific implementation combines a distance-driven pencil-beam approach to model the first-order x-ray interactions with a set of Gaussian convolution kernels to model the higher-order x-ray interactions. The authors performed a number of 3D simulation experiments comparing the proposed method to a Monte Carlo based ground truth. RESULTS The authors' results indicate that the proposed approach offers a good trade-off between accuracy and computational efficiency. The images show a good qualitative correspondence to Monte Carlo estimates. Preliminary quantitative results show errors below 10%, except in bone regions, where the authors see a bigger model mismatch. The computational complexity is similar to that of a low-resolution filtered-backprojection algorithm. CONCLUSIONS The authors present a method for analytic dose reconstruction in CT, similar to the techniques used in radiation therapy planning with megavoltage energies. Future work will include refinements of the proposed method to improve the accuracy as well as a more extensive validation study. The proposed method is not intended to replace methods that track individual x-ray photons, but the authors expect that it may prove useful in applications where real-time patient-specific dose estimation is required.

[1]  Peter Winkler,et al.  Advanced kernel methods vs. Monte Carlo-based dose calculation for high energy photon beams. , 2009, Radiotherapy and oncology : journal of the European Society for Therapeutic Radiology and Oncology.

[2]  Steven Bartolac,et al.  Fluence field optimization for noise and dose objectives in CT. , 2011, Medical physics.

[3]  Shuai Leng,et al.  Radiation dose reduction to the breast in thoracic CT: comparison of bismuth shielding, organ-based tube current modulation, and use of a globally decreased tube current. , 2011, Medical physics.

[4]  W. Ulmer,et al.  A 3D photon superposition/convolution algorithm and its foundation on results of Monte Carlo calculations , 2005, Physics in medicine and biology.

[5]  Jonathan Sperl,et al.  Computer-Assisted Scan Protocol and Reconstruction (CASPAR)—Reduction of Image Noise and Patient Dose , 2010, IEEE Transactions on Medical Imaging.

[6]  R. Siddon Fast calculation of the exact radiological path for a three-dimensional CT array. , 1985, Medical physics.

[7]  Russell H. Taylor,et al.  Real-time dose computation: GPU-accelerated source modeling and superposition/convolution. , 2010, Medical physics.

[8]  John M Boone,et al.  Reply to "Comment on the 'Report of AAPM TG 204: Size-specific dose estimates (SSDE) in pediatric and adult body CT examinations'" [AAPM Report 204, 2011]. , 2012, Medical physics.

[9]  B. De Man,et al.  Distance-driven projection and backprojection in three dimensions. , 2004, Physics in medicine and biology.

[10]  A. Dell'Acqua,et al.  Geant4—a simulation toolkit , 2003 .

[11]  Aiping Ding,et al.  Monte Carlo calculation of imaging doses from diagnostic multidetector CT and kilovoltage cone-beam CT as part of prostate cancer treatment plans. , 2010, Medical physics.

[12]  Harlan M Krumholz,et al.  Exposure to low-dose ionizing radiation from medical imaging procedures. , 2009, The New England journal of medicine.

[13]  Ehsan Samei,et al.  Projection-based dose metric: accuracy testing and applications for CT design , 2013, Medical Imaging.

[14]  Daniel Kolditz,et al.  Fast on-site Monte Carlo tool for dose calculations in CT applications. , 2012, Medical physics.

[15]  J. Battista,et al.  A convolution method of calculating dose for 15-MV x rays. , 1985, Medical physics.

[16]  C A Mistretta,et al.  Experimental realization of fluence field modulated CT using digital beam attenuation , 2014, Physics in medicine and biology.

[17]  T. Krieger,et al.  Monte Carlo- versus pencil-beam-/collapsed-cone-dose calculation in a heterogeneous multi-layer phantom , 2005, Physics in medicine and biology.

[18]  J. Boone,et al.  Size-Specific Dose Estimates (SSDE) in Pediatric and Adult Body CT Examinations , 2011 .

[19]  Osamu Matsui,et al.  Assessment of an organ‐based tube current modulation in thoracic computed tomography , 2012, Journal of applied clinical medical physics.

[20]  W. Paul Segars,et al.  Prospective optimization of CT under tube current modulation: I. organ dose , 2014, Medical Imaging.

[21]  R M Gagne,et al.  Alternative methods of obtaining the computed tomography dose index. , 1996, Health physics.

[22]  P. Joseph An Improved Algorithm for Reprojecting Rays through Pixel Images , 1982 .

[23]  A. Ahnesjö,et al.  Dose calculations for external photon beams in radiotherapy. , 1999, Physics in medicine and biology.