EUD-based radiotherapy treatment plan evaluation: incorporating physical and Monte Carlo statistical dose uncertainties
暂无分享,去创建一个
[1] I. Kawrakow. The effect of Monte Carlo statistical uncertainties on the evaluation of dose distributions in radiation treatment planning. , 2004, Physics in medicine and biology.
[2] M A Ebert,et al. Viability of the EUD and TCP concepts as reliable dose indicators. , 2000, Physics in medicine and biology.
[3] G S Bauman,et al. Tracking the dose distribution in radiation therapy by accounting for variable anatomy , 2004, Physics in medicine and biology.
[4] J. Leong,et al. Implementation of random positioning error in computerised radiation treatment planning systems as a result of fractionation. , 1987, Physics in medicine and biology.
[5] Joos V Lebesque,et al. Biologic and physical fractionation effects of random geometric errors. , 2003, International journal of radiation oncology, biology, physics.
[6] J. Fowler,et al. On cold spots in tumor subvolumes. , 2002, Medical physics.
[7] S Zavgorodni,et al. The impact of inter-fraction dose variations on biological equivalent dose (BED): the concept of equivalent constant dose , 2004, Physics in medicine and biology.
[8] S. Zavgorodni,et al. Implementation of random set-up errors in Monte Carlo calculated dynamic IMRT treatment plans , 2005, Physics in medicine and biology.
[9] J Sempau,et al. Towards the elimination of Monte Carlo statistical fluctuation from dose volume histograms for radiotherapy treatment planning. , 2000, Physics in medicine and biology.
[10] W A Beckham,et al. Evaluation of the validity of a convolution method for incorporating tumour movement and set-up variations into the radiotherapy treatment planning system. , 2000, Physics in medicine and biology.
[11] J M Balter,et al. Quantization of setup uncertainties in 3-D dose calculations. , 1999, Medical physics.
[12] J. Battista,et al. Limitations of a convolution method for modeling geometric uncertainties in radiation therapy. I. The effect of shift invariance. , 2003, Medical physics.
[13] J. Fowler. The linear-quadratic formula and progress in fractionated radiotherapy. , 1989, The British journal of radiology.
[14] J T Booth,et al. Modelling the dosimetric consequences of organ motion at CT imaging on radiotherapy treatment planning. , 2001, Physics in medicine and biology.
[15] Frank Verhaegen,et al. Monte Carlo modelling of external radiotherapy photon beams. , 2003, Physics in medicine and biology.
[16] T Pawlicki,et al. Removing the effect of statistical uncertainty on dose-volume histograms from Monte Carlo dose calculations. , 2000, Physics in medicine and biology.
[17] P J Keall,et al. A fluence-convolution method to calculate radiation therapy dose distributions that incorporate random set-up error. , 2002, Physics in medicine and biology.
[18] S. Zavgorodni. Treatment planning algorithm corrections accounting for random setup uncertainties in fractionated stereotactic radiotherapy. , 2000, Medical physics.
[19] M Goitein,et al. Implementation of a model for estimating tumor control probability for an inhomogeneously irradiated tumor. , 1993, Radiotherapy and oncology : journal of the European Society for Therapeutic Radiology and Oncology.
[20] S Webb,et al. A model for calculating tumour control probability in radiotherapy including the effects of inhomogeneous distributions of dose and clonogenic cell density. , 1993, Physics in medicine and biology.
[21] A. Niemierko. Reporting and analyzing dose distributions: a concept of equivalent uniform dose. , 1997, Medical physics.
[22] R. Mohan,et al. The effect of dose calculation uncertainty on the evaluation of radiotherapy plans. , 2000, Medical physics.
[23] A. Nahum,et al. Monte Carlo dose calculations and radiobiological modelling: analysis of the effect of the statistical noise of the dose distribution on the probability of tumour control , 2000, Physics in medicine and biology.
[24] Isabelle M Gagné,et al. The impact of tumor motion upon CT image integrity and target delineation. , 2004, Medical physics.