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S871

ESTRO 36

_______________________________________________________________________________________________

‘Radiation-induced urgency syndrome’ consists of

different self-reported bowel symptoms. To combine the

symptoms, factor analyses was used. Dose-response

relationships were estimated fitting the data to the Probit

model. ROC curve analyses were used to identify which

organ at risk is correlated the most with the clinical

outcome.

Results

The maximum likelihood estimates of the dose-response

parameters for Probit model, the three organs at risk and

‘radiation induced urgency syndrome’, the Log Likelihood

(LL) value and the AUC are:

D

50

= 51.3 (48.3-54.6),

γ

50

=

1.19 (0.98-1.42), α/β=0.59 (0.034-1.56), LL = -50.2 and

AUC=0.63 for rectum,

D

50

= 51.6 (48.7-54.9) Gy,

γ

50

= 1.20

(0.98- 1.44),

α/β

=2.02 (0.85-4.73), LL = -51.0 and

AUC=0.66 for the sigmoid and

D

50

= 61.4 (56.4-67.5) Gy,

γ

50

= 0.90 (0.73- 1.08),

α/β

= 10.3 (2.1- 1e+06 Gy), LL = -

51.4

and

AUC=0.60

for

small

intestines.

Conclusion

For the studied organs at risk, the dose to the sigmoid is

the best predictor of ‘radiation-induced urgency

syndrome’ among gyneocological cancer survivors. Dose

planners having the ambition to eliminate the syndrome

may consider to delineate the sigmoid as well as rectum

in order to incorporate the dose-response results.

EP-1612 Estimates of the α/β ratio for prostate using

data from recent hypofractionated RT trials.

S. Gulliford

1

, C. Griffin

2

, A. Tree

3

, J. Murray

4

, U. Oelfke

1

,

I. Syndikus

5

, E. Hall

2

, D. Dearnaley

3

1

The Institute of Cancer Research and The Royal Marsden

NHS Foundation Trust, Joint Department of Physics,

London, United Kingdom

2

The Institute of Cancer Research, Clinical Trials and

Statistics Unit, London, United Kingdom

3

Royal Marsden NHS Foundation Trust, Academic Urology

Unit, London, United Kingdom

4

Guy’s & St Thomas' NHS Foundation Trust, Department

of Clinical Oncology, London, United Kingdom

5

Clatterbridge Cancer Centre, Department of Clinical

Oncology, Wirral, United Kingdom

Purpose or Objective

The α/β ratio for prostate cancer has been widely studied

with growing evidence for a value significantly lower than

the standard value for tumours of 10 Gy. Previous studies

have also indicated that there may be a time factor

whereby tumour repopulation should be considered during

the course of radiotherapy[1]. Recent reporting from 4

separate phase III clinical trials comparing

hypofractionated schedules with standard schedules for

prostate radiotherapy allow for further exploration of the

α/β value.

Material and Methods

The α/β ratio for prostate was derived independently for

each of the CHHiP[2], HYPRO[3], PROFIT [4]and RTOG

0415 studies[5] by comparing the outcomes in the

standard and hypofractionated trial arms. This approach

ensures that differences between the trials such as use of

hormones and outcome metrics are accounted for. It was

assumed that the dose response was linear between trial

arms. In 3 of the trials, the hypofractionated schedule was

compared to 2 Gy per fraction, in the RTOG 0415 study the

standard fractionation was 1.8 Gy per fraction. A grid

search approach was used to minimise the error for EQD2.

Repopulation was included in the model using the term

OTT-Tk where OTT is the overall treatment time and Tk is

the number of days from the start of treatment when

repopulation is assumed to begin. A proliferation rate of

0.31 Gy/day was used [1]. The CHHiP trial had two

hypofractionated arms and these were fitted separately.

Results

Figure 1 is a representative example of the grid search

results to minimise the squared difference in EQD2

corrected for outcome between the trial arms. Varying the

Tk parameter has 3 distinct phases; i) Tk less than the OTT

of the hypofractionated arm, where the α/β ratio varies

little ii) Tk between the OTT of the hypofractionated and

standard arms, where the α/β ratio transitions steeply and

iii) Tk greater than the OTT of the standard arm. This last

case reduces to equating the two fractionation schedules.

The best fit parameter values for α/β ratio and Tk are

shown in Table 1 along with the best fit values for the α/β

ratio when repopulation is not considered. For all trials,

the overall best fit parameters included a value of Tk that

was less than the overall treatment time of the standard

arm, indicating an improvement when compared to a

model which considered the α/β ratio only.

Figure 1

Table

1