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Implementation of random set-up errors in Monte Carlo calculated dynamic IMRT treatment plans
S Stapleton1, S Zavgorodni, I A Popescu
1Department of Physics and Astronomy, University of Victoria, Victoria BC, Canada.
Physics in Medicine and Biology
|March 19, 2005
Summary
The fluence-convolution method accurately calculates doses for intensity-modulated radiotherapy (IMRT), even with random set-up errors. Accounting for these errors is crucial for precise hot spot identification in IMRT treatment planning.
Area of Science:
- Medical Physics
- Radiation Oncology
- Computational Dosimetry
Background:
- The fluence-convolution method was previously validated for open-field radiotherapy.
- Its applicability to dynamic intensity-modulated radiotherapy (IMRT) needed confirmation.
- Set-up uncertainties can significantly impact IMRT dose distributions.
Purpose of the Study:
- To confirm the fluence-convolution method's applicability for dynamic IMRT dose calculations.
- To evaluate the impact of random set-up errors on clinical IMRT dose distributions.
- To assess the necessity of incorporating set-up errors in treatment planning.
Main Methods:
- Monte Carlo dose calculations using BEAMnrc and DOSXYZnrc codes.
- Simulation of sliding window IMRT delivery with a dynamic multi-leaf collimator (DMLC) model.
- Benchmarking with extended dose range (EDR) film and simulation of a clinical head and neck IMRT case with 2 mm random set-up errors.
Main Results:
- Calculated and measured relative dose values showed good agreement within statistical uncertainty.
- Incorporating random set-up errors resulted in minor differences in PTV dose-volume histograms, maintaining adequate coverage.
- Slice-by-slice dose distribution comparisons revealed up to 5.6% differences, with altered hot spot position.
Conclusions:
- The fluence-convolution method is valid for dynamic IMRT Monte Carlo dose calculations.
- Accounting for random set-up errors is essential for accurate hot spot identification and positioning in IMRT.
- This method improves the precision of radiotherapy treatment planning by considering patient positioning uncertainties.

