Molecular dynamics simulation of the effect of the thermal and mechanical properties of addition liquid silicone rubber modified by carbon nanotubes with different radii
Abstract
For microscopic analysis of the effect of doping with carbon nanotubes (CNTs) of different radii on the thermal and mechanical properties of addition liquid silicone rubber (ALSR) composites, models of pure silicone rubber and silicone rubber composites containing CNTs of different radii were constructed based on a molecular dynamics approach using vinyl-capped polydimethylsiloxane (VPDMS) as the base polymer and polyhydroxymethylsiloxane (PHMS) as the cross-linker. The thermal and mechanical properties and microstructures of the different models were analyzed and compared. It was found that the doping of CNTs could change the thermomechanical properties of the composites, and the doping of CNTs with small radius had a more positive effect on the material, the thermal conductivity, glass transition temperature, and mechanical properties of the composites are improved. Due to the doping of CNTs, the free volume percentage and the mean square displacement of the composites are reduced. It is noteworthy that during the modeling and optimization process, there are molecular chains that pass through the large radius CNTs, and the structural properties of the composite CNTs themselves play a more critical role in the enhancement effect of the thermodynamic properties of the composites compared to the binding energy and free volume.
1 Introduction
The lightweight electric traction system is the established goal of high-speed rolling stock development. The onboard traction transformer is one of the essential pieces of equipment of the rolling stock train, which guarantees the normal and safe operation of the train set (1,2,3). Its weight also directly affects the efficiency and wear of the rolling stock train. The use of a dry type on-board transformer instead of the current oil type on-board transformer, due to the elimination of the oil tank and insulating oil and other components, can significantly reduce the weight and thus achieve the goal of a lightweight traction system of the rolling stock (4,5,6).
Silicone rubber materials are widely used in various electric power industries because of their excellent insulation performance, low cost, lightweight, easy manufacturing, and other excellent properties (7,8,9,10). Among silicone rubbers, the addition liquid silicone rubber (ALSR) has the advantages of superior insulation performance, wide application temperature range, chemical resistance, weather resistance, no by-products during cross-linking vulcanization, etc. It has gained wide attention in recent years (11,12,13,14,15,16). ALSR is considered an excellent solid insulation packaging material for dry-type onboard transformers. However, the high-speed operation of the train causes high-frequency vibration of the insulation material. The existing silicone rubber mechanical strength and resistance to notch tear performance is poor (17), so improving the mechanical properties of silicone rubber is the key to further application of silicone rubber.
Carbon nanotube (CNT) has attracted extensive research interest recently due to its extraordinary mechanical, physical, and thermal properties. It is considered to be a good nanofiller and ideal for reinforcing high-performance composites (18,19,20). Therefore, the modification of silicone rubber with CNTs has broad application prospects. Kumar et al. found that CNT nanofillers can improve the tensile strength of silicone rubber, and the strengthening effect is greater than that of carbon black (CB) and graphitic nanofiller (GR) nanofillers (21); Liu et al. found that the appropriate ratio between CNT and boron nitride (BN) can significantly improve the mechanical properties of the material, and the force orientation of CNTs has a significant effect on the thermal conductivity of silicone rubber composites (22); Shang et al. found that the CNT inclusion could improve the thermomechanical properties of high-temperature vulcanized silicone rubber, and the properties were not lost after hundreds of repeated stretch/release cycles (23). It is noteworthy that the effect of CNTs with different radii on silicone rubber is also different, and the experimental study does not clearly explain the mechanism of the impact of the variation of nano-CNT radius on the properties of silicone rubber composites (24).
In recent years, molecular dynamic simulation methods have been widely applied in the research of mechanical properties, thermal properties, tribological properties, interfacial properties, and aging mechanisms with the development of computer technology (25,26,27,28,29). The molecular simulation method can efficiently study the changes in material microstructure parameters and establish the connection between microscopic and macroscopic to elucidate the modification mechanism of carbon nanotubes modified silicone rubber composites. Therefore, it is instructive to model the nano CNTs/silicone rubber composites based on molecular dynamics methods and to study the effects of different radii of CNTs on the properties of silicone rubber composites to reveal the interaction mechanism between nanoparticles and matrix.
In this article, using vinyl-capped polydimethylsiloxane (VPDMS) as the base polymer and polyhydroxymethylsiloxane (PHMS) as the cross-linker, molecular models of silicone rubber containing CNTs of different radii and ALSR were established based on molecular dynamics, analyzed the effect of CNTs doping of different radii on the microstructure and thermomechanical property changes of silicone rubber composites, and compared. The effect of CNTs doping on the microstructure and thermomechanical properties of silicone rubber composites with different radii was analyzed and compared. It is a basis for the subsequent preparation of high-frequency vibration-resistant silicone rubber materials for dry-type onboard transformers.
2 Model construction and cross-linking process
2.1 Construction of the initial model
The monomer models of the molecules of the ALSR system and CNTs were constructed using Material Studio (MS) software, respectively. VPDMS was chosen as the base polymer and PHMS as the cross-linker. Due to the large molecular mass and the high initial polymerization of ALSR, it is impractical to establish a large number of repeating unit molecules for simulation. And this article mainly focuses on the effect of doping CNTs of different radii, and it is only necessary to ensure that the number of repeating units of molecular chain is appropriate. However, considering the actual situation and ensuring the accuracy of the model as well as the model should have sufficient cross-linkage, the number of repeating units should not be small. Therefore, on the basis of a combination of references (30), each VPDMS single chain has 30 repeating units. PHMS has a smaller molecular mass than VPDMS, so the number of repeating units selected was made appropriately smaller on VPDMS. Therefore, each PHMS single chain has 20 repeating units, and five positions are selected as silyl hydrogen groups. Then, the geometric structure was optimized for the monomer model separately. Considering the computing efficiency of the computer and ensuring sufficient cross-linking of the model, ten chains each of VPDMS and PHMS were used to construct a pure silicone rubber model. CNTs were chosen as the armchair type while keeping the proportion of different radius CNTs in the system consistent. Each model contained only one CNT monomer model to simulate a well-dispersed composite silicone rubber system. Each monomer model is shown in Figure 1, and the parameters of different radius CNTs are shown in Table 1.

Geometry optimization of each individual model, showing: (a) VPDMS, (b) PHMS, (c) CNT-1 (small radius), (d) CNT-2 (big radius).
CNTs parameters
Type | Chiral index | Radius (Å) | Length (Å) |
---|---|---|---|
CNT-1 | (6,6) | 4.07 | 44.27 |
CNT-2 | (10,10) | 6.78 |

Uncross-linked optimization model, showing: (a) ALSR, (b) ALSR-2.
2.2 The specific process of initial model construction
The pure and doped silicone rubber with CNTs of different radii were modeled separately. The initial model was built using the Amorphous Cell module, and the initial density was chosen to be 0.6 g‧cm−3. The silicone rubber doped with CNT-1 is ALSR-1, and the silicone rubber doped with CNT-2 is ALSR-2.
The models of doped CNTs were first optimized: the fixed CNT monomer was optimized for the model geometry (10,000 steps) and dynamics under NVT synthesis (100 ps, 600 K), respectively. This step is to prevent distortion during the optimization. Then the fixation was removed, all models were geometrically optimized (10,000 steps), and the geometrically optimized models were dynamically optimized in the NPT synthesis and then in the NVT synthesis. Both the temperature and time were set to 600 K and 100 ps. The final optimized model is shown in Figure 2 (only the ALSR-2 model is displayed) for subsequent cross-linking.
2.3 Cross-linking process
Under the action of a catalyst, the vinyl group and Si–H group undergo a hydrosilylation addition reaction to generate new Si–C chemical health, which cross-links the polysiloxane into a network structure, where the catalyst is generally chosen from the platinum-based trigger. The cross-linking of the atoms is achieved with a Perl script, which proceeds as follows:
The active atoms were set according to the cross-linking reaction. The energetic particles are marked with red circles in the reaction equation, and the resulting new construction is marked with blue circles. The cross-linking reaction equation is shown in Figure 3.
Parameter settings: set the cross-linking temperature to 438 K, the initial reaction radius to 3.5 Å, the reaction radius increment to 0.5 Å, the maximum reaction radius to 8 Å, and the target cross-linking degree to 90%.
The specific cross-linking process is shown in Figure 4.

Cross-linking reaction.

The specific cross-linking process.
2.4 Optimization of the model after cross-linking
The cross-linked model is used for subsequent parametric calculations, and structural optimization is required to eliminate the internal stresses in the system. The models were first geometry optimization and then five cycles of annealing with a total time of 100 ps at NVT in the temperature range of 300–650 K. After cyclic annealing, the model with the lowest potential energy was selected to perform in the NPT synthesis and then in the NVT synthesis. Both the temperature and time were set to 300 K and 100 ps. The final model was used for subsequent molecular simulation. The optimized cross-linking model is shown in Figure 5, and the part circled in blue is the newly generated bond of the cross-linking process.

Optimized model after cross-linking, showing: (a) ALSR, (b) ALSR-2, (c) bond generated by local cross-linking of the model.
The density change curve of the 50 ps model after the optimization process is shown in Figure 6. The density of each model reaches stability from 0.6 g‧cm−3 at the beginning of the build. The density of the ALSR reaches about 1 g‧cm−3, and the density of ALSR-1 and ALSR-2 reaches about 1.09 g‧cm−3, indicating that the built models achieve stability.

Density variation curves.
The Andersen and Berendsen methods were used to control the temperature and pressure during the simulation with a non-truncation radius of 1.0 nm. The COMPASSII force field was used throughout the simulation, and the van der Waals and electrostatic interactions were calculated by the Atom-based and Eward methods, respectively.
3 Thermal and mechanical properties calculations
3.1 Thermal conductivity
In this article, the thermal conductivity is calculated using the reverse nonequilibrium molecular dynamics (RNEMD) method, which has the advantage of fast convergence of the temperature gradient (31). The basic principle is that the model to be calculated is first divided into several layers (40 layers in this paper). Then, the outermost layers located at the two ends of the model are called hot layers, and the two layers found in the middle are called cold layers, as shown in Figure 7. The energy ΔE exchange is achieved by exchanging the kinetic energy between the coldest particle in the hot layer and the hottest particle in the cold layer during the time interval Δt, thus enabling the imposition of an energy flux J in the model.
where A is the area modeled perpendicular to the direction of the energy flux.

RNEMD method.
After several energy exchanges, a stable temperature gradient will be formed in the system. According to Fourier’s law of heat transfer, the corresponding thermal conductivity λ is calculated as follows:
where dT/dz indicates the temperature gradient in the direction of the energy flux, and the negative sign indicates that the direction of the energy flux is always opposite to the temperature gradient.
During the model calculation, the thermal conductivity calculation was recreated by enlarging the z-direction to three times the x and y-direction, and the number and type of molecular chains contained in the cell remained unchanged. This step is to better delineate the layers along the z-direction. The thermal conductivity calculation is implemented through a Perl script, during which the kinetic energy is exchanged for the atoms, the force field is chosen from COMPASSII, and the time step is 0.1 fs.
The corresponding temperatures of the different layers in the process are shown in Figure 8. The temperature distribution of the calculated model is shown in Figure 9. The values of the thermal conductivity of the different types of silicone rubber were calculated and are shown in Table 2.

Corresponding temperature of different layers.

Temperature distribution of the calculated model.
Thermal conductivity of different types of silicone rubber
Type | Thermal conductivity (W·m−1·K−1) |
---|---|
ALSR | 0.177 |
ALSR-1 | 0.198 |
ALSR-2 | 0.184 |
It can be seen that the doped CNTs can improve the thermal conductivity of silicone rubber, and the enhancement effect is better when the radius of carbon nanotubes is smaller. The enhancement of ALSR-1 is 0.021 W·m−1·K−1 with a percentage of 11.86%, and that of ALSR-2 is 0.007 W·m−1·K−1 with a rate of 3%. Although the thermal conductivity of both models is improved compared with that of pure silicone rubber, the improvement effect is not very obvious, mainly because a single carbon nanotube cannot create a thermal conductivity channel and only relies on itself as a thermal conductivity carrier.
3.2 Glass transition temperature
The glass transition temperature (T g) of a polymer is the temperature at which the molecular chain segments of the polymer can be excited to move on a microscopic level (32). On a macroscopic level, it is the critical temperature at which the glassy and rubbery states of the polymer transition into each other. It is one of the characteristic temperatures of polymers.
Based on the characteristic that the density of the polymer changes significantly before and after T g, the T g of the material can be obtained from the polymer density–temperature relationship curve. There is an obvious inflection point in the density–temperature curve, and the density values corresponding to the temperatures on both sides of the inflection point are fitted linearly. T g is the temperature corresponding to the intersection of the two fitted curves. The linearly fitted density–temperature curves for all models are shown in Figure 10. The T g values for all models are shown in Table 3.

Linearly fitted density–temperature curve schematic, showing: (a) ALSR, (b) ALSR-1, (c) ALSR-2.
T g of different types of silicone rubber
Type | T g (K) |
---|---|
ALSR | 162.29 |
ALSR-1 | 201.46 |
ALSR-2 | 195.65 |
The doped CNTs can increase the T g of silicone rubber, and the enhancement is more significant when the radius of carbon nanotubes is smaller. The T g of ALSR-1 is increased by 39.17 K with a rate of 24.14%, and that of ALSR-2 is increased by 33.36 K with a rate of 20.26%. This is probably because: CNTs have a strong adsorption effect, which can hinder the movement of the molecular chains of silicone rubber and make the molecular chains entwine more tightly with each other, so a higher temperature is needed to excite the direction of the molecular chains of silicone rubber. Its temperature is smaller than the average operating temperature of a dry-type onboard transformer. In the formal operation of dry type on-board transformer, silicone rubber can maintain an excellent high elastic state.
3.3 Thermal expansion rate
Thermal expansion is a change in material dimensions caused by external temperature changes. The volume of the model at the corresponding temperature can be obtained from the model after dynamical equilibrium at each temperature obtained when the T g was obtained previously and, further, get the temperature–volume-dependent data points. The model’s volume and temperature relationship points before and after T g were fitted linearly to get the corresponding temperature–volume fitting curves. The linearly fitted volume–temperature curves for all models are shown in Figure 11. The thermal expansion rate for all models is shown in Table 4.

Linearly fitted volume–temperature curve schematic, showing: (a) ALSR, (b) ALSR-1, (c) ALSR-2.
Thermal expansion rate of different types of silicone rubber
Type | Thermal expansion rate (nm3‧K−1) | |
---|---|---|
Before T g | After T g | |
ALSR | 2.86 × 10−2 | 5.13 × 10−2 |
ALSR-1 | 2.41 × 10−2 | 4.43 × 10−2 |
ALSR-2 | 3.34 × 10−2 | 5.79 × 10−2 |
It can be seen that doped CNTs can change the thermal expansion rate of silicone rubber, and the degree of change is closely related to the radius of carbon nanotubes. The small radius of CNTs can reduce the rate of thermal expansion, and the rate of thermal expansion increases instead with the increase in the radius of CNTs. This may be explained because adding CNTs with a small radius can hinder the movement of molecular chains of silicone rubber. However, as the radius of CNTs increases, some of the molecular chains of silicone rubber will enter the interior of CNTs, which leads to a decrease in the performance of the composite material and an increase in the thermal expansion rate.
3.4 Mechanical properties
Molecular dynamic simulations allow stress and strain analysis of systems undergoing small deformations to obtain parameters related to mechanical properties. Since silicone rubber is macroscopically close to an isotropic material, it can be approximated as an isotropic material whose stiffness matrix C ij can be simplified as follows (33):
where λ and μ are elastic constants, which can be obtained from the stiffness matrix. The parameters of bulk modulus (K), shear modulus (G), and Young’s modulus (E) can be obtained from λ and μ.
Static constant strain simulations were performed for the three models to obtain the stiffness matrix, and the sum of elastic constants for each system was derived according to Eqs. 4 and 5 to find the K, G, and E for each system.
As shown in Figure 12, the addition of CNTs can change the mechanical properties of silicone rubber, in which ALSR-1 increases the bulk modulus by 29.69%, Young’s modulus by 35.46%, and shear modulus by 38.14% compared with pure silicone rubber. It should be noted that the small radius CNTs improved the mechanical properties. However, the larger radius CNTs, on the contrary, reduced the mechanical properties of silicone rubber and made it worse than pure silicone rubber. This may be because: small radius CNTs rely on their strong mechanical properties and interfacial adsorption ability, and after adding silicone rubber, more molecular chains are adsorbed on its surface, and the hybrid system becomes more stable so that it is not easy to deform due to external forces. On the other hand, as the radius of CNTs increases, some of the molecular chains of silicone rubber will enter into the interior of CNTs, which leads to the degradation of the mechanical properties of the composite material.

Mechanical properties of different types of silicone rubber.
4 Calculation of structural parameters
4.1 Radial distribution function
The radial distribution function (RDF) can reflect the characteristics of the material microstructure and reveal the nature of the interaction between non-bonded atoms, and the expression is as follows (34):
where n B is the number of B atoms at a distance r around the A atom, N B is the total number of B atoms, and V is the volume of the whole system as shown in Figure 13.

RDF schematic.
The all-atom RDF for different architecture models is shown in Figure 14, and the local diagram of the architecture model is shown in Figure 15. It can be seen that there are no significant differences in the all-atomic RDF of different silicone rubbers.

All-atom RDF for different architecture models.

Local diagram of the architecture model, showing: (a) C–H, (b) C–C, (c) Si–O, and (d) Si–C.
The g(r) = 0 in the range less than 0.1 nm is due to the atoms’ van der Waals volume exclusion effect. The first peak appears at 0.11 nm for all three types of silicone rubber. The ALSR has a higher peak than the ALSR-1 and ALSR-2, as shown in circle 1 of Figure 14, indicating that a large number of C–H covalent bonds exist in all three types of silicone rubber, as shown in Figure 15a, and that other covalent bonds exist in the ALSR-1 and ALSR-2, thus affecting the proportion of C–H covalent bonds. A second peak appears at 0.138 nm for ALSR-1 and ALSR-2 and does not appear in ALSR, as shown in circle 2 of Figure 14, which corresponds to the C–C covalent bond within the system, as shown in Figure 15b, and its presence proves the effective doping of CNTs, which affects the height of the first peak to some extent. The peaks at about 0.165 and 0.185 nm correspond to covalent bonds between silicon atoms and oxygen and carbon atoms, as shown in Figure 15c and d. The positions of the remaining peaks are the distances between the atoms spacing the two chemical bonds. As r increases, g(r) tends to level off and converge to 1, which is usually considered evidence of the amorphous character of the polymer system.
4.2 Binding energy
The interfacial interaction of CNTs/ALSR composites is the interaction between CNTs and ALSR matrix, the size of the interfacial interaction affects the mechanical properties of the composite, and the intermolecular interaction energy usually characterizes the strength of the interfacial interaction. The interaction energy ΔE is calculated as follows:
where E total is the total potential energy of the ALSR/CNTs composite model; E CNT is the total potential energy of CNTs after removing ALSR in ALSR/CNTs composite model; E ALSR is the total potential energy of ALSR after removing CNTs in ALSR/CNTs blended model. The binding energy E bind is the negative value of the interaction energy ΔE, E bind = −ΔE. The final calculation of the binding energy of different types of silicone rubber is shown in Table 5.
Binding energy of different types of silicone rubber
Type | E total (kcal‧mol−1) | E CNT (kcal‧mol−1) | E bind (kcal‧mol−1) |
---|---|---|---|
ALSR-1 | −32,464.0 | 3,974.62 | 459.42 |
ALSR-2 | −56,746.2 | 4,145.97 | 914.37 |
From Table 5, it can be seen that the binding energy of ALSR-1 is 459.42 kcal‧mol−1, and ALSR-2 is 914.37 kcal‧mol−1. It is reasonable to say that the performance of ALSR-2 is better than ALSR-1, but the result is not. This may be because: during the optimization process, the silicone rubber molecular chain passes through the large radius CNTs, and the structural properties of the composite CNTs play a more critical role in changing the thermodynamic properties of the composite compared to the binding energy.
4.3 Free volume
The space inside the polymer material is not entirely filled with polymer molecules; the polymer molecular chains only occupy part of the space, which is called the occupied volume. In contrast, the amount of space inside the polymer other than the occupied volume is called the free volume, which provides space for moving polymer molecular chains (35). A larger free volume indicates a looser stacking of molecules, and the free volume’s size directly affects the properties of the polymer material. The free volumes of different types of silicone rubber models were calculated separately by creating Connery surfaces, and the free volume characteristics of the models were investigated by comparing the magnitude of the free volume fraction, φ FFV, which is calculated as follows:
where V 0 denotes the occupied volume and V f denotes the free volume.
As seen from Table 6, the free volume fraction of different types of silicone rubber composites decreases after the addition of CNTs, since the addition of CNTs hinders the movement of the molecular chains of silicone rubber, resulting in a smaller range of molecular chain movement.
Free volume fraction of different types of silicone rubber
Type | φ FFV (%) |
---|---|
ALSR | 22.14 |
ALSR-1 | 20.74 |
ALSR-2 | 19.78 |
4.4 Mean square displacement
Atoms are always in constant motion in any system, and the mean square displacement (MSD) can describe the ability of molecular chains to move in the system. In a system containing N particles, the MSD is defined as follows:
where R i (t) and R i (0) denote the displacement vectors of any atom i in the system at the moment t and the initial moment, respectively.
As shown in Figure 16, with the increase of time, the MSD of each system shows an increasing trend, and the MSD of the system doped with CNTs decreases than that of the pure silicone rubber system, and the ALSR-1 is smaller. On the one hand, the adsorption property of CNTs makes the system stable, and the motion of molecular chain segments is weakened; on the other hand, during the optimization process, the molecular chain of silicone rubber passes through the large radius CNTs, which makes its stabilization effect weakened.

MSD curves in 30 ps for different systems.
4.5 Internal structure of CNTs
As shown in Figure 17, in ALSR-1, no molecular chains are passing through the small radius CNT; in ALSR-2, some molecular chains are passing through the large radius CNT. When the radius of CNT is too large, some of the molecular matrix chains will enter its interior. Subsequently, the interaction of CNT with the internal matrix molecular chains has an effect that leads to the degradation of the thermomechanical properties of the large radius CNT composites, thus significantly reducing the reinforcing effect of carbon nanotubes on silicone rubber. Meanwhile, the structural properties of the CNTs themselves in the composites play a more critical role in enhancing the thermodynamic properties of the composites than the binding energy and free volume.

Schematic diagram of two composite silicone rubber models of CNT, showing” (a) inside CNT-1, (b) inside CNT-2.
5 Conclusion
The doping of CNTs can change composite silicone rubber materials’ thermal and mechanical properties. The doping of CNTs with a small radius increases the composites’ thermal conductivity, glass transition temperature, and mechanical properties and decreases the thermal expansion rate. Although large radius CNTs can increase the composites’ thermal conductivity and glass transition temperature, reduce the mechanical properties, and increase the thermal expansion rate of the composites.
The effects of CNTs with different radii on silicone rubber composites’ thermal and mechanical properties are different. The enhancement effect on the composites is more significant for CNT-1. The thermal conductivity was enhanced by 11.86%, glass transition temperature by 24.14%, bulk modulus by 29.69%, Young’s modulus by 35.46%, and shear modulus by 38.14%.
The doping of CNTs changed the microstructure of the composites. The free volume percentage and MSD were reduced to different degrees. It is noteworthy that the molecular chains pass through the large radius CNTs during the modeling and optimization process. The structural properties of the composite CNTs themselves play a more critical role in the enhancement effect of the thermodynamic properties of the composites compared to the binding energy and free volume.
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Funding information: This project was supported by the National Natural Science Foundation of China (U1834203), Sichuan Science and Technology Program (Youth Science and Technology Innovation Research Team Project) (2020JDTD0009), Fundamental Research Funds for the Central Universities (2682022CX015), and National Natural Science Foundation of China (52207180).
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Author contributions: Lei Guo: writing – review and editing; Haiyun Xu: writing – original draft, conceptualization, formal analysis; Nenghang Wu: methodology, resources, data curation; Shuai Yuan: methodology, resources, data curation; Lijun Zhou: funding acquisition; Dongyang Wang: validation, writing – review and editing; Lujia Wang: visualization.
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Conflict of interest: Authors state no conflict of interest.
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Data availability statement: The data presented in this study are available on request from the corresponding author.
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This work is licensed under the Creative Commons Attribution 4.0 International License.
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