Open Access

IMRT dose verification considering passing rate and respiratory motion

  • Authors:
    • Kai Xie
    • Hongfei Sun
    • Tao Lin
    • Liugang Gao
    • Jianfeng Sui
    • Xinye Ni
  • View Affiliations

  • Published online on: May 16, 2018     https://doi.org/10.3892/ol.2018.8724
  • Pages: 963-969
  • Copyright: © Xie et al. This is an open access article distributed under the terms of Creative Commons Attribution License [CC BY_NC 4.0].

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Abstract

The aim of the present study was to investigate the association between the dynamic intensity‑modulated radiation therapy planned γ analysis passing rate and respiratory amplitude (A) and period (T) for different tumor volumes. A total of 30 patients with malignant lung tumors were divided into three groups: A; B; and C. The average tumor volumes (V) in the A, B and C groups were 635, 402 and 213 cm3, respectively. The simulated A values were set at 0, 5, 10, 15, 20 and 25 mm. The T values were set at 4, 5 and 6 sec. The γ analysis passing rate was calculated under different conditions (dose difference, 3%; distance difference, 3 mm). Compared with the γ analysis passing rate in the A group (A=0, static; T=4, 5, 6 sec), the γ analysis passing rate deviation (A=5 mm) was <3.3%. However, this difference was not statistically significant (P>0.05). With a gradual increase in A value, the passing rate decreased. The deviation between the 3 groups was <2.5% at the same A value (T=4, 5 and 6 sec). A descending trend of passing rate with increased A value was revealed. At the same A and T values, the passing rate decreased with decreased tumor volume. At the same tumor volume, the passing rate decreased when the A value increased. The respiratory cycle was not demonstrated to be associated with the passing rate. Overall, these results suggest that the A value should be controlled in clinical radiotherapy.

Introduction

Intensity-modulated radiation therapy (IMRT) is used to deliver a high dose of radiation to a large area, particularly in lung tumors (1,2). This treatment requires high quality assurance and quality control. Dose verification for individual patients prior to treatment is required to ensure accurate treatment (3).

Dose verification of IMRT is performed using single- or multiple-field synthesis, and a slow photosensitive film or an ionization chamber matrix needle (46). The ionization chamber matrix method is widely used for its convenience, high repeatability and high digitalization (7). The ionization chamber matrix is employed to irradiate the target area vertically and to measure the beam angle 0° (8). At different gantry angles, the multileaf collimator (MLC) is affected by gravity, friction, inertia and other factors (9). This effect results in a difference between the actual MLC leaf error and that of the planning system (10). Therefore, in the present study, the rack angle zero method was used to avoid the effects of rack accuracy on the actual dose distribution of IMRT (11).

Computed tomography (CT) positioning images used in radiotherapy planning are static images. However, the respiratory motion of the patient during scanning alters the position of the lung tumors and surrounding organs, and affects the irradiation dose delivered to the target areas and the organs at risk (12,13). Respiratory motion also affects image acquisition, including that of cone beam CT (14). Based on the IMRT of an MLC, the deviation of the target area irradiation dose caused by respiratory motion was ≤47.8% (15).

The γ analysis method was applied in the present study (16). The association between the dynamic IMRT planned γ analysis passing rate and respiratory amplitude (A), and tumor volume, was investigated using a semiconductor detector and respiratory motion platform. The experiments were performed to provide a reference for the design and evaluation of IMRT plans.

Patients and methods

Patients

A total of 30 patients with lung tumors were admitted to The Second People's Hospital of Changzhou (Changzhou, China) and underwent radiation therapy between July 2016 and December 2016. Patients comprised 18 males and 12 females with a mean age of 44.5±7.9 years (age range, 36–52 years). The patients were divided into groups A, B and C, with each group comprising 10 patients. The average volumes of the tumor target area (PTV) were 635, 402 and 213 cm3 in groups A, B and C, respectively. The volume ratio of the three groups was ~3:2:1. The prescribed doses of PTV were 60 Gy for all patients, administered in 30 fractions. The whole course of treatment was ~42 days. The present study was approved by the Medical Ethics Committee of The Second People's Hospital of Changzhou (Changzhou, China), and all patients provided written informed consent for participation.

Equipment and materials

An Infinity linear accelerator (Elekta Instrument AB, Stockholm, Sweden) was used in the present study. The MLC possessed 80 pairs of leaves, and the width of each leaf was 5 mm. The algorithm of the Monaco treatment planning system (TPS, version 5.11.01; Elekta Instrument AB) was the Monte Carlo calculation. The Matrixx evolution dose verification system adopted a 2D ionization chamber array system (IBA Dosimetry, Bartlett, TN, USA). This system was composed of 1,020 air ionization chambers and arranged in a 32×32 matrix. The ionization chamber was 4.5 mm in diameter and 5 mm in height, with an adjacent spacing of 7.62 mm and a sensitive volume of 0.08 cm3. The effective measurement range was 24.4×24.4 cm. The periphery of the matrix system was wrapped in a 5 cm polymethyl methacrylate material (MiniPhantom; IBA Dosimetry, Bartlett, TN, USA). The simulated respiratory motion apparatus was a 008PL dynamic platform (CIRS, Norfolk, VA, USA). The maximum A value of the simulated respiratory motion range was ~25 mm. The respiratory frequency and A value were set using the program control. In the present study, the sine wave function sin was used to simulate the human respiratory waveform. The quality assurance (QA) phantom center (tumor center) was set at the center of the accelerator when A=0 (17). The overall QA experimental device is demonstrated in Fig. 1, with the Matrixx evolution device placed on the dynamic platform.

Plan design

The QA method used (18) is briefly described as follows: The CT scan image was transmitted to the Monaco planning system for 3D reconstruction. The radiologist outlined the patients' target area in accordance with the ICRU62 report (19), clinical examination and imaging technology. Radiation was administered using a 6-MV X-ray with a prescription dose of 60 Gy, which reached 95% PTV. The irradiation was conducted 30 times. The dynamic IMRT plans of the 30 patients were designed using the Monaco planning system. Using the Monte Carlo algorithm, a computational grid of 0.3×0.3 cm was obtained. Each patient plan was transferred to the QA module and the rack angle was returned to 0. The QA phantom coronal plane isocenter dose was outputted. The average γ analysis passing rate of the patients was 98% in the simulated static state.

Data acquisition

The respiratory apparatus was horizontally placed on the treatment bed to ensure that the forward and backward directions of movement were parallel with the bed. The QA phantom was placed on the respiratory apparatus in order that the effective measurement point of the 2D matrix was located at the isocenter layer of the accelerator. The respiratory motion was in the head-to-foot direction, which is the most common direction of motion of lung tumors (20). The motion function was the sinusoidal function. In a normal resting state, respiratory frequency is 16–20 breaths/min (21). Shimizu et al (22) demonstrated a lung tumor marker movement range of 6.8–15.9 mm. The A values used were 0, 5, 10, 15, 20 and 25 mm. The T values were set as 4, 5 and 6 sec. The respiratory motion simulation period was ≥4.9 sec in accordance with the dynamic platform. Therefore, the 25 mm/4 sec groups were absent. Thus, a total of 17 control experiments were performed for A, B and C groups. The passing rates were measured in the A, B and C groups, with 3%/3 mm (dose deviation, 3%; distance deviation, 3 mm) as the standard.

Statistical analysis

Data are expressed as the mean ± standard deviation and were analyzed using the SPSS statistical software package version 20.0 software (IBM Corp., Armonk, NU, USA). All experiments were performed in triplicate. The A values and γ analysis passing rates of different tumor volumes were analyzed using one-way analysis of variance (ANOVA). An unpaired Student's t-test was used for two group comparisons and one-way ANOVA followed by Tukey's test was used for three or more group comparisons. P<0.05 was considered to indicate a statistically significant difference.

Results

Comparison of the measured dose fluxgraph and the output dose fluxgraph

Fig. 2 presents the output dose fluxgraph from the TPS plan of group A. Fig. 3 presents the dose fluxgraph in group A at A=5, 10, 15 or 20 mm (T=4 sec). Figs. 4 and 5 present the corresponding dose fluxgraphs in the B group (T=5 and 6 sec). Figs. 3, 4 and 5 demonstrate that the high-dose area (where dose was >90% of the maximal dose) decreased with increased A values. The low-dose area (where dose was <60% of the maximal dose) remained constant.

Association of the γ analysis passing rate, and the A and T values

The passing rate deviation was <3.3% when A=5 mm (T=4, 5 and 6 sec) compared with the passing rate (static) in the A group (Fig. 6). However, this was not statistically significant (P>0.05). The passing rate decreased when the A value increased from 5 mm. When the A value exceeded 10 mm, the passing rates significantly differed from that of the static state (P<0.05). When the A values were 10, 15, 20 and 25 mm, the passing rate deviations were 13.9, 30.7, 40.7 and 48.3%, respectively (T=6 sec). The passing rate deviation among the 3 groups was <2.5% at the same A value (T=4, 5 and 6 sec).

The passing rate of group B decreased with increased A value (Fig. 7), reflecting the results of group A. The maximum passing rate deviation among the 3 groups was 2.3% at the same A value (P>0.05).

The passing rate of group C was similar to that of group B (Fig. 8). However, with increasing A values, the descending trend of group C was more evident compared with that of group B.

Association between the tumor volume and passing rate

The association between respiratory amplitude, volume and passing rate under different breathing cycles was analyzed. When the average tumor volume decreased from 635 cm3 (group A) to 402 cm3 (group B), the maximum passing rate deviation was 1.7%, (P>0.05; Fig. 9). However, when the average tumor volume decreased from 402 cm3 (group B) to 213 cm3 (group C), the passing rate significantly decreased, with a maximum deviation of 20.6% (T=4 sec). The association between the passing rate and tumor volume at T=5 and 6 sec were similar to that at T=4 sec (Figs. 10 and 11).

Discussion

The correct implementation of IMRT is not achievable without assessment of the radiation field output dose. Tumor motion affects the accuracy of the dose distribution (23). IMRT plan conformal indices may predict the effects of respiratory motion on the dose distribution (24).

Comparison of the TPS dose fluxgraph and the measured dose fluxgraph revealed that the increase in A value reduced high-dose target areas, enlarged low-dose target areas and blurred the isodose margin. The respiratory motion caused dose perturbation and resulted in a blurred isodose margin (25).

Increased A value reduced the passing rate (Figs. 68). The A value deviation was statistically significant at 10 mm (P=0.001). When the A value was <5 mm, the passing rate of the irradiation field was >90%. Schaefer et al (26) investigated the dose distribution at an A value of 8 mm. The results demonstrated that the deviation was usually <5%. This is likely due to the respiratory motion caused by movement of the target area, suggesting that the irradiation field and target area moved in association with each other. When the A value decreased, the ratio of the deviation area accounting for the target diminished. This effect resulted in the ascending trend of the passing rate. When the size of the irradiation field was increased, the ratio of the deviation area accounting for the target area also increased. This effect resulted in the descending trend of the passing rate.

Figs. 68 demonstrate the lack of statistical significance of the association between the passing rate and T value (P>0.05). This result was likely because the respiratory period was relatively short compared with the overall treatment time.

When the tumor volume was decreased from 635 cm3 (group A) to 402 cm3 (group B), the passing rate decreased to 5.6%, and when the tumor volume was decreased from 402 cm3 (group B) to 213 cm3 (group C), the passing rate significantly decreased (P=0.004). These results indicate that the passing rate was closely associated with tumor volume. This result supports that of decreased passing rate with increased A value, as the proportion of the tumor exceeding the irradiation field due to respiratory motion would increase. These results suggest that the effect of respiratory motion on the dose distribution should be considered more carefully for smaller tumors (26).

In lung tumor radiotherapy, the deviation in dose distribution caused by respiratory motion requires careful consideration. Respiratory gating and autonomous respiration control methods are often used to reduce the tumor dose (12,27). An internal target volume treatment plan based on the 4D CT images should be designed for additional effectiveness (28).

To conclude, at constant A and T values, lung tumor volume was demonstrated to be proportional to dose verification γ analysis passing rate. Large tumors achieved high passing rates, and small tumors achieved low passing rates. At a constant tumor volume, a descending trend in passing rate with increasing A value was revealed. The respiratory period demonstrated no association with passing rate. Therefore, A values should be carefully controlled in clinical radiotherapy.

Acknowledgements

Not applicable.

Funding

The present study was supported by the Natural Science Foundation of Jiangsu Province Research of China (grant no. BK20151181), the High-Level Medical Talents Training Project of Changzhou (grant no. 2016CZLJ004) and the Municipal Social Development Project of the Changzhou City (grant no. CJ20160029).

Availability of data and materials

The datasets used and/or analysed during the current study are available from the corresponding author on reasonable request.

Authors' contributions

KX and XN designed the study. HS and TL collected the data. LG and JS performed the statistical analysis and helped to draft the manuscript. All authors approved the final version of the manuscript.

Ethics approval and consent to participate

The present study was approved by the Clinical Ethics Committee of Second People's Hospital of Changzhou of Nanjing Medical University (Changzhou, China). All patients provided written informed consent for their inclusion in the current study.

Consent for publication

All patients consented to publication.

Competing interests

The authors declare that there are no competing interests.

Authors' information

KX, HS, LG, TL, JS and XN are affiliated with the Radiotherapy Department, Second People's Hospital of Changzhou, Nanjing Medical University, Changzhou, Jiangsu 213003, P.R. China

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Spandidos Publications style
Xie K, Sun H, Lin T, Gao L, Sui J and Ni X: IMRT dose verification considering passing rate and respiratory motion. Oncol Lett 16: 963-969, 2018
APA
Xie, K., Sun, H., Lin, T., Gao, L., Sui, J., & Ni, X. (2018). IMRT dose verification considering passing rate and respiratory motion. Oncology Letters, 16, 963-969. https://doi.org/10.3892/ol.2018.8724
MLA
Xie, K., Sun, H., Lin, T., Gao, L., Sui, J., Ni, X."IMRT dose verification considering passing rate and respiratory motion". Oncology Letters 16.1 (2018): 963-969.
Chicago
Xie, K., Sun, H., Lin, T., Gao, L., Sui, J., Ni, X."IMRT dose verification considering passing rate and respiratory motion". Oncology Letters 16, no. 1 (2018): 963-969. https://doi.org/10.3892/ol.2018.8724