2024
DOI: 10.61092/iaea.ve7q-y94k
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Absorbed Dose Determination in External Beam Radiotherapy

Abstract: This revised edition of the IAEA TRS-398 Code of Practice fulfils the need for a systematic and internationally unified approach to the calibration of ionization chambers in terms of absorbed dose to water and to the use of these detectors in determining the absorbed dose to water for the radiation beams used in radiotherapy. It is based on new key data for radiation dosimetry published by the International Commission on Radiation Units and Measurements (ICRU). It contains updated information on new commercial… Show more

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Cited by 3 publications
(6 citation statements)
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“…The mean energy expended in air per ion pair formed can be considered similar in both qualities [ 28 ] (p. 40). Assuming that the Bragg–Gray principle is valid, the absorbed dose in water is related to the mean absorbed dose in the air of the chamber cavity ): And the same holds for any other quality Q : Substituting both equations in Equation (3) yields the following: Following IAEA TRS 398 formalism [ 26 ], the absorbed dose to water in the PMMA phantom using an Ir-192 source can be obtained from the following Equation (7): where is the Farmer chamber Co-60 calibration factor, is the temperature and pressure corrected ionization measured in the PMMA phantom, and the factor can be estimated by the Monte Carlo (Equation (6)) from the following: To compare IVD measurements with treatment planning system (TPS)-calculated values following AAPM TG-43, the quantity of interest is not , but , because we want to measure ionization in the PMMA mini-phantom, but we want the absorbed dose in the full scatter geometry of AAPM TG-43. Using a new factor F : F can be solved from Equations (7)–(9), as follows: …”
Section: Resultsmentioning
confidence: 99%
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“…The mean energy expended in air per ion pair formed can be considered similar in both qualities [ 28 ] (p. 40). Assuming that the Bragg–Gray principle is valid, the absorbed dose in water is related to the mean absorbed dose in the air of the chamber cavity ): And the same holds for any other quality Q : Substituting both equations in Equation (3) yields the following: Following IAEA TRS 398 formalism [ 26 ], the absorbed dose to water in the PMMA phantom using an Ir-192 source can be obtained from the following Equation (7): where is the Farmer chamber Co-60 calibration factor, is the temperature and pressure corrected ionization measured in the PMMA phantom, and the factor can be estimated by the Monte Carlo (Equation (6)) from the following: To compare IVD measurements with treatment planning system (TPS)-calculated values following AAPM TG-43, the quantity of interest is not , but , because we want to measure ionization in the PMMA mini-phantom, but we want the absorbed dose in the full scatter geometry of AAPM TG-43. Using a new factor F : F can be solved from Equations (7)–(9), as follows: …”
Section: Resultsmentioning
confidence: 99%
“…In this work, the denominator ratio has not been simulated; it was obtained directly from IAEA TRS 398 [ 26 ] for the PTW PMMA Farmer ionization chamber, as follows: .…”
Section: Resultsmentioning
confidence: 99%
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