Spherical cluster analysis for beam angle optimization in intensity-modulated radiation therapy treatment planning

被引:38
作者
Bangert, Mark [1 ]
Oelfke, Uwe [1 ]
机构
[1] German Canc Res Ctr, D-69120 Heidelberg, Germany
关键词
ORIENTATION OPTIMIZATION; EYE-VIEW; SELECTION; IMRT; NUMBER;
D O I
10.1088/0031-9155/55/19/025
中图分类号
R318 [生物医学工程];
学科分类号
100103 [病原生物学];
摘要
An intuitive heuristic to establish beam configurations for intensity-modulated radiation therapy is introduced as an extension of beam ensemble selection strategies applying scalar scoring functions. It is validated by treatment plan comparisons for three intra-cranial, pancreas, and prostate cases each. Based on a patient specific matrix listing the radiological quality of candidate beam directions individually for every target voxel, a set of locally ideal beam angles is generated. The spherical distribution of locally ideal beam angles is characteristic for every treatment site and patient: ideal beam angles typically cluster around distinct orientations. We interpret the cluster centroids, which are identified with a spherical K-means algorithm, as irradiation angles of an intensity-modulated radiation therapy treatment plan. The fluence profiles are subsequently optimized during a conventional inverse planning process. The average computation time for the pre-optimization of a beam ensemble is six minutes on a state-of-the-art work station. The treatment planning study demonstrates the potential benefit of the proposed beam angle optimization strategy. For the three prostate cases under investigation, the standard treatment plans applying nine coplanar equi-spaced beams and treatment plans applying an optimized non-coplanar nine-beam ensemble yield clinically comparable dose distributions. For symmetric patient geometries, the dose distribution formed by nine equi-spaced coplanar beams cannot be improved significantly. For the three pancreas and intra-cranial cases under investigation, the optimized non-coplanar beam ensembles enable better sparing of organs at risk while guaranteeing equivalent target coverage. Beam angle optimization by spherical cluster analysis shows the biggest impact for target volumes located asymmetrically within the patient and close to organs at risk.
引用
收藏
页码:6023 / 6037
页数:15
相关论文
共 33 条
[1]
On the degeneracy of the IMRT optimization problem [J].
Alber, M ;
Meedt, G ;
Nüsslin, F ;
Reemtsen, R .
MEDICAL PHYSICS, 2002, 29 (11) :2584-2589
[2]
[Anonymous], 2004, Introduction to Machine Learning
[3]
BANGERT M, 2009, IFMBE P, V25, P667
[4]
OPTIMIZATION OF BEAM ORIENTATIONS IN RADIATION-THERAPY - SOME THEORETICAL CONSIDERATIONS [J].
BORTFELD, T ;
SCHLEGEL, W .
PHYSICS IN MEDICINE AND BIOLOGY, 1993, 38 (02) :291-304
[5]
The number of beams in IMRT-theoretical investigations and implications for single-arc IMRT [J].
Bortfeld, Thomas .
PHYSICS IN MEDICINE AND BIOLOGY, 2010, 55 (01) :83-97
[6]
The development of target-eye-view maps for selection of coplanar or noncoplanar beams in conformal radiotherapy treatment planning [J].
Cho, BCJ ;
Roa, WH ;
Robinson, D ;
Murray, B .
MEDICAL PHYSICS, 1999, 26 (11) :2367-2372
[7]
Local beam angle optimization with linear programming and gradient search [J].
Craft, David .
PHYSICS IN MEDICINE AND BIOLOGY, 2007, 52 (07) :N127-N135
[8]
A nested partitions framework for beam angle optimization in intensity-modulated radiation therapy [J].
D'Souza, Warren D. ;
Zhang, Hao H. ;
Nazareth, Daryl P. ;
Shi, Leyuan ;
Meyer, Robert R. .
PHYSICS IN MEDICINE AND BIOLOGY, 2008, 53 (12) :3293-3307
[9]
Beam orientation selection for intensity-modulated radiation therapy based on target equivalent uniform dose maximization [J].
Das, S ;
Cullip, T ;
Tracton, G ;
Chang, S ;
Marks, L ;
Anscher, M ;
Rosenman, J .
INTERNATIONAL JOURNAL OF RADIATION ONCOLOGY BIOLOGY PHYSICS, 2003, 55 (01) :215-224
[10]
Fourier deconvolution reveals the role of the Lorentz function as the convolution kernel of narrow photon beams [J].
Djouguela, Armand ;
Harder, Dietrich ;
Kollhoff, Ralf ;
Foschepoth, Simon ;
Kunth, Wolfgang ;
Ruehmann, Antje ;
Willborn, Kay ;
Poppe, Bjoern .
PHYSICS IN MEDICINE AND BIOLOGY, 2009, 54 (09) :2807-2827