Principles of intensity-modulated proton therapy treatment planning


Intensity-modulated proton therapy is effective for complex targets

Proton beam therapy (PBT), with its characteristic Bragg peak, holds the promise of further reducing toxicity. Several techniques exist for the administration of PBT, including passive scatter proton therapy (PSPT) and intensity-modulated proton therapy (IMPT). Although PSPT decreases dose distally, we also face a clinical challenge with dose-escalated radiotherapy using PSPT for tumors in very complicated anatomy. Because of a limited number of treatment fields, delivering ablative doses to targets with complicated shapes or locations, such as tumors curved around sensitive critical structures, is very difficult using PSPT. In IMPT, a pencil beam (spot or beamlet) can be magnetically scanned in two-dimensional directions perpendicular to the beam direction to form an irradiating field. By charging protons with different energies, pencil beams can be used to penetrate with different depths and “scan” the entire designated target volume. The delivery of the sum of all Bragg peaks individually modulated is thus sought to create highly conformal dose distributions to cover the three-dimensional (3D) tumor target. Mathematically, IMPT using scanning beam therapy can simultaneously optimize the intensities and the energies of all pencil beams using an objective function that takes into account targets as well as normal tissue constraints. Compared with PSPT, IMPT is more effective for designing treatment plans that deliver ablative doses to targets with complicated shapes or locations, such as tumors curved around sensitive critical structures. As shown in Fig. 5.1 , because of the close proximity of the spinal cord and planning target volume (PTV), the aperture has to be edited to meet the cord dose constraint. This aperture editing caused the underdose of the PTV, as shown in the enlarged image of the target region. Clinically, we have observed local recurrence in these underdosed regions for patients treated with PSPT technique at our center. Compared with intensity-modulated radiation therapy (IMRT)/volumetric-modulated arc therapy (VMAT) technology, IMPT treatment plan can be designed optimall to take advantage of the proton beam. The IMPT plan is able to significantly reduce the dose to the healthy organs while delivering a similar target dose. Fig. 5.2 shows a comparison of IMPT and VMAT plans for the first patient treated with multiple-field optimization (MFO) IMPT at our center. We can see that the mean lung dose for the IMPT plan is reduced by 4.4 Gy compared with the VMAT plan. Currently, patients with thoracic cancer are the most complex cases, for whom dose-volume constraints cannot be met by VMAT plans or because they need reirradiation.

Fig. 5.1, Comparison between passive scatter proton therapy (PSPT) and intensity-modulated proton therapy (IMPT) for lung cancer. Dose distributions for the PSPT (left) and IMPT (right) plans are shown. Green lines delineate the PTV. An enlarged image of the target region for the PSPT is shown to indicate the inadequate dose coverage caused by aperture editing.

Fig. 5.2, The first patients treated using intensity-modulated proton therapy (IMPT) multiple-field optimization technology at MD Anderson Cancer Center. The comparison between the IMPT plan (right) and intensity-modulated radiation therapy (IMRT) plans (left) . MLD , Mean lung dose.

Uncertainties

Because of the greater dosimetric advantage of IMPT compared with IMRT and PSPT, lately, newer proton centers have started adopting scanning beam–only delivery technology. Translational research on treatment planning centers on developing IMPT-specific planning technology. Among the most important planning technology developments is that of robust optimization for IMPT. There are several sources of nonrobustness of IMPT plans: (1) range uncertainty, (2) setup uncertainty, (3) motion/interplay uncertainties for moving anatomy, and (4) anatomical change uncertainties.

Range uncertainties

The most important dose-sparing ability of the proton beam is that the proton can stop at roughly the end of the proton’s range. However, because of approximation of tissues on computed tomography (CT) scans into Hounsfield units (HUs), there are systematic range uncertainties of about 3% in our understanding of where protons stop in patient tissues. Fig. 5.3 shows the dose distribution of an original plan and the dose distribution of a plan assuming a 3.5% range overshooting. The target dose is well covered by the prescription in the original plan, but the target is severely underdosed if the plan is 3.5% undershot. If a beam of a plan stops right before a critical organ, such as the spinal cord or brain stem on an original plan, the brain stem or spinal cord will actually receive much more dose than if the beam is overshot by 3.5%. Currently, one of the rules of thumb of selecting beams is still to not select beams stopping right before critical organs.

Fig. 5.3, Isodose contours of the dose distribution in the transverse plane of a lung cancer case: (A and B) planning target volume (PTV) –based plan; (C and D) robustly optimized plan; (A and C) with the nominal range; (B and D) with 3.5% higher than the nominal range. Green color wash: Clinical target volume (CTV); purple color wash, spinal cord.

Setup uncertainties

All modalities of radiation therapy, regardless of whether they are proton or photon, suffer from setup uncertainties. Setup uncertainties are attributed to the misalignment of incident beams and the patient anatomy and the realignment of internal heterogeneities among themselves and with respect to the target volume. For photon therapy, setup uncertainties are mitigated by the use of expansion margins from the clinical target volume (CTV) to the PTV. The margin approach works well for photon therapy and is based on a nice property of the photon: the spatial nature of photon dose distributions is minimally perturbed by uncertainties. In other words, a photon dose distribution is relatively robust in the face of uncertainties. Unkelbach et al. have used the term static dose cloud to describe a photon dose distribution. However, the margin approach does not work well for proton therapy. Distal and proximal to the beam direction, the margins for proton therapy should be determined by the range uncertainties. In the lateral direction, the static dose cloud will be broken under the lateral setup uncertainties. As shown in Fig. 5.4 , the symmetry of the dose cloud, shown as the red isodose line that covers the target (blue shaded region), is broken if the patient moved up by 5 mm. The target is still covered in the up direction but is underdosed in the middle. The underdose shown in Fig. 5.4 cannot be mitigated by the margin.

Fig. 5.4, Dose distribution symmetry broken under perturbation.

Motion/interplay uncertainties

Protons are sensitive to variations in tissue density in the beam path. , This is particularly important when the tissue moves, as in the case of tumors in the lung. The sensitivity of protons to moving anatomy can be seen by calculating dose distributions on different phases of four-dimensional CT (4D CT). Fig. 5.5 shows uncertainties caused by breathing motion imitated with a phantom. In this extreme case, we can see that the dose in the T0 phase is drastically different than in the T50 phase if the plan is designed using only the T50 phase.

Fig. 5.5, Uncertainty caused by breathing motion: left, plan designed on the T50 phase of the computed tomography (CT) scan; right, same plan recalculated on the T0 phase of CT.

Both PSPT and IMPT techniques have uncertainties in dose distribution in the different phases of CT. However, for the IMPT plan, there is an extra uncertainty. For the IMPT technique, a magnetically deflected particle beam scans the tumor volume laterally by sequentially delivering a series of scanning spots and longitudinally, layer by layer, by altering proton energy. If the target moves at the same time as the scanning beam is delivered, the motion of the pencil beam might interfere with the delivery of the intended dose distribution, causing deviations from the planned dose distributions. This interference usually results in local regions of underdoses and overdoses, referred to as interplay effects. As shown in Fig. 5.6 , if the tumor motion and dynamic delivery are synchronized unfavorably, we might have a complete miss of the target in extreme cases.

Fig. 5.6, Interplay uncertainties because of dynamic motion and moving target: (A) nominal plan designed at free-breathing phase; (B) when delivering the yellow spots, target on T0 phase does not see any spots; and (C) when delivering green spots, target on T50 phase does not see any spots.

Anatomical change uncertainties

Anatomical changes during radiation therapy are sometimes a consequence of radiation therapy. Because radiation is used to eradicate tumors, the tumors will shrink during the course of treatment. This can be seen in Fig. 5.7 ; the tumor/gross tumor volume (GTV) at simulation is different from the tumor/GTV shown on the day 50 CT scan. Also, patients often lose weight during the course of treatment, especially those with head and neck (HN) cancer. The anatomical change during the course of the treatment affects proton much more than photon therapy. Because of the larger perturbation of the IMPT plan attributed to anatomical change, we propose that plan adaption is mandatory for lung cancer IMPT plans to ensure target coverage. At our center, more 30% of lung IMPT plans need adaptation during the course of treatment to compensate for the uncertainties caused by anatomical change.

Fig. 5.7, Anatomical change uncertainties: target miss caused by target shrinkage by radiation therapy. At the top is the dose distribution of the plan generated at the time of simulation, and the blue line is the prescription line (70 Gy). At the time of day 50 shown at the bottom, the target (gross target volume [GTV]) shrinks, leading to the underdose. MFO, Multiple-field optimization; PTV, planning target volume.

Robust evaluations

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