18.8 Conclusion
Several biological models have been developed. Although these models give a correct description of the main characteristics of the radiation response, great caution has to be taken if these models are to be applied to patients.
While the linear-quadratic model provides a good description of experimental settings, a larger uncertainty is involved in the prediction of iso-effects for clinical applications. The more advanced NTCP and TCP models should only be applied for relative, rather than absolute, predictions of effect probabilities. When using relative values, the uncertainty of the predictions should be considered to decide whether a detected difference is really significant. As TCP/NTCP models are currently not completely validated, integration of these models into the cost function of the dose optimisation algorithm is not warranted. Whether it is possible to arrive at fully biologically optimised treatment plans for photon therapy has to be investigated by further research.
In this context, the clinical application of heavy charged particles plays an exceptional role as biological optimisation is routinely performed and an adequate RBE model is an essential prerequisite. The applied RBE model may still contain some degree of uncertainty which has to be considered carefully at treatment plan assessment and dose prescription.
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References
Amols HI, Zaider M, Mayes MK et al. (1997) Physician/patient-driven risk assignment in radiation oncology: reality or fancy? In J Radiat Oncol Biol Phys 38:455–461
Barendsen GW (1982) Dose fractionation, dose rate and isoeffect relationships for normal tissue responses. Int J Radiat Oncol Biol Phys 8:1981–1997
Borkenstein K, Levegrün S, Peschke P (2004) Modeling and computer simulations of tumor growth and tumor response to radiotherapy. Radiat Res 162:71–83
Brahme A (2001) Individualizing cancer treatment: biological optimization models in treatment planning and delivery. Int J Radiat Oncol Biol Phys 49:327–337
Brenner DJ, Hall JH (1991) Conditions for the equivalence of continuous to pulsed low dose rate brachytherapy. Int J Radiat Oncol Biol Phys 20:181–190
Brenner DJ, Hlatky LR, Hahnfeldt PJ et al. (1995) A convenient extension of the linear-quadratic model to include redistribution and reoxygenation. Int J Radiat Oncol Biol Phys 32:379–390
Burman C (2002) Fitting of tissue tolerance data to analytic function: improving the therapeutic ratio. Front Radiat Ther Oncol 37:151–162
Burman C, Kutcher GJ, Emami B et al. (1991) Fitting normal tissue tolerance data to an analytic function. Int J Radiat Oncol Biol Phys 21:123–135
Cohen L (1982) The tissue volume factor in radiation oncology. Int J Radiat Oncol Biol Phys 8:1771–1774
Dale RG (1986) The application of the linear-quadratic model to fractionated radiotherapy when there is incomplete normal tissue recovery between fractions, and possible implication for treatments involving multiple fractions per day. Br J Radiol 59:919–927
Dale RG, Huczkowski J, Trott KR (1988) Possible dose rate dependence of recovery kinetics as deduced from a preliminary analysis of the effects of fractionated irradiations at varying dose rates. Br J Radiol 61:153–157
Emami B, Lyman J, Brouwn A et al. (1991) Tolerance of normal tissue to therapeutic irradiation. Int J Radiat Oncol Biol Phys 21:109–122
Flickinger JC (1989) An integrated logistic formula for prediction of complication from radiosurgery. Int J Radiat Oncol Biol Phys 17:879–885
Flickinger JC, Schell MC, Larson D (1990) Estimation of complications for linear accelerator radiosurgery with the integrated logistic formula. Int J Radiat Oncol Biol Phys 19:143–148
Fowler JF (1984) What next in fractionated radiotherapy? Br J Cancer 49(Suppl VI):285–300
Fowler JF (1989) The linear-quadratic formula and progress in fractionated radiotherapy. Br J Radiol 62:679–694
Fowler JF (1992) Brief summary of radiobiological principles in fractionated radiotherapy. Semin Radiat Oncol 2:16–21
Gilbert CW, Hendry JH, Major D (1980) The approximation in the formulation for survival S=exp-(αD+βD2). Int J Radiat Biol 37:469–471
Haberer T, Becher W, Schardt D at al. (1993) Magnetic scanning system for heavy ion therapy. Nucl Instrum Meth A330:296–305
Jackson A, Kutscher GJ, Yorke ED (1993) Probability of radiation induced complications for normal tissues with parallel architecture subject to non-uniform irradiation. Med Phys 20:613–625
Källman P, Agren A, Brahme A (1992) Tumour and normal tissue responses to fractionated non-uniform dose delivery. Int J Radiat Biol 62:249–262
Kanai T, Furusawa Y, Fukutsu K et al. (1997) Irradiation of mixed beam and design of spread-out Bragg peak for heavy-ion radiotherapy. Radiat Res 147:78–85
Kanai T, Endo M, Minohara S et al. (1999) Biophysical characteristics of HIMAC clinical irradiation system for heavy-ion radiation therapy. Int J Radiat Oncol Biol Phys 44:201–210
Karger CP, Hartmann GH (2001) Determination of tolerance dose uncertainties and optimal design of dose response experiments with small animal numbers. Strahlenther Onkol 177:37–42
Kraft G (2000) Tumortherapy with heavy charged particles. Prog Part Nucl Phys 45:S473–S544
Kraft G, Scholz M, Bechthold U (1999) Tumor therapy and track structure. Radiat Environ Biophys 38:229–237
Krämer M, Scholz M (2000) Treatment planning for heavy-ion radiotherapy: calculation and optimization of biologically effective dose. Phys Med Biol 45:3319–3330
Krämer M, Weyrather WK, Scholz M (2003) The increased relative biological efficiency of heavy charged particles: from radiobiology to treatment planning. Technol Cancer Res Treat 2:427–436
Kutcher GJ (1996) Quantitative plan evaluation: TCP/NTCP models. Front Radiat Ther Oncol 29:67–80
Kutcher GJ, Burman C (1989) Calculation of complication probability factors for non-uniform normal tissue irradiation: the effective volume model. Int J Radiat Oncol Biol Phys 16:1623–1630
Kutcher GJ, Burman C, Brewster L (1991) Histogram reduction method for calculating complication probabilities for three-dimensional treatment planning evaluations. Int J Radiat Oncol Biol Phys 21:137–146
Larson DA, Flickinger JC, Loeffler JS (1993) The radiobiology of radiosurgery. Int J Radiat Oncol Biol Phys 25:557–561
Lax I, Karlsson B (1996) Prediction of complications in gamma knife radiosurgery of ateriovenous malformations. Acta Oncol 35:49–55
Ling CC, Chui CS (1993) Stereotactic treatment of brain tumors with radioactive implants or external photon beams: radiobiophysical aspects. Radiother Oncol 26:11–18
Lyman JT (1985) Complication probability as assessed from dose-volume-histograms. Radiat Res 104:S13–S19
Lyman JT, Wolbarst AB (1987) Optimization of radiation therapy III: a method of assessing complication probabilities from dose volume histograms. Int J Radiat Oncol Biol Phys 13:103–109
Lyman JT, Wolbarst AB (1989) Optimization of radiation therapy IV: a dose volume histogram reduction algorithm. Int J Radiat Oncol Biol Phys 17:433–436
Niemierko A (1998) Radiobiological models of tissue response to radiation in treatment planning systems. Tumori 84:140–143
Niemierko A, Goitein M (1991) Calculation of normal tissue complication probability and dose-volume histogram reduction schemes for tissue with critical element architecture. Radiother Oncol 20:166–176
Niemierko A, Goitein M (1993a) Modelling of normal tissue response to radiation: the critical volume model. Int J Radiat Oncol Biol Phys 25:135–145
Niemierko A, Goitein M (1993b) Implementation of a model for estimating tumor control probability for an inhomogeneously irradiated tumor. Radiother Oncol 29:140–147
Nilsson P, Thames HD, Joiner MC (1990) A generalized formulation of the incomplete-repair model for cell survival and tissue response to fractionated low dose-rate irradiation. Int J Radiat Biol 57:127–142
Paganetti H (2003) Significance and implementation of RBE variations in proton beam therapy. Technol Cancer Res Treat 2:413–426
Pop LAM, van den Broek JFCM, Visser AG, van der Kogel AJ (1996) Constraints in the use of repair half time and mathematical modelling for the clinical application of HDR and PDR treatment schedules as an alternative for LDR brachytherapy. Radiother Oncol 38:153–162
Prasad SC (1992) Linear quadratic model and biologically equivalent dose for single fraction treatments. Med Dosim 17:101–102
Roberts SA, Hendry JH (1998) A realistic closed-form radiobiological model of clonical tumor-control data incorporating intertumor heterogeneity. Int J Radiat Oncol Biol Phys 41:689–699
Sanchez-Nieto B, Nahum AE (1999) The delta-TCP concept: a clinically useful measure of tumor control probability. Phys Med Biol 44:369–380
Scholz M, Kraft G (1994) Calculation of heavy ion inactivation probabilities based on track structure, X-ray sensitivity and target size. Radiat Proton Dosim 52:29–33
Scholz M, Kellerer AM, Kraft-Weyrather G et al. (1997) Computation of cell survival in heavy ion beams for therapy. The model and its approximation. Radiat Environ Biophys 36:59–66
Schultheiss TE, Orton CG, Peck RA (1983) Models in radiotherapy: volume effects. Med Phys 10:410–415
Schultheiss TE, Zagars GK, Peters LJ (1987) An explanatory hypothesis for early-and late-effect parameter values in the LQ model. Radiother Oncol 9:241–248
Thames HD (1985) An “incomplete-repair” model for survival after fractionated and continuous irradiations. Int J Radiat Biol 47:319–339
Thames HD, Bentzen SM, Turesson I et al. (1989) Fractionation parameters for human tissues and tumors. Int J Radiat Biol 56:701–710
Thames HD, Withers HR, Peters LJ et al. (1982) Changes in early and late responses with altered dose fractionation: implications for dose survival relationships. Int J Radiat Oncol Biol Phys 8:219–226
Tsujii H, Morita S, Miyamoto T et al. (2002) Experiences of carbon ion radiotherapy at NIRS. In: Kogelnik HD, Lukas P, Sedlmayer F (eds) Progress in radio-oncology, vol 7. Monduzzi Editore, Bologna, pp 393–405
Ulmer W (1986) Some aspects of the chronological dose distribution in the radiobiology and radiotherapy. Strahlenther Onkol 162:374–385
Van Vliet-Vroegindeweij C, Wheeler F, Stecher-Rasmussen F et al. (2001) Microdosimetry model for Boron neutron capture therapy. Part II. Theoretical estimation of the effectiveness function and surviving fractions. Radiat Res 155:498–502
Wambersie A, Menzel HG (1993) RBE in fast neutron therapy and boron neutron capture therapy. A useful concept or a misuse. Strahlenther Oncol 169:57–64
Webb S, Nahum AE (1993) A model for calculating tumor control probability in radiotherapy including the effects of inhomogeneous distributions of dose and clonogenic cells. Phys Med Biol 38:653–666
Wilkens JJ, Oelfke U (2003) Analytical linear energy transfer calculations for proton therapy. Med Phys 30:806–815
Withers HR (1986) Predicting late normal tissue responses. Int J Radiat Oncol Biol Phys 12:693–698
Withers HR (1992) Biologic basis of radiation therapy. In: Perez CA, Brady LW, (eds) Principles and practice of radiation oncology, 2nd edn. Lippincott, Philadelphia, pp 64–96
Withers HR, Taylor JMG, Maciejewski B (1988) Treatment volume and tissue tolerance. Int J Radiat Oncol Biol Phys 14:751–759
Wolbarst AB (1984) Optimization of radiation therapy. Part II. The critical-voxel model. Int J Radiat Oncol Biol Phys 10:741–745
Wolbarst AB, Chin LM, Svenson GK (1982) Optimization of radiation therapy: integral-response of a model biological system. Int J Radiat Oncol Biol Phys 8:1761–1769
Yashkin PN, Silin DI, Zolotov VA et al. (1995) Relative biological effectiveness of proton medical beam at Moscow synchrotron determined by the Chinese hamster cells assay. Int J Radiat Oncol Biol Phys 31:535–540
Yorke ED, Kutscher GJ, Jackson A et al. (1993) Probability of radiation induced complications in normal tissues with parallel architecture under conditions of uniform whole or partial organ irradiation. Radiother Oncol 26:226–237
Zamenhof R, Redmond E, Solares G et al. (1996) Monte-Carlo based treatment planning for Boron neutron capture therapy using custom designed models automatically generated from CT data. Int J Radiat Oncol Biol Phys 35:383–397
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Karger, C.P. (2006). Biological Models in Treatment Planning. In: Schlegel, W., Bortfeld, T., Grosu, AL. (eds) New Technologies in Radiation Oncology. Medical Radiology. Springer, Berlin, Heidelberg. https://doi.org/10.1007/3-540-29999-8_18
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