Literature DB >> 32026724

Appropriate reduction of the fragmentation level of subfield sequences to improve the accuracy of field delivery in IMRT for nasopharyngeal carcinoma.

Yanze Sun1,2, Gang Zhou1,2, Yaqun Zhu1,2, Li Zou1,2, Ye Tian1,2.   

Abstract

OBJECTIVE: Due to the influence of gravity, inertia and friction, there will be deviation between the position of multileaf collimator (MLC) in the delivered field and the initial intensity modulated radiotherapy (IMRT) plan. This study explores the effects of the fragmentation level of subfield sequences on this deviation and seeks ways to improve the accuracy of field delivery in IMRT for nasopharyngeal carcinoma (NPC).
METHODS: 30 patients with NPC were selected, and two groups (groups A and B) of IMRT plans were made in Pinnacle planning system. Different planning parameters were used for optimization so that the subfield sequence fragmentation level of Group B was significantly lower than that of Group A. With the MapCheck2, verification plan was implemented in two ways: 0o gantry angle and the actual treatment angle, then the differences between the two verification results of each group plan were analyzed.
RESULTS: The γ-passing rate verified at the actual treatment angle was lower than that of 0o gantry angle for each group plan, whereas the Group B plan shows small reduction. Mean change value (Δ) was decreased from 1.01% (Group A) to 0.40% (Group B) with 3%/3 mm criteria and 2.88% (Group A) to 1.52% (Group B) with 2%/2 mm criteria, respectively. The smaller the difference (Δ), the actual output dose of the field is more consistent with the original plan. There was no significant correlation between this change and the angle of the field.
CONCLUSION: Appropriately reducing the fragmentation level of subfield sequence can reduce the effect of field angle on MLC position and improve the delivery accuracy of IMRT plan. ADVANCES IN KNOWLEDGE: The fragmentation level of the subfield sequence may have an impact on the accuracy of the delivery of the plan. This study demonstrates this assumption by comparing the differences between 0° and actual angle verification. Mean change value (Δ) was decreased from Group A to Group B. The smaller the difference (Δ), the actual output dose of the field is more consistent with the original plan. The result of this study may help us to understand that appropriately increasing the subfield area and reducing the fragmentation level of the subfield sequence can reduce the difference between the two verification results, which can further improve the accuracy of the plan delivery in IMRT and tumor treatment.

Entities:  

Mesh:

Year:  2020        PMID: 32026724      PMCID: PMC7217578          DOI: 10.1259/bjr.20190767

Source DB:  PubMed          Journal:  Br J Radiol        ISSN: 0007-1285            Impact factor:   3.039


Introduction

Intensity modulated radiotherapy (IMRT) has become a routine technique for radiotherapy of nasopharyngeal carcinoma (NPC) because of its complex anatomy and the presence of many critical organs close to the tumor target.[1,2] IMRT uses MLC to form multiple subfields of different shapes to adjust the intensity distribution of the field to increase the dose conformity of the tumor target volume and reduce the dose of surrounding normal tissue.[3] However, because of the influence of many uncertainties in the process of treatment, there will be a position deviation of multileaf collimator (MLC) between the delivered field and the results of the treatment plan, and it is often necessary to set tolerable errors in order to effectively delivery the field in the clinic. Therefore, the actual output dose of the field is different from the dose received by patients in the initial plan, and the dose distribution of the IMRT plan needs to be validated before treatment.[4,5] In the actual clinical application, a two-dimensional detector matrix is commonly used at 0o gantry angle or treatment angle for measurement verification.[6,7] The 0o gantry angle can detect dose errors generated by factors such as accelerator data modeling, treatment planning system dose algorithms, and plan data transmission.[8] However, the actual treatment angle can not only detect dose errors generated by these factors, but also by factors such as gravity, inertia, and friction, which are related to the angle of the gantry.[9-12] The difference between the results of these two verification methods reflects the influence of these factors related to the gantry angle. The smaller the difference, the actual output dose of the field is more consistent with the original plan. In order to find the degree of difference, we designed two groups of NPC IMRT plans with different fragmentation in the subfield sequence, and then performed dose verification of the radiation field using 0o gantry angle and the actual treatment angles, and compared the difference between the two verification results.

Methods and materials

Patient selection and contouring

30 patients diagnosed with NPC receiving radiotherapy in our department between January 2017 and September 2017 were consecutively selected into the study. All patients were positioned and immobilized from the head to the shoulder by a thermoplastic mask. CT with a 3 mm slice thickness of the head and neck region was obtained, and imported to the treatment planning system. The physician contoured the target volume and the organs at risk (OARs) for all patients. The target volume included PTVnx, PTVnd, PTV1 and PTV2, which consisted of a 3 mm margin in all directions around GTVnx, GTVnd, CTV1, and CTV2, respectively. GTVnx and GTVnd were included the CTV1 and CTV2. The GTVnx and GTVnd covered the visible primary tumor and neck metastasis lymph nodes shown on the CT/MRI image. The CTV1 encompassed high-risk structures surrounding primary tumor and high-risk neck region, and the CTV2 encompassed low-risk neck region. The OARs included the brain stem, spinal cord, parotid glands, lenses, eyes, optic nerves, chiasm, cochlea, mandible, oral cavity, and larynx.

The prescribed dose and treatment planning

The prescribed dose included four levels: 70 Gy to the PTVnx, 66 Gy to the PTVnd, 60 Gy to the PTV1, and 54 Gy to the PTV2 in 30 fractions. The treatment goals were that prescribed dose would cover 95% of the PTV, and the maximum dose would not exceed 110%. Plan quality was evaluated using the following parameters: dose–volume histograms (DVH) analysis of targets and OAR, planning target volume (PTV) and OAR volumes and relationships, plan conformity, plan homogeneity. The dose to normal tissues was minimized within a reasonable range without affecting the target coverage (Table 1).
Table 1.

Planning objectives for organs at risk

Organs at riskDose constrain
Brain stemMax dose <54 Gy
Spinal cordMax dose <54 Gy
Parotid glandsV30 <50% (at least one side)
EyesMax dose <50 Gy
Optic nervesMax dose <54 Gy
LensesMax dose <9 Gy
CochleasMean dose <45 Gy or V55 <5%
LarynxMean dose <45 Gy

max, maximum.

Planning objectives for organs at risk max, maximum. For this study, clinical IMRT plans were generated using DMPO module in the Pinnacle (v. 9.8; Philips) TPS, which used collapsed cone convolution (CCC) algorithm. The dose calculated grid is 3 mm. As for DMPO, the planner can preset the minimum segment area (MSA) and the minimum number of monitor units (MUs) per segment. The treatment plan with a coplanar 8-field gantry arrangement and the beam angle was distributed as much as possible on the left and right sides. 30 patients with a total of 240 fields. The distribution of all fields with an interval of 30° in the 0° to 360° range and average two fields per angle. Two plans (Group A and Group B) were made for every patient according to the optimization conditions of the field parameters. For Group A, the maximum number of segments was set to 80, the minimum segment area was 5 cm2, and the minimum MU was 5. For Group B, the maximum number of segments was set to 60, the minimum segment area was 8 cm2, and the minimum MU was 8. A total of 60 treatment plans were designed and delivered on an Elekta Synergy Linac equipped with an 80-leaf MLC. In the preliminary pre-experiment, we made several plans with different parameters and found that if the area of the subfield is too large, such as (60, 10, 10), it will affect the quality of the plan and increase the difficulty of planning. If the area of the subfield is too small, such as (60, 7, 7) or (60, 6, 6), the experimental results are not obvious and it will not achieve the reduction of fragmentation degree of the subfield. Therefore, the Group B parameter are selected moderately. Group A (80, area 5, MU 5) is determined by the experience of the large cancer research center. At present, the general parameter setting of our radiotherapy department for NPC plan is 70–80, area 5, MU 5. There are inherent difference in the level of complexity in the two groups of plans. Therefore, in order to evaluate the difference between groups A and B, the modulation complexity score (MCS) values were used. The MCS incorporates information about variability in leaf positions, degree of irregularity in field shape, segment weight, area, the leaf sequence variability and the aperture area variability. The subfield information of each plan was exported by the written script language, and then use MATLAB to calculate the final MCS scores according to the specific formula proposed by McNiven NL et al.[13] The MCS score ringing from 0 to 1.0, a smaller MCS score indicates a more complex plan.

MLC positional accuracy evaluation

The Picket Fence was performed on a radiochromic film. The GAFCHROMICTM RTQA2 film was used to check the position accuracy of MLC, confirm and adjust the position error of the MLC leaf. The solid water phantom with 30 x 30 cm was scaned by CT, the image was transmitted to the treatment planning system to create 11 narrow fields, each fence field was 30 cm in length, 0.6 cm in width, and the distance between the strips was 2 cm. Fix the four corners of the film with tape and cover it with a 2.0 cm solid phantom board to meet the electronic balance of the film at the maximum dose point. The film was placed on the solid phantom with a source-to-film distance (SFD) of 100 cm and the solid phantom is irradiated according to the radiation treatment plan with 250 MUs per field, following with a further analysis of the radiation width and its deviation from the nominal width.

Fixing and calibration of two-dimensional detector array

The two-dimensional detector matrix (MapCheck2) is mounted on gantry through a fixed device (Figure 1). A 2 cm solid equivalent water phantom is placed on the detector surface and fixed. After calibrating the detector for uniformity and absolute dosimetry, we irradiate every 30° using a standard 20 × 20 cm square field, and calculate the radiometric boundary (X direction and Y direction) maximum offset to verify the stability of the fixture.
Figure 1.

Scheme of the experimental setup.

Scheme of the experimental setup. Δ value is plotted for each gantry angle. (A) and (B) show the distribution of difference of the two verification results at each angle forthe treatment plans of group A with 3%/3 mm and 2%/2 mm criteria, respectively. (C) and (D) show the difference at each angle for treatment plans of group B with 3%/3 mm and 2%/2 mm criteria, respectively.

Verification of field dose at 0o gantry angle and the treatment angle

The above device was used to verify the dose of radiation plan field at 0o gantry angle and the treatment angle. The dose distribution calculated by the treatment plan system was taken as a reference and compared with the dose results measured by the two methods, 0o gantry angle and the treatment angle, respectively. We use the γ passing rate (3%/3 mm and 2%/2 mm criteria) method to evaluate the verification results. Additionally, the local γ passing rate analysis with the dose threshold was set at 10% and the Van Dyk difference, along with the measurement uncertainty capability of the Sun Nuclear software, was used. Formula 1 is applied to calculate the difference in each field using the two ways of verification. The M in the formula is the γ-passing rate verified by the 0o angle, and N is the γ-passing rate verified by the treatment angle.

Statistical analysis

SPSS v. 19.0 software (SPSS Inc., Chicago, IL) was used for statistical analysis. The paired sample t-test was used to analyze the results of the two verification methods. The two-sided p < 0.05 was considered to be statistically significant for all tests.

Results

Plan quality evaluation

Table 2 shows a full description of the data collected. Plan conformity was measured by: conformity index (CI)[14]: CI=((TV95%/TV*(TV95%/V95%))). Plan homogeneity was measured by: homogeneity index (HI)[15]: HI=(D2%-D98%)/D50%. It can be seen from Table 2 that there is no statistical difference between the Group A plan and the Group B plan, and the two group plans are similar.
Table 2.

Comparison of plan quality of between Group A and Group B. (average ±standard deviation)

Group A (80, 5, 5)Group B (60, 8, 8)t valuep-value
PTVnx
V70Gy (%)95.65 ± 0.5595.12 ± 0.302.9120.082
D50% (Gy)71.59 ± 0.3171.83 ± 0.28−2.3550.086
D98% (Gy)69.47 ± 0.1369.41 ± 0.111.0380.310
D2% (Gy)73.94 ± 0.6673.41 ± 0.642.0200.057
CI0.80 ± 0.040.82 ± 0.03−1.8320.081
HI0.06 ± 0.010.06 ± 0.011.6350.116
PTVnd
V66Gy (%)95.35 ± 0.5595.22 ± 0.302.1120.095
D50%(Gy)67.25 ± 0.4267.46 ± 0.38−2.4860.137
D98%(Gy)65.86 ± 0.7365.83 ± 1.230.3840.724
D2%(Gy)69.22 ± 0.8369.25 ± 0.36−2.0060.315
CI0.88 ± 0.050.87 ± 0.081.2100.083
HI0.07 ± 0.010.07 ± 0.011.1350.112
PTV1
V60Gy (%)95.03 ± 0.3294.97 ± 0.432.3600.081
D50%(Gy)61.17 ± 0.3761.74 ± 0.274.4080.230
D98%(Gy)59.97 ± 0.7159.06 ± 0.792.0320.076
D2%(Gy)63.17 ± 0.8263.41 ± 0.57−3.1520.125
CI0.78 ± 0.030.79 ± 0.023.4320.023
HI0.13 ± 0.020.11 ± 0.021.9610.121
PTV2
V54Gy (%)95.42 ± 0.6595.38 ± 0.552.1300.087
D50% (Gy)55.52 ± 4.0755.37 ± 4.100.0690.945
D98% (Gy)53.26 ± 0.6553.16 ± 0.670.3830.705
D2% (Gy)57.11 ± 1.1557.11 ± 1.561.7840.088
CI0.86 ± 0.030.85 ± 0.021.2200.085
HI0.14 ± 0.030.13 ± 0.031.2160.237

CI, conformity index; D2%, dose to 2% of the volume; D50%, dose to 50% of the volume; D98%, dose to 98% of the volume; HI, homogeneity index; VGy, volume receiving 100% prescription dose.

Comparison of plan quality of between Group A and Group B. (average ±standard deviation) CI, conformity index; D2%, dose to 2% of the volume; D50%, dose to 50% of the volume; D98%, dose to 98% of the volume; HI, homogeneity index; VGy, volume receiving 100% prescription dose. The MCS scores of per beam and per treatment plan were calculated for 30 treatment plans, 240 beams. Table 3 shows the summary of plan characteristics. The MCS scores of beam and plan for Group B is slightly higher than that of Group A, shows that Group A plans are relatively complicated.
Table 3.

Summary of plan characteristics for plans included MU and MCS scores

Number of segments (range)MU per beam (range)Total MU(average)MCS per beam (range)Plan MCS(average)
Group A(80, 5, 5)73–8056–2538720.0893–0.24230.1682
Group B(60, 8, 8)54–6049–2287100.1662–0.42390.2071

MCS, modulation complexity score;MU, monitor unit.

Summary of plan characteristics for plans included MU and MCS scores MCS, modulation complexity score;MU, monitor unit.

The picket fence test results of MLC

The difference of film measured and TPS planed positions of MLC leaves for each strip picket fence should be within 0.5 mm as required by IAEA. The result showed that the differences of accurately measured MLC leaf positions were all within 0.4 mm. The differences of film measured actual widths between each pair and all pairs of leaves were within 0.5 mm as required by IAEA 0.75 mm. The standard deviation of film measured actual width of MLC leaf between each pair and all pairs were ≤0.15 mm as required by IAEA 0.3 mm. MLC position accuracy meets experimental conditions and clinical requirements.

Test results of stability of fixtures

Table 4 shows that the distance from the center of the MapCheck to the 50% isodose line in each direction as the gantry rotated. With 50% of the central dose as the field boundary, the deviations of the X-axis and Y-axis field boundaries between the other gantry angles and the 0° gantry angle were calculated. The maximum offset is less than 0.5 mm. The deviation results show that the fixed device of the detector has good stability.
Table 4.

The distance from the center of the MapCheck to the 50% isodose line in each direction

X1(cm)Δ(cm)X2(cm)Δ(cm)Y1(cm)Δ(cm)Y2(cm)Δ(cm)
7.784— —−7.757— —7.776— —−7.768— —
30°7.778−0.006−7.766−0.0097.7840.008−7.778−0.010
60°7.779−0.005−7.769−0.0127.7800.004−7.7570.011
90°7.7860.002−7.7570.0007.7790.003−7.782−0.014
120°7.780−0.004−7.770−0.0137.7820.006−7.783−0.015
150°7.781−0.003−7.771−0.0147.7820.006−7.783−0.015
180°7.782−0.002−7.771−0.0147.7810.005−7.78−0.012
210°7.782−0.002−7.774−0.0177.7800.004−7.775−0.007
240°7.781−0.003−7.771−0.0147.7790.003−7.778−0.010
270°7.780−0.004−7.769−0.0127.7830.007−7.779−0.011
300°7.779−0.005−7.769−0.0127.7780.002−7.776−0.008
330°7.778−0.006−7.770−0.0137.7810.005−7.772−0.004

Δ indicates the difference between other angles and 0°.

The distance from the center of the MapCheck to the 50% isodose line in each direction Δ indicates the difference between other angles and 0°.

Verification results of field dose at 0o angle and the treatment angle

Table 5 shows the comparison of the γ passing rates of 240 fields in the Group A using 0° gantry angle and the treatment angle verification method. The results show that with the 3%/3 mm criterion, the mean γ passing rate for 0° gantry angle and the treatment angle verification were 97.63 and 96.64%, respectively, and the mean value of Δ is 1.01%. Except for 0o, 270o, 300o, and 330o, the difference was statistically significant (p < 0.05). With the 2%/2 mm criterion, the mean γ passing rates for 0° gantry angle and the treatment angle verification were 86.29 and 83.81%, respectively, and the mean value of Δ is 2.88%. Except for 0o and 300o, the difference was statistically significant (p < 0.05). Table 6 shows the results of the comparison for Group B. The mean γ passing rate for 0° gantry angle and the treatment angle verification were 97.82 and 97.40% with the 3%/3 mm criterion, respectively, and the mean value of Δ is 0.43%. The difference was not statistically significant (p < 0.05) except for 300o. With the 2%/2 mm criterion, the mean γ passing rates for 0° gantry angle and the treatment angle verification were 86.21 and 84.90%, respectively, and the mean value of Δ is 1.52%. The difference was not statistically significant (p < 0.05) except for 210o, 240o, 270o, and 300o. Compared to Group A plan, the physical treatment plan parameters in Group B made higher γ passing rate on average over actual treatment angles (97.40% vs 96.64% with 3%/3 mm, 84.9 vs 83.8% with 2%/2 mm criterion).
Table 5.

Comparison of the average γ passing rate (average ± standard deviation) for zero-angle and actual-angle verification for treatment plans of Group A

Gantry angle3%/3 mm2%/2 mm
Zero-angle (%)Treatment-angle (%)Δ(%)PZero-angle %()Treatment-angle (%)Δ(%)P
098.29 ± 0.8798.13 ± 0.340.160.22387.77 ± 1.6986.97 ± 1.480.910.074
3096.79 ± 0.9895.88 ± 1.130.940.00384.21 ± 2.1282.48 ± 2.322.050.000
6097.93 ± 0.7596.11 ± 0.841.860.00084.87 ± 2.1481.93 ± 2.793.430.000
9096.94 ± 1.0694.84 ± 0.922.170.00086.49 ± 2.2081.16 ± 2.156.160.000
12097.73 ± 1.0796.38 ± 1.191.380.00087.00 ± 2.4882.55 ± 2.325.110.000
15098.14 ± 0.8696.83 ± 0.831.330.00086.71 ± 2.3083.84 ± 2.083.310.000
18098.03 ± 0.7397.36 ± 0.650.680.00088.04 ± 2.1585.08 ± 2.343.360.000
21097.91 ± 0.6297.21 ± 0.670.710.00186.94 ± 2.3084.56 ± 2.532.740.000
24097.91 ± 0.7197.41 ± 0.780.510.00786.79 ± 1.7985.32 ± 1.631.690.019
27097.14 ± 0.8496.66 ± 0.810.490.13286.78 ± 1.7585.14 ± 2.161.890.005
30097.37 ± 0.7396.04 ± 0.561.370.86784.89 ± 2.1183.22 ± 2.151.970.850
33097.41 ± 0.6196.88 ± 0.770.540.08285.03 ± 2.0483.43 ± 2.161.880.007
Table 6.

Comparison of the average γ passing rate (average ±standard deviation) for zero-angle and actual-angle verification for treatment plans of Group B

Gantry angle3%/3 mm2%/2 mm
Zero-angle (%)Treatment-angle (%)Δ(%)PZero-angle (%)Treatment-angle (%)Δ(%)P
097.62 ± 0.7897.63 ± 0.950.010.95984.96 ± 1.6484.72 ± 1.370.280.643
3096.67 ± 1.0996.27 ± 1.210.040.27383.54 ± 2.1583.47 ± 2.030.080.911
6098.17 ± 0.6598.02 ± 0.960.150.63986.74 ± 1.0186.56 ± 1.050.210.603
9097.62 ± 1.0296.92 ± 1.160.720.05287.46 ± 2.2386.37 ± 2.111.250.089
12097.46 ± 1.3497.48 ± 1.210.020.19986.82 ± 2.3785.86 ± 2.081.110.077
15097.81 ± 0.8897.48 ± 0.910.340.31985.61 ± 1.5484.78 ± 1.680.970.197
18098.52 ± 0.5798.04 ± 0.790.490.05887.13 ± 1.8786.09 ± 2.131.190.093
21098.19 ± 0.7297.75 ± 0.830.450.08287.37 ± 1.9184.69 ± 2.263.070.000
24098.04 ± 0.8197.48 ± 0.440.570.05287.51 ± 1.6184.58 ± 1.923.350.000
27097.99 ± 0.6397.28 ± 0.960.720.09187.24 ± 1.2085.00 ± 1.392.570.000
30098.31 ± 0.7697.55 ± 0.820.770.00987.13 ± 1.9484.41 ± 2.353.120.000
33097.38 ± 0.8796.84 ± 0.810.550.10983.05 ± 1.1882.22 ± 1.761.000.387
Comparison of the average γ passing rate (average ± standard deviation) for zero-angle and actual-angle verification for treatment plans of Group A Comparison of the average γ passing rate (average ±standard deviation) for zero-angle and actual-angle verification for treatment plans of Group B

The relation between verification results and treatment field angle value

In Figures 2, A and B show the Δ at each treatment angle for plans of group A with 3%/3 mm and 2%/2 mm criteria, respectively. They show that there are large differences at angles of 60o, 90o, 120o, and 150o, and the maximum difference values occur at 90o, which are 2.17 and 6.16%, respectively. C and D show the Δ at each treatment angle for plans of group B with 3%/3 mm and 2%/2 mm criteria, respectively. The larger differences occur at 210o, 240o, 270o, and 300o. The maximum difference in the C diagram is 0.77%, appearing at 300°, and the maximum difference in the D diagram is 3.35%, appearing at 240°.
Figure 2.

Δ value is plotted for each gantry angle. (A) and (B) show the distribution of difference of the two verification results at each angle forthe treatment plans of group A with 3%/3 mm and 2%/2 mm criteria, respectively. (C) and (D) show the difference at each angle for treatment plans of group B with 3%/3 mm and 2%/2 mm criteria, respectively.

Discussion

When the field in the IMRT plan is delivered at its treatment angle, the accelerator will be affected by factors such as gravity, inertia, and friction.[16] These factors contribute to the deviation between the actual location of MLC and the original plan results, which are important factors affecting the delivery accuracy of the treatment plan. It is often necessary to set the tolerance error to accept this part of the effect, otherwise the field will not be able to delivery. The difference between the verification results at zero 0o angle and those at treatment angles can reflect this part of the effect. Reducing this effect will improve the consistency between the delivered field and the planned field, and reduce the dose delivery error which the planning system is unable to simulate.[17,18] MapCheck2 is a new generation of two-dimensional semi-conductor matrix with high sensitivity and resolution.[19] Buonamici and Jursinic et al pointed out that a two-dimensional semiconductor matrix can replace the film and ionization chamber for IMRT dose verification.[20,21] In this study, the MapCheck2 fixed on the accelerator gantry not only can verify the dose of field with 0o gantry angle but also the actual treatment angles, and the detector matrix panel is always perpendicular to the incident direction of the rays during the irradiation. We know that the dose distribution calculated by the treatment planning system is used as a reference, compared to the measured at treatment angle. The results show that verification in the IMRT of NPC, γ passing rate at treatment angle is lower than 0° gantry angle for non-zero gantry angle field. This conclusion is similar to the results reported by Hussein and Li.[22,23] Further comparing the differences between the two verification results, we found that in the optimization results with the field parameters of Group A for IMRT of NPC, the differences between these two validation results were 1.01 and 2.88%, when the 3%/3 mm and 2%/2 mm criteria were used, respectively, and the difference was statistically significant in most of the gantry angles. This indicates that there is a relatively large decrease in the γ passing rate of the field when the treatment angle is delivered. When using group B conditions to optimize the treatment plan, the differences between these two validation results were 0.40 and 1.52% when the 3%/3 mm and 2%/2 mm criteria were used, respectively, and the difference is not statistically significant at most gantry angles. This indicates that the effect of the treatment angle on dose distribution of field is reduced. When the number of subfields in IMRT is too large, the area of the subfields and the MU is too small, which means the fragmentation level of the subfield sequences increases, leading to more dose uncertainly.[24] Giorgia et al found that the agreement between planned and delivered doses decreased as complexity of treatment plan increased.[25] This proposed method does have certain limitations. In this study, we only analyzed the static intensity modulated radiotherapy and did not analyze the VMAT or sliding window plan. In addition, different planning system has different ways to limitate the number of subfields. As for DMPO of Pinnacle planning System, the planner can preset the MSA and the minimum number of MUs per segment. In the preliminary pre-experiment results, we found that the area of the subfield has a greater impact on the number and fragmentation of the subfield than MU. The effect of each parameter such as MSA and minimum MU on verification results is not discussed separately in this article. In general, the higher complexity of the IMRT plan is related to many factors, such as a large number of MU and subfields, smaller subfield areas, and complex subfield shape.[25] In order to evaluate the difference between groups A and B, the actual treatment planned parameters are necessary as McNiven AL[13] pointed out that MCS scores are useful to know the difference. The MCS scores of Group B is slightly higher than that of Group A. The results further illustrate that Group A plan is a bit more complicated than Group B. In this article, the quality of the two group of plans is consistent, and there is no further discussion of the relationship between plan complexity and γ passing rate. Mean change value (Δ) was decreased from Group A to Group B. The smaller the difference (Δ), the actual output dose of the field is more consistent with the original plan. The result of this study may help us to understand that appropriately increasing the subfield area and reducing the fragmentation level of the subfield sequence can reduce the difference between the two verification results, which can further improve the accuracy of the plan delivery in IMRT. In addition, the results of this study show that there is no significant correlation between the effect of the treatment angle on dose distribution and the angle value of the field. That means there is no particular angle value at which the difference between the two verification methods is always higher or lower. It is probably because the accelerator is affected by many factors at the treatment angle. In addition to gravity, inertia, and friction, it is also affected by the repeatability of the MLC arrival position, the calibration procedure of MLC, and the consistency of light field and radiation field, which are unrelated to the gantry angle value.

Conclusions

The machine parameters when the accelerator is delivering the field at the treatment angle is an important factor affecting the delivery accuracy of IMRT plan. The deviation between verified at actual treatment angle and the 0o gantry angle can further reflect the delivery accuracy. This effect is related to the fragmentation level of the subfield sequences. If the total number of subfields is reduced appropriately, the area of subfields is increased and the minimum MU is increased, this effect will be reduced and the delivery accuracy of IMRT will be improved.
  25 in total

1.  Two-dimensional ionization chamber arrays for IMRT plan verification.

Authors:  Bjoern Poppe; Arne Blechschmidt; Armand Djouguela; Ralf Kollhoff; Antje Rubach; Kay C Willborn; Dietrich Harder
Journal:  Med Phys       Date:  2006-04       Impact factor: 4.071

2.  An intercomparison between film dosimetry and diode matrix for IMRT quality assurance.

Authors:  F Banci Buonamici; A Compagnucci; L Marrazzo; S Russo; M Bucciolini
Journal:  Med Phys       Date:  2007-04       Impact factor: 4.071

3.  Task Group 142 report: quality assurance of medical accelerators.

Authors:  Eric E Klein; Joseph Hanley; John Bayouth; Fang-Fang Yin; William Simon; Sean Dresser; Christopher Serago; Francisco Aguirre; Lijun Ma; Bijan Arjomandy; Chihray Liu; Carlos Sandin; Todd Holmes
Journal:  Med Phys       Date:  2009-09       Impact factor: 4.071

Review 4.  Dosimetry tools and techniques for IMRT.

Authors:  Daniel A Low; Jean M Moran; James F Dempsey; Lei Dong; Mark Oldham
Journal:  Med Phys       Date:  2011-03       Impact factor: 4.071

5.  A new metric for assessing IMRT modulation complexity and plan deliverability.

Authors:  Andrea L McNiven; Michael B Sharpe; Thomas G Purdie
Journal:  Med Phys       Date:  2010-02       Impact factor: 4.071

6.  Intensity-modulated radiotherapy in nasopharyngeal carcinoma: dosimetric advantage over conventional plans and feasibility of dose escalation.

Authors:  Michael K M Kam; Ricky M C Chau; Joyce Suen; Peter H K Choi; Peter M L Teo
Journal:  Int J Radiat Oncol Biol Phys       Date:  2003-05-01       Impact factor: 7.038

7.  Quality assurance of rapid arc treatments: performances and pre-clinical verifications of a planar detector (MapCHECK2).

Authors:  G Rinaldin; L Perna; G Agnello; G Pallazzi; G M Cattaneo; C Fiorino; R Calandrino
Journal:  Phys Med       Date:  2013-06-07       Impact factor: 2.685

8.  A critical evaluation of the PTW 2D-ARRAY seven29 and OCTAVIUS II phantom for IMRT and VMAT verification.

Authors:  Mohammad Hussein; Elizabeth J Adams; Thomas J Jordan; Catharine H Clark; Andrew Nisbet
Journal:  J Appl Clin Med Phys       Date:  2013-11-04       Impact factor: 2.102

9.  Quality assurance of MLC leaf position accuracy and relative dose effect at the MLC abutment region using an electronic portal imaging device.

Authors:  Iori Sumida; Hajime Yamaguchi; Hisao Kizaki; Masahiko Koizumi; Toshiyuki Ogata; Yutaka Takahashi; Yasuo Yoshioka
Journal:  J Radiat Res       Date:  2012-07-10       Impact factor: 2.724

10.  A survey on planar IMRT QA analysis.

Authors:  Benjamin E Nelms; Jeff A Simon
Journal:  J Appl Clin Med Phys       Date:  2007-07-17       Impact factor: 2.102

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