Construction des modèles radiobiologiques de type TCP (tumor control probability) et NTCP (normal tissue complication probability) : de la dose à la prédiction des effets cliniques
暂无分享,去创建一个
J Thariat | S Thureau | T Tessonnier | J Balosso | A Chaikh | E Kammerer | C Fontbonne | B Dubray | J M Fontbonne | S. Thureau | J. Thariat | B. Dubray | J. Balosso | E. Kammerer | T. Tessonnier | J. Fontbonne | A. Chaikh | C. Fontbonne
[1] P. Bondiau,et al. Impact of the NTCP modeling on medical decision to select eligible patient for proton therapy: the usefulness of EUD as an indicator to rank modern photon vs proton treatment plans , 2018, International journal of radiation biology.
[2] J F Fowler,et al. 21 years of biologically effective dose. , 2010, The British journal of radiology.
[3] Joseph O Deasy,et al. The use and QA of biologically related models for treatment planning: short report of the TG-166 of the therapy physics committee of the AAPM. , 2012, Medical physics.
[4] H D Thames,et al. An 'incomplete-repair' model for survival after fractionated and continuous irradiations. , 1985, International journal of radiation biology and related studies in physics, chemistry, and medicine.
[5] A. Niemierko. Reporting and analyzing dose distributions: a concept of equivalent uniform dose. , 1997, Medical physics.
[6] A Brahme,et al. Tumour and normal tissue responses to fractionated non-uniform dose delivery. , 1992, International journal of radiation biology.
[7] Fowler Jf. Half-times of irradiation recovery in accelerated partialbreast irradiation: Incomplete recovery as a potentially dangerous enhancer of radiation damage , 2013 .
[8] F. Stewart,et al. Does incomplete repair explain the apparent failure of the basic LQ model to predict spinal cord and kidney responses to low doses per fraction? , 1988, International journal of radiation biology.
[9] G Noël,et al. [Delineation of organs at risk and dose constraints]. , 2016, Cancer radiotherapie : journal de la Societe francaise de radiotherapie oncologique.
[10] A. Barrett,et al. The linear-quadratic transformation of dose-volume histograms in fractionated radiotherapy. , 1998, Radiotherapy and oncology : journal of the European Society for Therapeutic Radiology and Oncology.
[11] A. Puisieux,et al. L’énigme de l’interprétation biologique du modèle linéaire-quadratique enfin résolue ? Une synthèse pour les non-mathématiciens , 2016 .
[12] M. Spang‐Thomsen,et al. Growth curves of three human malignant tumors transplanted to nude mice. , 1980, Experimental cell biology.
[13] A. Nahum,et al. Mechanistic simulation of normal-tissue damage in radiotherapy—implications for dose–volume analyses , 2010, Physics in medicine and biology.
[14] M Goitein,et al. Generalization of a model of tissue response to radiation based on the idea of functional subunits and binomial statistics. , 2001, Physics in medicine and biology.
[15] H. Withers,et al. Treatment volume and tissue tolerance. , 1988, International journal of radiation oncology, biology, physics.
[16] R. Oliver. A COMPARISON OF THE EFFECTS OF ACUTE AND PROTRACTED GAMMA-RADIATION ON THE GROWTH OF SEEDLINGS OF VICIA FABA. II. THEORETICAL CALCULATIONS. , 1964, International journal of radiation biology and related studies in physics, chemistry, and medicine.
[17] J. Fowler. The linear-quadratic formula and progress in fractionated radiotherapy. , 1989, The British journal of radiology.
[18] E. Yorke,et al. Use of normal tissue complication probability models in the clinic. , 2010, International journal of radiation oncology, biology, physics.
[19] C. Burman,et al. Calculation of complication probability factors for non-uniform normal tissue irradiation: the effective volume method. , 1989, International journal of radiation oncology, biology, physics.
[20] J. Lyman. Complication Probability as Assessed from Dose-Volume Histograms , 1985 .
[21] Marco D'Andrea,et al. Modeling Radiotherapy Induced Normal Tissue Complications: An Overview beyond Phenomenological Models , 2016, Comput. Math. Methods Medicine.
[22] J F Fowler,et al. A review of alpha/beta ratios for experimental tumors: implications for clinical studies of altered fractionation. , 1985, International journal of radiation oncology, biology, physics.
[23] H. Withers,et al. Tissue repair capacity and repair kinetics deduced from multifractionated or continuous irradiation regimens with incomplete repair. , 1984, The British journal of cancer. Supplement.
[24] R G Dale,et al. Time-dependent tumour repopulation factors in linear-quadratic equations--implications for treatment strategies. , 1989, Radiotherapy and oncology : journal of the European Society for Therapeutic Radiology and Oncology.
[25] A. Niemierko,et al. A Model for Optimizing Normal Tissue Complication Probability in the Spinal Cord Using a Generalized Incomplete Repair Scheme , 2001, Proceedings of the 22nd Annual International Conference of the IEEE Engineering in Medicine and Biology Society (Cat. No.00CH37143).
[26] A Brahme,et al. Optimization of uncomplicated control for head and neck tumors. , 1990, International journal of radiation oncology, biology, physics.
[27] J. Thariat,et al. Dosimetrical and radiobiological approach to manage the dosimetric shift in the transition of dose calculation algorithm in radiation oncology: how to improve high quality treatment and avoid unexpected outcomes? , 2018, Radiation oncology.