CALCULATION OF THE ABSORBED DOSE DISTRIBUTION DUE TO IRREGULARLY SHAPED PHOTON BEAMS USING PENCIL BEAM KERNELS DERIVED FROM BASIC BEAM DATA

Citation
P. Storchi et E. Woudstra, CALCULATION OF THE ABSORBED DOSE DISTRIBUTION DUE TO IRREGULARLY SHAPED PHOTON BEAMS USING PENCIL BEAM KERNELS DERIVED FROM BASIC BEAM DATA, Physics in medicine and biology, 41(4), 1996, pp. 637-656
Citations number
19
Categorie Soggetti
Radiology,Nuclear Medicine & Medical Imaging
ISSN journal
00319155
Volume
41
Issue
4
Year of publication
1996
Pages
637 - 656
Database
ISI
SICI code
0031-9155(1996)41:4<637:COTADD>2.0.ZU;2-I
Abstract
In radiotherapy, accurately calculated dose distributions of irregular ly shaped photon beams are needed. In this paper, an algorithm is pres ented which enables the calculation of dose distributions due to irreg ular fields using pencil beam kernels derived from simple basic beam d ata usually measured on treatment units, i.e. central axis depth-dose curves and profiles. The only extra data that are needed, and are not currently measured, is the phantom scatter factor curve at the referen ce depth. The algorithm has been developed as an extension to a previo usly developed algorithm for rectangular fields which is based on the Milan-Bentley storage model. In the case of an irregular field, the de pth dose and the boundary function are computed by convolution of a fi eld intensity function with pencil beam kernels. The depth dose is com puted by using a 'scatter' kernel, which is derived from the stored de pth-dose curves and from the phantom scatter factor curve. The boundar y function is computed by using a 'boundary' kernel, which is derived from the boundary profile of a number of large square fields. Because of the simplicity of the data used and the underlying concepts, which for instance do not separate the head scatter from the primary beam, t his algorithm presents some shortcomings. On the other hand, this simp licity is also of great advantage and the inaccuracy is acceptable for most clinical situations.