Robust Management of Motion Uncertainty in Intensity-Modulated Radiation Therapy

Radiation therapy is subject to uncertainties that need to be accounted for when determining a suitable treatment plan for a cancer patient. For lung and liver tumors, the presence of breathing motion during treatment is a challenge to the effective and reliable delivery of the radiation. In this pa...

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Published inOperations research Vol. 56; no. 6; pp. 1461 - 1473
Main Authors Bortfeld, Thomas, Chan, Timothy C. Y, Trofimov, Alexei, Tsitsiklis, John N
Format Journal Article
LanguageEnglish
Published Linthicum INFORMS 01.11.2008
Institute for Operations Research and the Management Sciences
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ISSN0030-364X
1526-5463
DOI10.1287/opre.1070.0484

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Abstract Radiation therapy is subject to uncertainties that need to be accounted for when determining a suitable treatment plan for a cancer patient. For lung and liver tumors, the presence of breathing motion during treatment is a challenge to the effective and reliable delivery of the radiation. In this paper, we build a model of motion uncertainty using probability density functions that describe breathing motion, and provide a robust formulation of the problem of optimizing intensity-modulated radiation therapy. We populate our model with real patient data and measure the robustness of the resulting solutions on a clinical lung example. Our robust framework generalizes current mathematical programming formulations that account for motion, and gives insight into the trade-off between sparing the healthy tissues and ensuring that the tumor receives sufficient dose. For comparison, we also compute solutions to a nominal (no uncertainty) and margin (worst-case) formulation. In our experiments, we found that the nominal solution typically underdosed the tumor in the unacceptable range of 6% to 11%, whereas the robust solution underdosed by only 1% to 2% in the worst case. In addition, the robust solution reduced the total dose delivered to the main organ-at-risk (the left lung) by roughly 11% on average, as compared to the margin solution.
AbstractList Radiation therapy is subject to uncertainties that need to be accounted for when determining a suitable treatment plan for a cancer patient. For lung and liver tumors, the presence of breathing motion during treatment is a challenge to the effective and reliable delivery of the radiation. In this paper, we build a model of motion uncertainty using probability density functions that describe breathing motion, and provide a robust formulation of the problem of optimizing intensity-modulated radiation therapy. We populate our model with real patient data and measure the robustness of the resulting solutions on a clinical lung example. Our robust framework generalizes current mathematical programming formulations that account for motion, and gives insight into the trade-off between sparing the healthy tissues and ensuring that the tumor receives sufficient dose. For comparison, we also compute solutions to a nominal (no uncertainty) and margin (worst-case) formulation. In our experiments, we found that the nominal solution typically underdosed the tumor in the unacceptable range of 6% to 11%, whereas the robust solution underdosed by only 1% to 2% in the worst case. In addition, the robust solution reduced the total dose delivered to the main organ-at-risk (the left lung) by roughly 11% on average, as compared to the margin solution.
Radiation therapy is subject to uncertainties that need to be accounted for when determining a suitable treatment plan for a cancer patient. For lung and liver tumors, the presence of breathing motion during treatment is a challenge to the effective and reliable delivery of the radiation. In this paper, we build a model of motion uncertainty using probability density functions that describe breathing motion, and provide a robust formulation of the problem of optimizing intensitymodulated radiation therapy. We populate our model with real patient data and measure the robustness of the resulting solutions on a clinical lung example. Our robust framework generalizes current mathematical programming formulations that account for motion, and gives insight into the trade-off between sparing the healthy tissues and ensuring that the tumor receives sufficient dose. For comparison, we also compute solutions to a nominal (no uncertainty) and margin (worst-case) formulation. In our experiments, we found that the nominal solution typically underdosed the tumor in the unacceptable range of 6% to 11%, whereas the robust solution underdosed by only 1% to 2% in the worst case. In addition, the robust solution reduced the total dose delivered to the main organ-at-risk (the left lung) by roughly 11% on average, as compared to the margin solution. [PUBLICATION ABSTRACT]
Audience Trade
Author Tsitsiklis, John N
Bortfeld, Thomas
Chan, Timothy C. Y
Trofimov, Alexei
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Copyright Copyright 2008 INFORMS
COPYRIGHT 2008 Institute for Operations Research and the Management Sciences
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Snippet Radiation therapy is subject to uncertainties that need to be accounted for when determining a suitable treatment plan for a cancer patient. For lung and liver...
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SubjectTerms Anatomy
applications
Breathing
Cancer
Cancer therapies
Care and treatment
Collaboration
Comparative analysis
Dosimetry
Health aspects
health care
Intensity-modulated radiotherapy
Linear programming
Lung cancer
Lungs
Mathematical programming
Objective functions
Operations research
Optimal solutions
Planning
Prostate
Radiation oncology
Radiation therapy
Radiotherapy
Robust optimization
Studies
Time & motion studies
treatment
Tumors
Working groups
Title Robust Management of Motion Uncertainty in Intensity-Modulated Radiation Therapy
URI http://or.journal.informs.org/cgi/content/abstract/56/6/1461
https://www.jstor.org/stable/25580900
https://www.proquest.com/docview/219148149
Volume 56
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