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T. Landberg et al. / Medical Physics in the Baltic States 7 (2009) 43 - 51<br />

specification for reporting, the margin that defines the<br />

PTV will have to be a closed line, even if this may not<br />

be necessary for the proper selection of beam<br />

parameters. It may be advantageous, but is probably<br />

often not feasible for different reasons, to display also<br />

the borders of the Internal Target Volume.<br />

Note that in some cases, the Internal Margin approaches<br />

a very low value, (e.g. with brain tumors), and in other<br />

cases the Set-up Margin may be very small (e.g. with online<br />

correction for the different set-up errors and<br />

variations).<br />

Ideally, the size of the margins should be determined in<br />

an iterative way during the selection of an optimal beam<br />

arrangement, e.g. in beam´s eye view (as when planning<br />

both co-planar or non-coplanar conformal therapy). In<br />

practice this may not always be feasible, and as a<br />

compromise one can specify the margins for uncertainty<br />

in such a way, that they can be used for different types<br />

of beam arrangement (e.g. one beam, two opposed<br />

beams, box technique, orthogonal beams, moving beam).<br />

In daily clinical use, this is probably the most feasible<br />

way to go when defining the PTV for treatment planning<br />

and for basic dose specification for reporting, and is the<br />

approach recommended in ICRU Report # 50, 1993.<br />

Depending on the clinical situation (e.g. patient<br />

condition and site of the CTV), and the chosen<br />

technique, the PTV could be very similar to the CTV<br />

(e.g. small skin tumors, pituitary tumors), or by contrast<br />

much larger (e.g. lung tumors). Since the PTV is a<br />

purely geometric concept, but has to be related to the<br />

basic anatomical description, it may surpass normal<br />

anatomical borders (e.g. include parts of clinically<br />

unaffected bony structures), or even extend outside the<br />

patient (e.g. in a case of tangential irradiation of the<br />

breast [Fig. 4]) if the basic anatomy is presented in a<br />

static way (which for the moment seems in general to be<br />

the only realistic method). The problem is of course a<br />

fundamental one: how can one combine a static dose<br />

calculation with a moving CTV? One has to accept the<br />

use of rather artificial methods, and in a situation as<br />

described above, it is recommended that, for the purpose<br />

of treatment planning (dose calculation in air will of<br />

course not be meaningful) and for evaluation of the dose<br />

distribution to add “constructed tissue” (see Fig. 6) to the<br />

static, “frozen” reference situation (e.g. to a transverse<br />

section). As a compromise, the width (thickness) of this<br />

slice of “constructed tissue” can be chosen to agree with<br />

the average of the position of PTV with different degrees<br />

of variations and uncertainties (e.g. different phases of<br />

respiration). It may not be necessary to add all<br />

uncertainties due to the movements and spatial<br />

variations linearly (Fig. 4 & 5). Some of the movements<br />

and variations previously listed could deviate<br />

systematically at the time of the irradiation compared to<br />

the planning process. Other uncertainties may vary at<br />

random. If the random uncertainties are normally<br />

distributed and the systematic uncertainties are estimated<br />

by their standard deviations, the combined effect can be<br />

estimated. The total standard deviation is then the root of<br />

the square sum of random and systematic uncertainties.<br />

It should be realized that the different variations and<br />

46<br />

uncertainties may be either symmetric or anisotropic,<br />

and they may be independent, counter-variate, or covariate.<br />

The size may differ for different parts of a<br />

CTV (e.g. base versus apex of the bladder and<br />

prostate), and the temporal conditions may vary (e.g.<br />

with the respiratory cycle). The situation may be quite<br />

different for a single patient from that for a random<br />

patient population.<br />

The PTV is thus the volume that is used for dose<br />

calculation, and the dose distribution to the PTV has<br />

to be considered to be representative of the dose<br />

distribution to the corresponding CTV. Since the<br />

Planning Target Volume is a static, geometrical<br />

concept, used for treatment planning, it does not in<br />

fact represent defined tissues or tissue borders.<br />

Actually, the tissues contained geometrically within<br />

the PTV may not truly receive the planned dose<br />

distribution; at least not in some parts close to its<br />

border. This is due to the variation in position of the<br />

CTV within the boundaries of the PTV during a<br />

course of treatment. When delineating the PTV,<br />

consideration should also be given to the presence of<br />

any radiosensitive normal tissue (Organs at Risk, see<br />

below). This may lead to the choice of alternative<br />

beam arrangements and/or shapes as part of an<br />

optimization procedure. In some cases it may be<br />

necessary to change the prescription (for volumes<br />

and/or doses), and then accept a smaller benefit.<br />

When, for radical treatments, the probability of<br />

benefit approaches a low value, then the aim of<br />

therapy may shift from radical to palliative.<br />

Note that the definition of the Planning Target Volume<br />

(PTV) in Reports # 62, and #71 (ICRU 1999, and<br />

2004) is identical to that in the previous Report # 29<br />

ICRU 1978, and Report # 50 ICRU 1993 definition of<br />

"Target Volume". The two concepts are thus<br />

synonymous.<br />

Penumbra and Dose Gradients.<br />

The penumbra is not included in the PTV. The beam<br />

aperture has to be increased in order to compensate for<br />

the penumbra.<br />

Organs at Risk (OR)<br />

("Critical Normal Structures").<br />

Organs at risk are normal tissues whose radiation<br />

sensitivity may significantly influence treatment<br />

planning and/or prescribed dose (e.g. spinal cord). The<br />

dose-volume response of normal tissues is a complex<br />

and gradual process. It depends on earlier effects<br />

induced long before depletion of stem cells or<br />

differentiated cells that in addition may have a<br />

complex structural and functional organization. For<br />

the analysis of volume-dependence of the doseresponse<br />

parameters, it has been suggested that the<br />

tissues of an Organ At Risk can be considered to be<br />

organized in “Functional Sub Units, (FSUs), and the<br />

concepts of “serial”, “parallel”, and “serial-parallel”<br />

organizations of the normal structures (Fig. 3) has<br />

been suggested. For example, the spinal cord has a

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