Logo Passei Direto
Material
Study with thousands of resources!

Text Material Preview

Full Terms & Conditions of access and use can be found at
https://www.tandfonline.com/action/journalInformation?journalCode=irab20
International Journal of Radiation Biology and Related
Studies in Physics, Chemistry and Medicine
ISSN: 0020-7616 (Print) (Online) Journal homepage: www.tandfonline.com/journals/irab19
On the Prediction of Dose-rate Effects for Dicentric
Production in Human Lymphocytes by X- and γ-
rays
A.A. Edwards & D.C. Lloyd
To cite this article: A.A. Edwards & D.C. Lloyd (1980) On the Prediction of Dose-rate Effects
for Dicentric Production in Human Lymphocytes by X- and γ-rays, International Journal of
Radiation Biology and Related Studies in Physics, Chemistry and Medicine, 37:1, 89-92, DOI:
10.1080/09553008014550101
To link to this article: https://doi.org/10.1080/09553008014550101
Published online: 03 Jul 2009.
Submit your article to this journal 
Article views: 158
View related articles 
https://www.tandfonline.com/action/journalInformation?journalCode=irab20
https://www.tandfonline.com/journals/irab19?src=pdf
https://www.tandfonline.com/action/showCitFormats?doi=10.1080/09553008014550101
https://doi.org/10.1080/09553008014550101
https://www.tandfonline.com/action/authorSubmission?journalCode=irab20&show=instructions&src=pdf
https://www.tandfonline.com/action/authorSubmission?journalCode=irab20&show=instructions&src=pdf
https://www.tandfonline.com/doi/mlt/10.1080/09553008014550101?src=pdf
https://www.tandfonline.com/doi/mlt/10.1080/09553008014550101?src=pdf
INT. J . RADIAT. BIOL ., 1980, VOL . 37, NO . 1, 89-92
CORRESPONDENCE
On the prediction of dose-rate effects for dicentric production
in human lymphocytes by X- and y-rays
A . A. EDWARDS and D. C . LLOYD
National Radiological Protection Board, Harwell,
Didcot, Oxon OX11 ORQ
(Received 2 .3 Mar 1979 ; accepted 9 August 1979)
1 . Introduction
Bauchinger, Schmid and Dresp 1979, have reported that dicentric yields
produced in human lymphocytes exposed chronically to cobalt-60 y-rays may be
predicted from the relationship between dicentric yield and dose for acute exposure .
For this conversion they make use of the G-function of Lea and Catcheside (1942)
and a mean repair time derived from fractionated exposures (Schmid, Bauchinger
and Mergenthaler 1976) . They show that observed yields at a dose-rate of
1 .7 rad/min agree very closely with those predicted .
From this laboratory, we have published data for cobalt-60 y-rays at dose-rates of
50 rad/min and 0 . 3 rad/min (Lloyd, Purrott, Dolphin, Bolton, Edwards and Corp
1975), 250 kVp X-rays at a dose-rate of 100 rad/min (Lloyd et al . 1975) and caesium-
137y-rays at various dose-rates from 0 .03 to 6.7 rad/min (Purrott and Reeder
1976 b). In addition, data for fractionated exposures to X-rays have been published
(Purrott and Reeder 1976 a, 1978) . The purpose of this communication is to publish
data for 250 kVp X-ray exposures at 0 .3 rad/min and to compare observed and
calculated dicentric yields for the three electromagnetic radiations to determine
whether the thesis of Bauchinger et al . applies to data obtained in this laboratory .
2 . Biological methods
Detailed descriptions of the methods employed in irradiating and culturing the
cells and the criteria for scoring have been given in the papers from this laboratory
cited above and in Purrott and Lloyd (1972) . In brief the cells were irradiated as
whole blood maintained at 37 °C. Separated lymphocyte cultures were set up
consisting of 4 ml Eagles MEM medium, 1 .0 ml bovine serum, 0 .15 ml reconstituted
phytohaemagglutinin and the buffy coat derived from 1 ml of blood . Colcemid was
added after 45 hours . The cultures were terminated at 48 hours, fixed, stained with
orcein and scored .
3 . Method of analysis
Chromosome aberration yields are usually expressed as a function of dose using
equation (1) where Y is the aberration yield, D is the dose and a and /3 are fitted
coefficients . For acute exposures the fit to this equation
Y=aD+/3D2
	
(1)
is generally very good but for chronic exposures the fit is poor (Edwards 1977) . The
aD component, often interpreted as the number of aberrations caused by effects
within the same particle track, is expected to be independent of dose-rate . The term
0020-7616/80/3701 0089 502 . 00 is 1980 T., I ., & Francis Ltd
90
	
Correspondence
Table 2 . Observed and predicted dicentric yields for 250 kV X-rays at 0 . 3 rad/min .
13D 2 is commonly interpreted as an interaction term between effects from two
independent particle tracks and the magnitude of this term depends on the time
interval between the two tracks. Thus the term /3D 2 is dose-rate dependent . From
fractionation experiments using cobalt-60 y-rays, Schmid et al . (1976) conclude that
the interaction coefficient /3 for acute exposure should be reduced by a factor
exp (-t t/t o ) when fractionation effects are considered . Here t r is the time between
fractions and to is a mean life of active species shown by Schmid et al . (1976) to be
110 min, in close agreement with 2 hours reported by Purrott and Reeder (1976 a)
and in reasonable agreement with three hours reported by Liniecki, Bajerska,
Syszynska and Cisowska (1977) . Bauchinger et al . (1979) proceed to state that if t is
the time for a continuous chronic exposure and t/to is represented by x, /3 is modified
by G(x) such that
2
G(x) = x2 [x - 1 +exp (-x)]
	
(2)
Thus yields for chronic exposure may be derived from the dose-effect relationship
for acute exposures using equation (3) where a and /3 are the fitted coefficients for
acute exposures .
Y=aD+/3G(x)D2
	
(3)
4 . Results
Tables I and 2 show predicted and observed dicentric yields for chronic
exposures to cobalt-60 y-rays and 250 KVp X-rays, respectively . The value of t o has
been taken as 110 min. The coefficients a and /3 and the chronic exposure data to
Table 1 . Observed and predicted dicentric yields for 0 . 3 rad/min cobalt-60 ,,, -ray irradiation .
Dose Predicted Observed
rad aD /3D2 x=t/to G(x) yield yield
5 . 3 0 . 0025 0 . 00017 0 . 1611 0 . 949 0.0027 0 .0035+0 .0009
10 . 6 0 . 0050 0 . 00070 0 . 321 0 . 901 0. 0056 0 .0059+_0 . 0011
15 . 9 0. 0076 0 . 00156 0. 482 0.857 0 .0089 0 .0095+0 .0013
25 0 .0119 0 . 00387 0 . 758 0 . 789 0.0150 0 .0096+_0 . 0015
50 0 .0238 0 . 0155 1 . 52 0 . 640 0.0337 0 .025 +_0 .0034
100 0.0476 0 .0619 3 . 03 0.453 0 .0756 0 .083 _+0 .008
150 0. 071 0 . 139 4. 55 0 .344 0 . 119 0 . 110 +_0 .010
200 0 . 095 0 . 248 6 . 06 0 . 271 0 . 162 0206 _+0 .024
250 0. 119 0 . 387 7 . 58 0 . 229 0 . 208 0237 +0 .035
300 0. 143 0 . 557 9 . 09 0 . 196 0 . 252 0 .38 _+0 .059
400 0 . 190 0 .990 12 . 1 0. 151 0 . 340 0 .596 +0 .072
Dose
rad aD /3D 2 x=t/to G(x)
Predicted
yield
Observed
yield
25 0 . 0039 0 . 0031 0 . 758 0 . 789 0.0063 0 .007 ±0 .001
50 0 . 0079 0 .0125 1 . 52 0 . 640 0.0159 0 .0124±0 .0017
100 0.0157 0 .05 3 . 03 0.453 0 .0384 0.056 ±0 .006
200 0. 031 0 . 2 6 .06 0. 271 0 .0856 0 .176 ±0 .014
400 0.063 0 .8 12 . 1 0 . 151 0 . 184 0 .654 ±0 .040
800 0 . 13 3 . 2 242 0.079 0 . 378 1 .57 +0. 13
Correspondence
	
91
cobalt-60 y-rays were published by Lloyd et al . (1975). The data for chronic X-ray
exposure are published here for the first time .
5 . Discussion
For cobalt-60 irradiation (table 1) it can be seen that at 25 and 50 rad the
predicted and observed yields agree reasonably well but at doses of 100 rad and
greater the predicted yields are considerably less than those observed . For X-rays
(table 2) the agreement is reasonable up to 250 rad but at 300 and 400 rad the
predicted yields are lower than the observed . The modification factor G(x) is a
function of irradiation time alone so that it is more relevant to refer to irradiation
times rather than doses . For cobalt-60 there is agreement for irradiation times below
about 3 hours but disagreement above about 6 hours . For X-rays the disagreement
occurs for irradiation times greater than 14 hours . The reason for the discrepancy
between these two times is not clear . Theexistence of a time above which the
observed yield exceeds the predicted yield implies that the function G(x) is not
accurate and therefore the assumption (Lea 1946) that the initially formed
chromosome breaks fall exponentially with time is wrong . Greater yields may only
be observed if there is a longer lived component to the lifetime of initial chromosome
breaks. The existence of long term breaks which remain available for recombination
long after the majority of damaged sites have been rendered unreactive was originally
discussed by Lea (1946) and some evidence for them has been obtained more
recently by Purrott and Reeder (1976a) . In the experiments of Bauchinger et al .
(1979) the longest time of exposure used was 235 min which is not long enough to see
such an effect . It is possible that long-lived breaks at higher doses may result from
dose dependent damage to the repair system . However, unequal split-dose
experiments on Tradescantia (Savage 1966) and human lymphocytes (Purrott and
Reeder 1978) indicate that this is unlikely .
Liniecki et al . (1977) have used a similar treatment for the 250 rad caesium-137
data of Purrott and Reeder (1976 b) and concluded that for irradiation times up to
about 250 min the results are consistent with a rejoining time of about 2 hours . At
longer irradiation times the break repair is slower, compatible with rejoining times in
the region of 3 to 5 hours . We have analysed the data of Purrott and Reeder (1976 b)
for doses of 100 rad and 500 rad and found that similar conclusions apply at these
doses also . These data therefore support the conclusion with cobalt-60 and 250 kVp
X-rays that as irradiation time increases the agreement between prediction and
observation becomes worse .
An explanation for the discrepancy may be that the sensitivity of the cells changes
over the period of protracted exposure . Evidence indicating that this is unlikely was
provided by some control data in Purrott and Reeder's fractionation experiments
(1976 a) where no significant difference in aberration yields induced by 100 rad was
found between whole blood irradiated immediately or held at 37 ° C for 7 or 24 hours
and then exposed .
Another possible cause for the discrepancy is that the shapes of the dose-response
curves may be wrong . Since the curves from Bauchinger's group and from this
laboratory were constructed it has been shown that with 48 h cultures a proportion of
the cells are in second in vitro metaphase (Scott and Lyons 1979) . These are more
likely to be free of aberrations so that the yield per cell scored is low . In this
laboratory second division cells in unirradiated blood from 15 donors have ranged
from 0 to 16 per cent (average 8 . 9 per cent) and specifically the two donors used for
92
	
Correspondence
the dose-response curves yielded 1 and 10 .5 per cent (work in progress) . The
proportion of second divisions falls with increasing dose ( 2 percent at 200 rad, Scott
and Lyons 1979) so that the greatest distortion is at the lower doses and will mostly
influence the accuracy of the a coefficient of the yield equation . At higher doses there
is very little distortion and since the responses at higher doses determine the
coefficient /3, the error in /3 must be negligible . Even if the effect of the dilution by
second division cells were not negligible both curves would require correcting by
increasing the aberration yields and the correction to the chronic curve would be
greater. This is because higher acute doses produce greater mitotic delay and
therefore fewer second division cells by 48 hours and chronic exposures generally
produce lower effects . Consequently the yields in column 7 of both tables 1 and 2
should be increased more than the corresponding values in column 6 . This would
increase the difference between prediction and observation and we conclude that the
existence of second division cells cannot explain the discrepancy .
Conclusion
Lea and Catcheside (1942) working with Tradescantia proposed that the dose-
rate effect could be predicted by applying a G-function to the dose squared term of
the yield equation . This has been applied recently by Bauchinger et al . (1979) to their
data with human lymphocyte aberrations . They showed that the yield equation
obtained with acute exposures can be used to predict the dose-response relationship
for chronic exposures involving irradiation times up to about 4 hours. When
applying Lea's formula to dose-response data from this laboratory where observ-
ations have been made down to lower dose-rates we confirm the findings of
Bauchinger et al . up to an exposure time of about 6 hours . For more protracted
exposures however the predictions fail . It is proposed that this is due to a small
proportion of lesions which remain available for recombination for much longer than
2 hours .
Acknowledgments
The authors wish to thank Mr . M. J . Corp, M .R.C . Radiobiological Unit,
Harwell, who was responsible for the X-ray dosimetry and Mrs . Dawn Bolton who
patiently scored the metaphases . This work was partially supported by Euratom
Contract No. 171-76-1 BIO U.K .
References
BAUCHINGER, M ., SCHMID, E ., and DRESP, J ., 1979, Int . J. Radiat. Biol ., 35, 229 .
EDWARDS, A . A ., 1977, Rad. Environm . Biophys., 14, 161 .
LEA, D. E ., 1946, Actions of Radiations on Living Cells (Cambridge : Cambridge University
Press) .
LEA, D. E ., and CATCHESIDE, D . G ., 1942, J. Genet ., 47, 137 .
LINIECKI, J ., BAJERSKA, A ., SYSZYNSKA, K ., and CISOWSKA, B ., 1977, Mutation Res ., 43, 291 .
LLOYD, D. C., PURROTT, R . J ., DOLPHIN, G . W., BOLTON, DAWN, EDWARDS, A . A ., and CORP,
M . J., 1975, Int. J. Radiat . Biol ., 28, 75 .
PURROTT, R . J ., and LLOYD, D. C ., 1972, The Study of Chromosome Aberration Yield in Human
Lymphocytes as an Indicator of Radiation Dose, Vol . 1, Techniques . N RPB-R2 (Harwell :
U.K. National Radiological Protection Board) .
PURROTT, R . J ., and REEDER, E . J ., 1976 a, Mutation Res ., 34, 437 ; 1976 b, Ibid ., 35, 437; 1978,
Ibid., 52, 291 .
SAVAGE, J . R. K ., 1966, Int. J. Radiat . Biol., 11, 287 .
SCHMID, E., BAUCHINGER, M ., and MERGENTHALER, W ., 1976, Int . J . Radiat. Biol ., 30, 339 .
SCOTT, D ., and LYONS, C. Y ., 1979, Nature, Lond ., 278, 756 .
	page 1
	page 2
	page 3
	page 4