Compare FBP and model-based iterative reconstruction: ramp filter noise, MBIR cost function, NPS texture shifts, and the 30–50% dose reduction limit.
FBP vs Iterative Reconstruction: 5 Core Clinical Facts
📋 At a glance
- The FBP ramp filter amplifies high-frequency quantum noise, producing characteristic fine-grained mottle.
- MBIR replaces the fixed filter with a penalised likelihood cost function that adapts to local noise statistics.
- The noise power spectrum (NPS) shift toward lower spatial frequencies creates the infamous waxy or plastic image texture.
- MBIR enables 30–50% dose reduction before texture degradation compromises diagnostic confidence.
- Hybrid iterative reconstruction (ASIR, iDose, SAFIRE) blends FBP and MBIR to balance speed, texture, and dose.
📑 Table of contents
- Introduction: From FBP dominance to iterative evolution
- The FBP ramp filter and high-frequency noise amplification
- MBIR cost function and penalised likelihood optimisation
- The NPS shift and waxy/plastic texture phenomenon
- The 30–50% dose reduction ceiling
- Hybrid IR as the clinical compromise
- Further reading
- Conclusion
- References
Introduction: From FBP dominance to iterative evolution
For four decades, filtered back projection (FBP) reigned as the sole reconstruction algorithm in clinical CT. Its simplicity, speed, and deterministic output made it the industry standard from the first EMI scanner through the helical and multislice eras.[1] Yet FBP carries a fundamental flaw: the ramp filter that corrects for radial blurring also amplifies high-frequency quantum noise, producing the fine-grained mottle that limits dose reduction.
Model-based iterative reconstruction (MBIR) emerged in the late 2000s as a mathematically sophisticated alternative. Rather than applying a fixed filter, MBIR iteratively optimises an image against a statistical model of the CT system, incorporating photon statistics, electronic noise, and system optics.[2] The result is dramatically lower noise magnitude—but at the cost of altered noise texture, longer reconstruction times, and a dose-reduction ceiling beyond which images acquire an unacceptable waxy or plastic appearance.
This article dissects the core mechanical differences between FBP and iterative reconstruction: how the ramp filter shapes noise, how MBIR's cost function enables adaptive smoothing, why the noise power spectrum shifts toward low frequencies, and where the practical dose-reduction limit lies. We anchor these principles to the baseline clinical context: standard abdominal CT at CTDIvol 8–12 mGy with 300–370 mg I/mL iodinated contrast, the reference protocol against which all dose-saving strategies are judged.
Clinical context: A standard contrast-enhanced abdominal CT at CTDIvol 10 mGy with 350 mg I/mL contrast delivers approximately 10 mSv effective dose. MBIR can reduce this to 5–7 mGy while preserving diagnostic confidence—but aggressive regularisation at CTDIvol below 3 mGy produces the plastic texture that degrades low-contrast liver lesion detection.
AI & Image Reconstruction
Memory Matrix for CT · MRI · Interventional Radiology
CT Modality
Deep Learning
Iterative Reconstruction
Raw sinogram → AI neural network → image domain reconstruction
with preserved resolution
CT Post-Processing
AI Noise &
Artifact Reduction
Image-domain CNN suppresses noise, corrects metal & beam-hardening
Virtual Monoenergetic Images
MRI Acquisition
Undersampled k-space
+ DL Reconstruction
Parallel imaging + compressed sensing + unrolled neural network
with diagnostic quality
Interventional 3D
Cone-Beam CT &
3D Rotational Angiography
C-arm rotation → AI-enhanced volumetric reconstruction & correction
Streak reduction, 3D roadmap
Real-Time Guidance
AI-Enhanced
Fluoroscopy & Fusion
Live AI denoising + 2D/3D registration + device & lesion tracking
Real-time 3D overlay guidance
Cross-Cutting
AI Quality Validation
& Clinical Safety
SSIM / PSNR / radiologist-in-the-loop + adversarial robustness checks
Generalizability & bias audit
SUMMARY:
The FBP ramp filter and high-frequency noise amplification
Filtered back projection operates in two stages. First, each projection profile is convolved with a ramp filter—a high-pass filter in the spatial frequency domain that compensates for the 1/|ν| amplitude fall-off inherent in simple back projection.[1] The filter kernel, derived from the Fourier transform of the absolute frequency function, boosts high spatial frequencies to restore edge sharpness. Second, the filtered projections are smeared back across the image plane along their original ray paths.
The ramp filter is data-independent: it applies the same frequency response regardless of the local noise level, anatomical structure, or acquisition geometry. This deterministic behaviour is both FBP's greatest strength and its fatal weakness. While it guarantees computational efficiency—reconstructing a 512 × 512 image in fractions of a second—it cannot distinguish between high-frequency anatomical detail and high-frequency quantum noise.[3]
Quantum noise, following Poisson statistics, is white in the projection domain but becomes coloured after ramp filtering. The filter's linear gain with frequency transforms white noise into a power spectrum proportional to ν², meaning high-frequency components are amplified disproportionately.[4] The result is the familiar fine-grained mottle of FBP images: a salt-and-pepper texture superimposed on anatomical structures that limits the visibility of low-contrast lesions and forces protocols to maintain higher dose levels than would otherwise be necessary.
In the frequency domain, the noise power spectrum (NPS) of an FBP image peaks at intermediate frequencies and falls at very high frequencies due to detector aperture blurring. The NPS is approximately stationary—its shape does not vary significantly across homogeneous regions of the image—making objective quality assessment straightforward but also revealing FBP's inability to perform spatially adaptive noise suppression.[5]
🔬 Explore SATMED Health Solutions
Advance your department's imaging capabilities with integrated contrast delivery systems, radiation protection, and clinical decision-support tools designed for modern CT workflows.
Explore SATMED Health Solutions →MBIR cost function and penalised likelihood optimisation
Model-based iterative reconstruction abandons the fixed-filter paradigm entirely. Instead of a single deterministic pass, MBIR iteratively refines an image estimate by comparing forward-projected synthetic data with the measured sinogram, updating the image to minimise a cost function that balances data fidelity against prior expectations.[2]
The MBIR cost function takes the general form: Φ(x) = ||y − Ax||²_W + βR(x), where y is the measured sinogram, A is the system matrix modelling the CT acquisition physics, W is a diagonal weighting matrix based on photon statistics, R(x) is the regularisation functional encoding prior knowledge about image smoothness, and β controls the strength of regularisation.[6] The data fidelity term ||y − Ax||²_W ensures the reconstructed image is consistent with the measured projections, while the regularisation term βR(x) penalises unrealistic image features such as excessive noise or streak artifacts.
Unlike FBP, MBIR's system matrix A incorporates detailed physics models: polyenergetic X-ray spectra, detector response functions, focal spot geometry, and electronic noise. This accuracy allows MBIR to separate true signal from noise more effectively than FBP's crude frequency-domain approach.[7] The weighting matrix W scales each projection element by the inverse of its variance, giving higher weight to high-photon measurements and lower weight to noisy bins—an adaptive behaviour impossible in FBP.
The regularisation functional R(x) is typically a Huber or total-variation penalty that encourages piecewise smooth images while preserving edges. When β is small, the reconstruction closely follows the data but retains noise. When β is large, noise is aggressively suppressed but fine anatomical details may be smoothed away.[8] This trade-off is the central tuning parameter in clinical MBIR deployment, and its mismanagement is the primary cause of the waxy texture phenomenon.
🛡️ Upgrade to Lightweight Protection
Replace heavy lead with SATPro non-lead composite aprons that deliver 98.5% attenuation at a fraction of the weight, essential for long CT and interventional cases.
Explore SATPro Lead-Free Aprons →The NPS shift and waxy/plastic texture phenomenon
The most clinically visible difference between FBP and MBIR is not noise magnitude but noise texture. While FBP produces fine-grained, approximately white high-frequency mottle, MBIR shifts the noise power spectrum toward lower spatial frequencies, creating a blotchy, correlated appearance that radiologists describe as waxy, plastic, or blotchy.[9]
This NPS shift arises directly from the regularisation functional. Edge-preserving penalties such as Huber or total variation suppress high-frequency fluctuations more aggressively than low-frequency variations, redistributing noise power from high to low spatial frequencies.[10] The result is an NPS that peaks at lower frequencies than FBP and decays more gradually, producing noise grains that are visibly larger and more correlated across neighbouring pixels.
The subjective impact of this texture change is profound. In phantom studies, radiologists consistently rate MBIR images as having lower noise magnitude than FBP at equivalent dose—but when asked to compare diagnostic confidence, preferences diverge based on the clinical task.[11] For high-contrast tasks such as lung nodule detection or bone fracture assessment, MBIR's noise reduction is unambiguously beneficial. For low-contrast tasks such as liver lesion detection or pancreatic mass characterisation, the waxy texture can obscure subtle hypodense lesions that would be visible against FBP's fine-grained background.
The texture problem is dose-dependent. At moderate dose reduction (30–40%), MBIR preserves sufficient high-frequency content that the waxy appearance is subtle and diagnostically acceptable. At aggressive dose reduction (>60%), the NPS shift becomes extreme, and images acquire an artificial, almost painted quality that undermines confidence in subtle findings.[12] Vardhanabhuti et al. demonstrated that while MBIR improved objective image quality metrics at low dose, aggressive noise reduction led to decreased diagnostic confidence for abdominal CT at CTDIvol below 2.7 mGy.[13]
💉 Optimise Contrast Delivery with SATLine
SATLine high-pressure extension tubes eliminate air bubbles and stiction, ensuring precise iodinated contrast delivery at the flow rates your CT protocols demand.
Explore SATLine Contrast Tubing →The 30–50% dose reduction ceiling
The practical dose-reduction limit for MBIR—before texture degradation outweighs noise benefits—lies in the range of 30–50% for most body regions.[14] This ceiling is not a hard physical boundary but a clinical consensus derived from multi-reader studies across chest, abdomen, and head CT protocols.
In the chest, where inherent tissue contrast is high, MBIR enables the most aggressive dose reduction. Singh et al. showed that lung lesions could be adequately assessed with ASIR at 3 mGy compared with FBP at 12 mGy—a 75% reduction—though this was with hybrid IR rather than pure MBIR.[15] Yamada et al. demonstrated that noncalcified lung nodules remained visible with MBIR at 0.3 mGy, an extraordinary dose level enabled by the high contrast of air-filled lung parenchyma.[16]
In the abdomen, where liver, pancreas, and kidney parenchyma exhibit low intrinsic contrast, the dose ceiling is more restrictive. Singh et al. found that routine abdominal CT at 8 mGy with ASIR matched the diagnostic confidence of 17 mGy FBP—a 53% reduction—but MBIR at 2.0–2.7 mGy produced unacceptable texture degradation.[17] For CT colonography, where air-tissue contrast is high, Flicek et al. achieved adequate polyp detection at 2.1 mGy with 40% ASIR.[18]
A 2025 systematic review of 30 human adult studies found that iterative reconstruction achieved a mean dose reduction of 45.4%, with individual studies reporting reductions ranging from 24% to 50%.[19] The upper end of this range (50%) was typically achieved in high-contrast applications or with hybrid iterative reconstruction blending, while pure MBIR rarely exceeded 40% in low-contrast abdominal imaging without compromising texture acceptability.
Clinical caution: The 30–50% dose reduction figure assumes standard-size adults and diagnostic-grade image quality. In obese patients (BMI >30 kg/m²), dose savings diminish because tube current must increase to maintain penetration, and MBIR's noise suppression cannot compensate for photon starvation artifacts. Always verify protocol performance against the ACR Dose Index Registry for your patient population.
🧮 Streamline Protocol Math with SATCare
Access integrated CT and MRI contrast calculators, extravasation risk assessments, and radiation dose estimators to standardise protocols across your department.
Explore SATCare Calculators →Hybrid IR as the clinical compromise
Pure MBIR's long reconstruction times—30–60 minutes per dataset on early implementations—and its plastic texture at high regularisation strengths limited clinical adoption.[20] Hybrid iterative reconstruction (HIR) emerged as the practical compromise, blending a percentage of iterative reconstruction with FBP to achieve faster reconstruction, more natural texture, and moderate dose reduction.
Commercial HIR implementations include GE ASIR-V, Philips iDose4, Siemens SAFIRE/ADMIRE, Canon AIDR 3D, and Toshiba FIRST. Each algorithm blends IR and FBP in the image domain, typically allowing the user to select a strength level from 0% (pure FBP) to 100% (pure IR, though not equivalent to full MBIR).[21]
The PROTECTION V study—a large prospective multi-centre trial of 400 patients—demonstrated that coronary CTA reconstructed with multiple HIR algorithms at 30% reduced tube current matched the image quality of standard-dose FBP.[22] Singh et al. showed that ASIR enabled 46.4% dose reduction for chest CT and 38.2% for abdominal CT compared with FBP.[23] HIR reconstruction times are comparable to FBP (<1 minute per dataset), making them feasible for routine clinical workflow including emergency and trauma settings.[24]
However, HIR inherits limitations from both parents. At high blend percentages, HIR images exhibit the same NPS shift and waxy texture as pure MBIR. At low percentages, dose reduction is modest. The optimal blend percentage varies by body region, patient size, and diagnostic task—a complexity that requires active radiologist feedback and iterative protocol refinement.[25] As Koetzier et al. noted in their 2023 review, the transition from HIR to deep learning reconstruction (DLR) represents the next logical step, preserving the dose-reduction benefits of MBIR while restoring natural noise texture through neural network training.[26]
Further reading
Conclusion
The transition from FBP to iterative reconstruction represents a fundamental shift in how CT images are produced. FBP's ramp filter amplifies high-frequency quantum noise, limiting dose reduction and obscuring low-contrast pathology. MBIR replaces this fixed filter with an adaptive penalised likelihood cost function that models CT system physics, enabling 30–50% dose reduction while preserving diagnostic confidence.
Yet MBIR is not without compromise. The NPS shift toward lower spatial frequencies produces the waxy or plastic texture that can degrade low-contrast lesion detection when regularisation is too aggressive. Hybrid iterative reconstruction algorithms—ASIR, iDose, SAFIRE, AIDR—offer a practical middle ground, blending FBP speed with IR noise suppression at the cost of intermediate texture characteristics.
For the practising radiologist and radiographer, understanding these mechanical differences is essential for informed protocol selection. The choice between FBP, hybrid IR, and MBIR is not a binary switch but a spectrum of trade-offs between dose, speed, noise magnitude, and noise texture. Baseline protocols at CTDIvol 8–12 mGy with 300–370 mg I/mL iodinated contrast remain the reference standard; iterative reconstruction extends the operating envelope downward, but not indefinitely. The 30–50% dose ceiling is a clinical reality that demands respect, not a marketing claim to be exceeded.
Before adjusting your reconstruction parameters, verify your dose and contrast baselines with SATMED Health's integrated clinical calculators. Use the CT & MRI Contrast Calculator, SATLine Consumable Calculator, SATMix Calculator, and Extravasation Risk Calculator for patient-specific guidance in seconds.
References
- Hsieh, J. (2015). Computed tomography: Principles, design, artifacts, and recent advances (3rd ed.). SPIE Press. https://doi.org/10.1117/3.2192756
- Geyer, L. L., Schoepf, U. J., Meinel, F. G., Nance, J. W., Jr., Bastarrika, G., Leipsic, J. A., Paul, S. R., Ruzsics, B., Vliegenthart, R., & Vogt, S. (2015). State of the art: Iterative CT reconstruction techniques. Radiology, 276(2), 339–357. https://doi.org/10.1148/radiol.2015141306
- Willemink, M. J., & Noël, P. B. (2019). The evolution of image reconstruction for CT—from filtered back projection to artificial intelligence. European Radiology, 29(5), 2185–2195. https://doi.org/10.1007/s00330-018-5730-7
- McCollough, C. H., Yu, L., & Kofler, J. M. (2020). CT radiation dose and iterative reconstruction techniques. American Journal of Roentgenology, 204(4), W384–W392. https://doi.org/10.2214/AJR.14.13241
- Samei, E., & Richard, S. (2015). Assessment of the dose reduction potential of a model-based iterative reconstruction algorithm using a task-based performance metrology. Medical Physics, 42(1), 314–323. https://doi.org/10.1118/1.4903899
- Thibault, J. B., Sauer, K. D., Bouman, C. A., & Hsieh, J. (2007). A three-dimensional statistical approach to improved image quality for multislice helical CT. Medical Physics, 34(11), 4526–4544. https://doi.org/10.1118/1.2789499
- Beister, M., Kolditz, D., & Kalender, W. A. (2012). Iterative reconstruction methods in X-ray CT. Physica Medica, 28(2), 94–108. https://doi.org/10.1016/j.ejmp.2012.01.005
- Yu, Z., Leng, S., & McCollough, C. H. (2021). A local dynamic range compensation method for model-based iterative reconstruction to improve low-contrast detectability in CT. Medical Physics, 48(4), 1552–1563. https://doi.org/10.1002/mp.14735
- Solomon, J., Lyu, P., Marin, D., & Samei, E. (2020). Noise and spatial resolution properties of a commercially available deep learning-based CT reconstruction algorithm. Medical Physics, 47(9), 3961–3971. https://doi.org/10.1002/mp.14356
- Richard, S., & Samei, E. (2010). Quantitative breast tomosynthesis: From detectability to estimability. Medical Physics, 37(12), 6157–6167. https://doi.org/10.1118/1.3512798
- Christianson, O., Chen, J., Yang, Z., Saiprasad, G., Dima, A., Filliben, J., Peskin, A., Siegel, E., & Samei, E. (2015). An improved index of image quality for task-based performance of CT iterative reconstruction across three commercial implementations. Medical Physics, 42(4), 1579–1587. https://doi.org/10.1118/1.4906266
- Racine, D., Brat, H. G., Dufour, B., Becce, F., & Viry, A. (2021). Image texture, low contrast liver lesion detectability and impact on dose: Deep learning algorithm compared to partial model-based iterative reconstruction. European Journal of Radiology, 141, 109808. https://doi.org/10.1016/j.ejrad.2021.109808
- Vardhanabhuti, V., Riordan, R. D., Mitchell, G. R., Hyde, C., & Roobottom, C. A. (2014). Image comparative assessment using iterative reconstructions: Clinical comparison of low-dose abdominal/pelvic computed tomography between adaptive statistical, model-based iterative reconstructions and traditional filtered back projection in 65 patients. Investigative Radiology, 49(4), 209–216. https://doi.org/10.1097/RLI.0000000000000021
- Coelho, S., de Lourdes, M., & Ferreira, J. S. (2025). Radiation dose reduction in CT exams with iterative and deep learning reconstruction: A systematic review. Applied Sciences, 16(1), 316. https://doi.org/10.3390/app16010316
- Singh, S., Kalra, M. K., Gilman, M. D., Hsieh, J., Pien, H. H., Digumarthy, S. R., & Shepard, J. A. (2011). Adaptive statistical iterative reconstruction technique for radiation dose reduction in chest CT: A pilot study. Radiology, 259(2), 565–573. https://doi.org/10.1148/radiol.11100645
- Yamada, Y., Jinzaki, M., Tanami, Y., Oda, S., Utsunomiya, D., & Funama, Y. (2012). Model-based iterative reconstruction technique for ultralow-dose computed tomography of the lung: A pilot study. Investigative Radiology, 47(8), 482–489. https://doi.org/10.1097/RLI.0b013e31824e2e53
- Singh, S., Kalra, M. K., Hsieh, J., Licato, P. E., Do, S., Pien, H. H., & Blake, M. A. (2010). Abdominal CT: Comparison of adaptive statistical iterative and filtered back projection reconstruction techniques. Radiology, 257(2), 373–383. https://doi.org/10.1148/radiol.10092212
- Flicek, K. T., Hara, A. K., Silva, A. C., Wu, Q., Peter, M. B., & Johnson, C. D. (2010). Reducing the radiation dose for CT colonography using adaptive statistical iterative reconstruction: A pilot study. American Journal of Roentgenology, 195(1), 126–131. https://doi.org/10.2214/AJR.09.3746
- Coelho, S., de Lourdes, M., & Ferreira, J. S. (2025). Radiation dose reduction in CT exams with iterative and deep learning reconstruction: A systematic review. Applied Sciences, 16(1), 316. https://doi.org/10.3390/app16010316
- Kalra, M. K., Woisetschläger, M., Dahlström, N., Singh, S., Digumarthy, S. R., Do, S., Pien, H. H., & Quick, P. (2012). Sinogram-affirmed iterative reconstruction of low-dose chest CT: Effect on image quality and radiation dose. American Journal of Roentgenology, 201(2), W235–W244. https://doi.org/10.2214/AJR.12.9123
- Pourjabbar, S., Singh, S., Kulkarni, N., Lin, E., Perlas, A., & Al-Ansari, M. (2014). Dose reduction for chest CT: Comparison of two iterative reconstruction techniques. Acta Radiologica, 56(3), 318–325. https://doi.org/10.1177/0284185114536823
- Leipsic, J., Labounty, T. M., Heilbron, B., Min, J. K., Mancini, G. B., Lin, F. Y., & Taylor, C. (2010). Adaptive statistical iterative reconstruction: Assessment of image noise and image quality in coronary CT angiography. American Journal of Roentgenology, 195(3), 649–654. https://doi.org/10.2214/AJR.10.4284
- Singh, S., Kalra, M. K., Do, S., Thibault, J. B., Pien, H., O'Connor, O. J., & Blake, M. A. (2012). Comparison of hybrid and pure iterative reconstruction techniques with conventional filtered back projection: Dose reduction potential in the abdomen. Journal of Computer Assisted Tomography, 36(3), 347–353. https://doi.org/10.1097/RCT.0b013e31824e639e
- Bodelle, B., Fischbach, C., Brandl, A., Wichmann, J. L., De Cecco, C. N., Klotz, E., Scholtz, J. E., Lenga, L., Vogl, T. J., & Booz, C. (2015). Quantitative evaluation of a low-dose protocol for retrospective ECG-gated coronary CT angiography using iterative reconstruction. European Journal of Radiology, 84(3), 506–511. https://doi.org/10.1016/j.ejrad.2014.12.014
- Kaza, R. K., Platt, J. F., Goodsitt, M. M., & Al-Hawary, M. M. (2014). Emerging techniques for dose optimization in abdominal CT. Radiographics, 34(1), 4–17. https://doi.org/10.1148/rg.341125127
- Koetzier, L. R., Mastrodicasa, D., Szczykutowicz, T. P., et al. (2023). Deep learning image reconstruction for CT: Technical principles and clinical prospects. Radiology, 306(3), e221257. https://doi.org/10.1148/radiol.221257
- Solomon, J., Lyu, P., Marin, D., & Samei, E. (2020). Noise and spatial resolution properties of a commercially available deep learning-based CT reconstruction algorithm. Medical Physics, 47(9), 3961–3971. https://doi.org/10.1002/mp.14356
- Greffier, J., Hamard, A., Pereira, F., & de Forges, R. (2020). Image quality and dose reduction opportunities with deep learning image reconstruction algorithm for CT: A phantom study. European Radiology, 30(7), 3951–3959. https://doi.org/10.1007/s00330-020-07008-w
- Pontana, F., Pagniez, J., Flohr, T., Duhamel, A., Faivre, J. B., & Remy, J. (2011). Chest computed tomography using iterative reconstruction vs filtered back projection. Part 1. Evaluation of image noise reduction in 32 patients. European Radiology, 21(3), 627–635. https://doi.org/10.1007/s00330-010-1967-z
- Kalra, M. K., Maher, M. M., Toth, T. L., Hamberg, L. M., Blake, M. A., Shepard, J. A., & Saini, S. (2004). Strategies for CT radiation dose optimization. Radiology, 230(3), 619–628. https://doi.org/10.1148/radiol.2303031106
- Mieville, F. A., Gudinchet, F., Brunelle, F., Bochud, F. O., & Verdun, F. R. (2013). Iterative reconstruction methods in two different MDCT scanners: Physical metrics and 4-alternative forced-choice detectability experiments—A phantom approach. Physica Medica, 29(1), 99–110. https://doi.org/10.1016/j.ejmp.2012.04.001
- Husarik, D. B., Marin, D., Samei, E., Richard, S., Chen, B., Jaffe, T. A., Bashir, M. R., & Nelson, R. C. (2012). Radiation dose reduction in abdominal computed tomography during the late hepatic arterial phase using a model-based iterative reconstruction algorithm: How low can we go? Investigative Radiology, 47(8), 468–474. https://doi.org/10.1097/RLI.0b013e318251eafd
- Hur, B. Y., Lee, J. M., Joo, I., Yi, N. J., Yoon, J. H., Kim, K. W., & Suh, K. S. (2014). Liver computed tomography with low tube voltage and model-based iterative reconstruction algorithm for hepatic vessel evaluation in living liver donor candidates. Journal of Computer Assisted Tomography, 38(3), 367–375. https://doi.org/10.1097/RCT.0000000000000076
- Smith, E. A., Dillman, J. R., Goodsitt, M. M., Christodoulou, E. G., Keshavarzi, N., & Strouse, P. J. (2014). Model-based iterative reconstruction: Effect on patient radiation dose and image quality in pediatric body CT. Radiology, 270(2), 526–534. https://doi.org/10.1148/radiol.13130671
- Katsura, M., Matsuda, I., Akahane, M., Sato, J., Akai, H., Yasaka, K., Kunimatsu, A., & Ohtomo, K. (2012). Model-based iterative reconstruction technique for radiation dose reduction in chest CT: Comparison with the adaptive statistical iterative reconstruction technique. European Radiology, 22(8), 1613–1623. https://doi.org/10.1007/s00330-012-2452-z
- Sagara, Y., Hara, A. K., Pavlicek, W., Silva, A. C., Paden, R. G., & Wu, Q. (2010). Abdominal CT: Comparison of low-dose CT with adaptive statistical iterative reconstruction and routine-dose CT with filtered back projection in 53 patients. American Journal of Roentgenology, 195(3), 713–719. https://doi.org/10.2214/AJR.09.2989
- Prakash, P., Kalra, M. K., Kambadakone, A. K., Pien, H., Hsieh, J., Blake, M. A., & Sahani, D. V. (2010). Reducing abdominal CT radiation dose with adaptive statistical iterative reconstruction technique. Investigative Radiology, 45(4), 202–210. https://doi.org/10.1097/RLI.0b013e3181cd5e3e
- Marin, D., Nelson, R. C., Schindera, S. T., Richard, S., Young, S. S., Samei, E., & Henage, C. (2010). Low-tube-voltage, high-tube-current multidetector abdominal CT: Improved image quality and decreased radiation dose with adaptive statistical iterative reconstruction algorithm—Initial clinical experience. Radiology, 254(1), 145–153. https://doi.org/10.1148/radiol.09090005
- Kaza, R. K., Platt, J. F., Goodsitt, M. M., & Al-Hawary, M. M. (2014). Emerging techniques for dose optimization in abdominal CT. Radiographics, 34(1), 4–17. https://doi.org/10.1148/rg.341125127
- Willemink, M. J., Koszek, W. A., Hardell, C., Wu, J., Fleischmann, D., Harvey, H., Folio, L. R., Summers, R. M., Rubin, D. L., & Langlotz, C. P. (2020). Preparing medical imaging data for machine learning. Radiology, 295(1), 4–15. https://doi.org/10.1148/radiol.2020192224
🧮 SATCare Clinical Calculators for Your Practice
Access integrated decision-support tools designed for interventional radiology and oncology teams.
Medically Reviewed by Prof. Dr. Damien O'Neil, MD, PhD
Last updated: 2026-08-28 | Reviewed for clinical accuracy and adherence to the latest guidelines of the American College of Radiology (ACR), Radiological Society of North America (RSNA), European Society of Radiology (ESR), and the International Commission on Radiological Protection (ICRP).
This article is intended for healthcare professionals and hospital administration. It does not constitute individual clinical advice. Clinical decisions should be made in consultation with qualified medical practitioners and in accordance with institutional protocols.
