Generation of uniformly distributed dose points for anatomy-based three-dimensional dose optimization methods in brachytherapy

被引:25
作者
Lahanas, M [1 ]
Baltas, D
Giannouli, S
Milickovic, N
Zamboglou, N
机构
[1] Stadt Kliniken Offenbach, Dept Med Phys & Engn, Strahlenklin, D-63069 Offenbach, Germany
[2] Natl Tech Univ Athens, Inst Commun & Comp Syst, GR-15773 Zografos, Athens, Greece
[3] Natl Tech Univ Athens, Dept Elect & Comp Engn, GR-15773 Zografos, Athens, Greece
关键词
dose distributions; dose optimization; sampling point distribution; quasi-random; brachytherapy;
D O I
10.1118/1.598970
中图分类号
R8 [特种医学]; R445 [影像诊断学];
学科分类号
1002 ; 100207 ; 1009 ;
摘要
We have studied the accuracy of statistical parameters of dose distributions in brachytherapy using actual clinical implants. These include the mean, minimum and maximum dose values and the variance of the dose distribution inside the PTV (planning target volume), and on the surface of the PTV. These properties have been studied as a function of the number of uniformly distributed sampling points. These parameters, or the variants of these parameters, are used directly or indirectly in optimization procedures or for a description of the dose distribution. The accurate determination of these parameters depends on the sampling point distribution from which they have been obtained. Some optimization methods ignore catheters and critical structures surrounded by the PTV or alternatively consider as surface dose points only those on the contour lines of the PTV. D-min and D-max are extreme dose values which are either on the PTV surface or within the PTV. They must be avoided for specification and optimization purposes in brachytherapy. Using D-mean and the variance of D which we have shown to be stable parameters, achieves a more reliable description of the dose distribution on the PTV surface and within the PTV volume than does D-min, and D,,. Generation of dose points on the real surface of the PTV is obligatory and the consideration of catheter volumes results in a realistic description of anatomical dose distributions. (C) 2000 American Association of Physicists in Medicine. [S0094-2405(00)01105-6].
引用
收藏
页码:1034 / 1046
页数:13
相关论文
共 24 条
[1]  
[Anonymous], 1992, NUMERICAL RECIPES C
[2]  
Baker J. E., 1987, Genetic Algorithms and their Applications: Proceedings of the Second International Conference on Genetic Algorithms, P14
[3]   A conformal index (COIN) to evaluate implant quality and dose specification in brachytherapy [J].
Baltas, D ;
Kolotas, C ;
Geramani, K ;
Mould, RF ;
Ioannidis, G ;
Kekchidi, M ;
Zamboglou, N .
INTERNATIONAL JOURNAL OF RADIATION ONCOLOGY BIOLOGY PHYSICS, 1998, 40 (02) :515-524
[4]  
Boissonnat J. D., 1993, P BIOM IM PROC BIOM, V1905, P964
[5]  
COURANT R, 1941, MATH
[6]   SIMULATION OF SIMPLICITY - A TECHNIQUE TO COPE WITH DEGENERATE CASES IN GEOMETRIC ALGORITHMS [J].
EDELSBRUNNER, H ;
MUCKE, EP .
ACM TRANSACTIONS ON GRAPHICS, 1990, 9 (01) :66-104
[7]   OPTIMAL SURFACE RECONSTRUCTION FROM PLANAR CONTOURS [J].
FUCHS, H ;
KEDEM, ZM ;
USELTON, SP .
COMMUNICATIONS OF THE ACM, 1977, 20 (10) :693-702
[8]  
GIANNOULI S, 1999, 31999 STOMEDPHYS
[9]  
International Commission on Radiation Units and Measurements, 1997, 58 ICRU
[10]   Anatomy-based three-dimensional dose optimization in brachytherapy using multiobjective genetic algorithms [J].
Lahanas, M ;
Baltas, D ;
Zamboglou, N .
MEDICAL PHYSICS, 1999, 26 (09) :1904-1918