3.2. Bending Performance of SSMC
In this study, six superhydrophobic shape memory composites with different kirigami structures were considered to investigate the bending properties of these materials. The INSTRON 3382 universal mechanical testing machine (USA) was used to conduct three-point bending tests at room temperature. From the force–displacement curves of SSMC with rectangular kirigami structures of different aspect ratios shown in
Figure 2a, it can be seen that the bending loads almost coincide at the beginning and basically maintain a linear increase during the bending deformation process. For sample R-0.2, with the increase in bending deformation, its bending load reaches the maximum value of 29.2 N at the bending deformation of 17.2 mm. For specimen R-0.4, the increase in the bending load is slower than the former, but it reaches the maximum bending load at a smaller bending deformation, reaching the maximum value of 25.1 N in a bending deformation of 17.3 mm. After reaching the maximum bending load, under the same bending deformation, the bending load of the SSMC with a unit cell aspect ratio of 0.4 becomes smaller than that of the aspect ratio 0.2. This indicates that the SSMC with the unit cell aspect ratio of 0.4 exhibits better bending deformation ability.
From the force–displacement curves of the SSMC with diamond kirigami structures of different aspect ratios shown in
Figure 2b, it can be seen that there is a significant difference in the variation of bending load with bending deformation. For specimen D-0.2, the variation of bending load with bending deformation is relatively large, and the bending load reaches the maximum value of 42 N when the bending deformation is 18.1 mm. Subsequently, the bending deformation continues to increase while the bending load gradually decreases. The variation of bending load endured by specimen D-0.4 with bending deformation is relatively small, and the value of bending load reaches the maximum value of 34 N when the bending deformation is 20.2 mm. Subsequently, the bending load begins to decrease with the increase in bending deformation, and the bending load of specimens D-0.2 and D-0.4 decreases at a similar rate. Therefore, similar to the SSMC with the rectangular kirigami structure, the bending load capacity gradually decreases with the increase in the width-to-height ratio of the diamond cell, which will be reflected in the reduction in the maximum bending load. Specimen D-0.4 exhibits the highest bending deformation ability, which can produce more displacement under smaller bending loads, and its maximum bending load corresponds to larger bending deformation compared to specimen D-0.2.
From the force–displacement curves of the SSMC with elliptical kirigami structures of different aspect ratios shown in
Figure 2b, the analysis shows that the maximum bending load of specimen E-0.2 reaches a maximum value of 33.3 N when the bending deformation is 19.8 mm. Subsequently, the bending load gradually decreases as the bending deformation increases. For specimen E-0.4, during the initial loading stage, the change rate of bending load with bending deformation is higher than that of specimen E-0.2. However, as the bending deformation increases, the change rate of the bending load decreases gradually and reaches the maximum bending load value of 27.6 N when the bending deformation is 20.3 mm. The maximum bending load is lower than that of specimen E-0.2, and then the bending load decreases faster. Therefore, compared with the SSMC of elliptical kirigami structures with smaller aspect ratios, the bending load capacity of larger aspect ratio decreases, but the bending deformation capacity increases. As a result, the superhydrophobic shape memory composite based on the diamond structure has the strongest bending load capacity, while the rectangular and elliptical structures have similar bending load capacity. In addition, further analysis based on the force–displacement curve showed that when the deformation is large, a larger aspect ratio can cause the component to undergo greater bending deformation under smaller bending loads, and a smaller aspect ratio can make the component have better bending load capacity. It can be concluded that a rectangular structure with an aspect ratio of 0.4 can produce greater displacement under smaller forces and show better bending deformation ability compared with other structures.
3.3. Surface Morphology Observation
The morphology of SSMC in plane and curve mode was observed using a scanning electron microscope. As shown in
Figure 3a, it can be observed that the morphology of SSMC with different curvature radii is basically the same. When the magnification is increased to 5000 times, many papillae structures are found on the superhydrophobic functional surface. From the observation at higher magnification, it can be seen that a large number of nanoscale protrusions are distributed over multiple papillae structures, which significantly improves the air storage capacity and is one of the basic features to achieve superhydrophobicity. Therefore, the analysis showed that the change in the radius of curvature does not have a significant effect on the morphology of SSMC, which provides one of the prerequisites for the preparation of stable and excellent superhydrophobic functional surfaces. In addition, surface roughness plays a significant role in surface wettability. Three-dimensional optical microscopy was conducted on the SSMC plane, and the surface roughness was determined. As shown in
Figure S2, it can be seen that there are traces of laser micromachining treatment on the SSMC, resulting in a rough surface. The average roughness (Ra) is 12.63 μm, and the root mean square roughness (Rq) is 18.91 μm. This further indicates that the SSMC has a rough surface, which is a prerequisite for achieving superhydrophobic performance.
Chemical composition is another prerequisite for superhydrophobic surfaces. From the EDS spectra, it can be seen that the elements of Si, O, C, and F were detected on the as-prepared superhydrophobic SMPC surface. In addition, FTIR was used to analyze the functional groups on the surface of SSMC in the scanning range of 400–4000 cm
−1. From the FTIR spectrum shown in
Figure 3e, the absorption peaks at 2962 cm
−1, 1257 cm
−1, and 700 cm
−1 are due to the stretching vibration, symmetric bending vibration, and in-plane bending vibration of Si-CH
3 on the silicone rubber [
28,
29]. The peak at 700 cm
−1 is caused by the C-F bond, indicating the successful fluorination reaction of multi-walled carbon nanotubes. The absorption peak at 1009 cm
−1 is due to the stretching vibration of the Si-O-Si bond formed by the PFOTS reaction [
30,
31]. Therefore, it can be confirmed that CNTs have been successfully modified through PFOTS and mixed with silicone rubber to present superhydrophobic properties. The water contact angle is an important parameter to describe the static wetting performance of the SSMC, and the rolling angle is a parameter to characterize the water adhesion of SSMC. As shown in
Figure S3a, the average water contact angle on the superhydrophobic surface is 156.9 ± 4.4°. Also, the rolling angle on the SSMC surface is 3 ± 0.5°. Therefore, the SSMC surface provided good superhydrophobic and low-adhesion performance.
3.4. Investigation of Droplet Impacting Performance
To describe the droplet impact phenomenon, this study also includes the analysis of the evolution of the droplet impact state. As shown in
Figure 4a, the droplet was released at a height of 5 cm (with impact velocity of 0.99 m/s). When a droplet contacts a superhydrophobic surface, it is pressurized and generates capillary waves at 1.36 ms, and the capillary waves propagate from the contact point toward the top of the droplet. At the same time, under the stretching effect of the inertial force, the droplet undergoes a spreading process in all directions. As the droplet continues to spread, due to the lateral stretching effect, the upper part of the droplet collapses and creates a pit, and immediately the droplet reaches its maximum spreading diameter. Due to the squeezing effect of the central depression around the droplet, the droplet converges from all sides to the middle, where it collides and generates a jet at 11.36 ms. The liquid droplet rebounds upwards from the impact center at 15 ms, and its shape quickly retracts from a pie-like shape at maximum spreading to a cylindrical shape at 19.5 ms. Subsequently, the droplets rebound and separate from the superhydrophobic horizontal plane at 22.27 ms. Throughout the entire process, the droplets are divided into three evolution stages: the spreading stage, retraction stage, and rebound stage, and the droplets completely bounce off the surface, indicating that the superhydrophobic horizontal plane has anti-wetting performance. By changing the height of the droplets, the droplets hit the superhydrophobic surface with different velocities, and the state of the droplets changed drastically.
Figure 4b,c show the impact phenomenon of liquid droplets that fell from heights of 100 mm and 150 mm (with an impact velocity of 1.40 m/s and 1.72 m/s, respectively) on superhydrophobic surfaces. It is found that the droplet evolution process is similar in the two cases. After the droplet contacts the superhydrophobic surface, the droplet rapidly spreads around under the influence of inertial force. Due to the strong effect of the inertial force on the edge of the droplet, the surface tension of the droplet is not enough to bind the microdroplets at the edge. This leads to multiple fractures between the microdroplets around and the main part of the droplet, resulting in many “finger-like” droplets at 6 ms in
Figure 4b,c. During the retraction process, due to the effect of surface tension, the main droplets quickly retract, and more microdroplets at the edges are pulled apart to form secondary droplets The main part of the liquid droplet experiences a rebound phenomenon.
The droplet impacting test was also conducted on the SSMC surface with a radius of 6 mm, as shown in
Figure 5. When a droplet falls from a height of 50 mm and impacts a superhydrophobic surface with a radius of 6 mm with an initial velocity of 0.99 m/s, the droplet spreads rapidly and creates capillary waves at the bottom of the droplet then propagates from the bottom of the droplet to the top of the droplet, as shown in
Figure 5a. Under the stretching effect of inertial force along the curved surface, the droplets continued to spread, forming a liquid film in the middle and a “liquid ring” at the outermost edge. The “liquid ring” continuously gathered to form a larger “liquid ring” volume at the outermost side, reaching the maximum spreading state. Afterwards, the droplets retracted and eventually experienced a cake-like bounce, bouncing off the superhydrophobic surface at 17.5 ms. After bouncing off the superhydrophobic surface, the droplets showed a morphing shape in the middle, and the surface tension was not enough to bind the droplets. This led to a fracture at 20.5 ms, whereupon the two parts of the droplets continued to rebound. When a droplet was released from a height of 100 mm or 150 mm, the impact velocity on the 6 mm radius SSMC surface was 1.40 m/s and 1.72 m/s, respectively, as shown in
Figure 5b,c. This shows that after the droplet came into contact with the superhydrophobic surface, the inertia force was much greater than the surface tension, which led to the rapid spreading process of the droplet, and no capillary waves were observed during this process at 1.5 ms. As the spreading process continued, many “finger-like” droplets were generated at the edge of the droplets and curled up. More “finger-like” droplets then broke off, forming many secondary small droplets at 6 ms. Consequently, the droplet splashed at 10 ms and gradually fragmented at 13.5 ms.
As shown in
Figure 6, the experimental results of liquid droplets falling from different heights on SSMC surfaces with an impact radius of 8 mm are presented. When a droplet is released from a height of 50 mm and collides with a superhydrophobic surface of 8 mm radius with an initial velocity of 0.99 m/s, the capillary waves are generated at the bottom of the droplet due to the squeezing effect of the superhydrophobic surface. Afterward, the capillary waves propagate from the bottom of the droplet to the top of the droplet at 2.5 ms. Under the stretching effect of the inertial force along the surface, the droplets continue to spread, forming a liquid film on the inner side of the droplets and a “liquid ring” at the surrounding edges at 6.0 ms. The internal liquid film continues to spread outward and gathers at the outer edge of the droplets, forming a larger and thicker “liquid ring” on the outer side of the droplets. After reaching the maximum spreading diameter, the liquid droplet undergoes a cake-like bounce and completely detaches from the superhydrophobic surface at 19.5 ms. After the droplet bounces off the superhydrophobic surface, it still keeps the cake shape and rebounds. Because the initial impact velocity of the droplet is low and the radius of the superhydrophobic surface is large, the droplet does not break at 21 ms.
When a droplet is released from a height of 100 mm or 150 mm, it rapidly spreads along the curved surface and generates “finger-like” droplets at the edge of the droplet under the influence of inertial force at 1.5 ms, as shown in
Figure 6b,c. As the droplets continue to spread outward, the “finger-like” droplets detach from the main part of the droplets and splatter, forming a larger and thinner liquid film in the middle of the droplets at 6 ms. Due to insufficient surface tension to bind the liquid film, the liquid film breaks at many necking positions and bounces off the superhydrophobic surface at 11 ms. After bouncing off the superhydrophobic surface, the droplets continue to fracture and break and eventually undergo a rebound process in the form of many small droplets at 26 ms.
Based on the above analysis, it is evident that there are significant differences in the impact phenomenon when impacting on plane SSMC surfaces with or SSMC surfaces with different curvature radii. When the droplet impacts the superhydrophobic horizontal plane at a lower velocity, the droplet does not break and undergoes a complete process of impact, including spreading, retraction, and rebound. When the droplet collides with the curved superhydrophobic surface at a lower velocity, it undergoes droplet impact, spreading, retraction, and a cake-like rebound process. However, both the superhydrophobic horizontal plane and the superhydrophobic surface undergo droplet spreading, fragmentation, and splashing processes at higher impact velocities. The difference is that when a droplet collides with a superhydrophobic horizontal plane, the “finger-like” droplet is splashed at the edge of the droplet, causing the main central droplet to retract and rebound, bouncing off the superhydrophobic horizontal plane. For curved superhydrophobic surfaces, the droplets undergo a cake-like rebound and continue to undergo a crushing process, ultimately bouncing off the superhydrophobic surface in the form of many small droplets. Therefore, when impacting the surface at a higher velocity, the contact time of the droplet is shorter, reducing the impact of the droplet on the superhydrophobic surface.
Furthermore, it can be seen from
Figure 7a that when a droplet collides at different velocities, the contact time of the droplet decreases with the increase in the impact velocity. At the same impact velocity, the contact time of the droplet decreases with the decrease in the radius of curvature. When the droplet collides with the superhydrophobic horizontal surface at 0.99 m/s, the contact time is 21.36 ms. But when the droplet collides with the superhydrophobic curved surface with a curvature radius of 6 mm at velocity of 1.72 m/s, the contact time is reduced to 11 ms (i.e., a reduction of about 48.5%). Therefore, according to the analysis, increasing the curvature of the superhydrophobic surface or increasing the impact velocity of the droplet reduces the contact time between the droplet and the superhydrophobic surface and thus reduces the impact of the droplet on the superhydrophobic surface.
Moreover, the maximum spreading coefficient (
βmax) represents the ratio of the spreading diameter
dmax at the maximum spreading diameter to the initial diameter
d0, which is:
As shown in
Figure 7b, it can be concluded that the
βmax increases with the increase in impact velocity. When a droplet impacts on the SSMC surface with different curvatures at the same velocity, the
βmax increases continuously with the increase in curvature. Moreover, it can be seen that when the droplet collides on the plane SSMC surface at a velocity of 0.99 m/s, the
βmax is the smallest, at about 2.2. But, impacting on the SSMC surface with a curvature radius of 6mm at an impacting velocity of 1.72 m/s, the
βmax is the largest, at about 5.6. In summary, the increase in
βmax should be attributed to the increase in inertial force from different release heights, and the decrease in curvature radius leads to a decrease in the contact area between the droplet and the SSMC surface.
To further investigate the wetting performance during the shape recovery process of SSMC, the sample was placed on a heating table of 180 °C, and a needle tube was used to generate droplets to impact the SSMC surface. As shown in
Figure 8a–c, the droplets were released at 18 s, 72 s, and 80 s, respectively. It can be seen that during the shape memory recovery process, the droplets collide with the superhydrophobic surface and completely rebound, without producing secondary droplets or adhering to the superhydrophobic surface. Finally, the droplets completely bounce off the superhydrophobic functional surface. This indicates that the SSMC surface maintained anti-wetting properties during the shape memory recovery process.