Treatment planning for prostate implant with loose seeds
- 1 July 1997
- journal article
- Published by Wiley in Medical Physics
- Vol. 24 (7) , 1141-1145
- https://doi.org/10.1118/1.598016
Abstract
A new method of treatment planning for the I-125 and Pd-103 permanent interstitial prostate implant is developed, which does not use the traditional nomograms but automatically generates optimized source configurations. An iterative algorithm is used that places one seed at a step. The volume dose of target is calculated at each step to determine the coldest spot where the next source is to be placed, so that the dose uniformity of target is best improved as source placement proceeds. At each step, the total activity required for the seed configuration as so established is calculated by normalizing the minimal dose to the prescribed dose. An optimized configuration is the one that takes the minimized total activity. Around its minimum the total activity has a very small variation with the number of seeds. Consequently multiple clinically acceptable seed configurations with similar total activity but different individual activities are generated simultaneously. In our computer generated treatment plans most of the seeds are distributed in the periphery of the target, similar to the Paterson-Parker pattern of a volume implant.Keywords
This publication has 6 references indexed in Scilit:
- Plan optimization and dose evaluation in brachytherapySeminars in Radiation Oncology, 1993
- A CT-based evaluation method for permanent implants: application to prostateInternational Journal of Radiation Oncology*Biology*Physics, 1993
- Optimization of activity distribution in brachytherapyMedical Physics, 1987
- Tumor dose specification of I-125 seed implantsMedical Physics, 1985
- Transperineal 125 Iodine Seed Implantation in Prostatic Cancer Guided by Transrectal UltrasonographyJournal of Urology, 1983
- Some theoretical derivations relating to the tissue dosimetry of brachytherapy nuclides, with particular reference to iodine-125Medical Physics, 1983