Reduction of computational dimensionality in inverse radiotherapy planning using sparse matrix operations

被引:10
|
作者
Cho, PS [1 ]
Phillips, MH [1 ]
机构
[1] Univ Washington, Dept Radiat Oncol, Seattle, WA 98195 USA
来源
PHYSICS IN MEDICINE AND BIOLOGY | 2001年 / 46卷 / 05期
关键词
D O I
10.1088/0031-9155/46/5/402
中图分类号
R318 [生物医学工程];
学科分类号
0831 ;
摘要
For dynamic multileaf collimator-based intensity modulated radiotherapy in which small beam elements are used to generate continuous modulation, the sheer size of the dose calculation matrix could pose serious computational challenges. In order to circumvent this problem, the dose calculation matrix was reduced to a sparse matrix by truncating the weakly contributing entries below a certain cutoff to zero. Subsequently, the sparse matrix was compressed and matrix indexing vectors were generated to facilitate matrix-vector and matrix-matrix operations used in inverse planning. The application of sparsity permitted the reduction of overall memory requirement by an order of magnitude. In addition, the effect of disregarding the small scatter components on the quality of optimization was investigated by repeating the inverse planning using the dense dose calculation matrix. Comparison of dense and sparse matrix-based plans revealed an insignificant difference in optimization outcome, thus demonstrating the feasibility and usefulness of the sparse method in inverse planning. Furthermore, two additional methods of memory minimization are suggested, namely hexagonal dose sampling and limited normal tissue sampling.
引用
收藏
页码:N117 / N125
页数:9
相关论文
共 50 条
  • [21] Dimensionality Reduction Using Sparse Locality Preserving Projections and Its Application in Face Recognition
    Zhang, Jianbo
    Wang, Jinkuan
    2018 37TH CHINESE CONTROL CONFERENCE (CCC), 2018, : 9011 - 9015
  • [22] Adaptive semi-supervised dimensionality reduction with sparse representation using pairwise constraints
    Wei, Jia
    Meng, Meng
    Wang, Jiabing
    Ma, Qianli
    Wang, Xuan
    NEUROCOMPUTING, 2016, 177 : 564 - 571
  • [23] Inverse biological radiotherapy treatment planning optimization using simulated annealing
    Aires, Diana
    Ferreira, Brigida
    Dias, Joana
    Rocha, Humberto
    RADIOTHERAPY AND ONCOLOGY, 2024, 194 : S3696 - S3698
  • [24] Parotid gland sparing using inverse planning for radiotherapy of nasopharyngeal carcinomas
    Forster, KM
    Sheldon, JM
    Harrison, LB
    Lee, HJ
    Woode, RR
    Burman, CM
    Chui, CS
    Hunt, MA
    Lutz, WR
    Spirou, SV
    Kutcher, GJ
    Fuks, ZY
    Leibel, SA
    Ling, CC
    INTERNATIONAL JOURNAL OF RADIATION ONCOLOGY BIOLOGY PHYSICS, 1997, 39 (02): : 239 - 239
  • [25] COMMUNITY DETECTION IN SPARSE NETWORKS USING THE SYMMETRIZED LAPLACIAN INVERSE MATRIX (SLIM)
    Jing, Bingyi
    Li, Ting
    Ying, Ningchen
    Yu, Xianshi
    STATISTICA SINICA, 2022, 32 (01) : 1 - 22
  • [26] Dimensionality reduction using non-negative matrix factorization for information retrieval
    Tsuge, S
    Shishibori, M
    Kuroiwa, S
    Kita, K
    2001 IEEE INTERNATIONAL CONFERENCE ON SYSTEMS, MAN, AND CYBERNETICS, VOLS 1-5: E-SYSTEMS AND E-MAN FOR CYBERNETICS IN CYBERSPACE, 2002, : 960 - 965
  • [27] DIMENSIONALITY REDUCTION OF VISUAL FEATURES USING SPARSE PROJECTORS FOR CONTENT-BASED IMAGE RETRIEVAL
    Negrel, Romain
    Picard, David
    Gosselin, Philippe-Henri
    2014 IEEE INTERNATIONAL CONFERENCE ON IMAGE PROCESSING (ICIP), 2014, : 2192 - 2196
  • [28] Dimensionality Reduction of Hyperspectral Image Using Spatial-Spectral Regularized Sparse Hypergraph Embedding
    Huang, Hong
    Chen, Meili
    Duan, Yule
    REMOTE SENSING, 2019, 11 (09)
  • [29] An efficient inverse radiotherapy planning method for VMAT using quadratic programming optimization
    Hoegele, W.
    Loeschel, R.
    Merkle, N.
    Zygmanski, P.
    MEDICAL PHYSICS, 2012, 39 (01) : 444 - 454
  • [30] A dimensionality-reduction genomic prediction method without direct inverse of the genomic relationship matrix for large genomic data
    Liu, Hailan
    Yu, Shizhou
    PLANT CELL REPORTS, 2023, 42 (11) : 1825 - 1832