Introduction

Stimuli-responsive hydrogels have received considerable attention in recent decades because of their potential application in the development of multifunctional devices. Various types of stimuli-responsive hydrogels with applications in engineering have been introduced1, 2, 3, 4, 5, 6, 7. Stimuli-responsive hydrogels can change their shape, surface characteristics, solubility and form. These hydrogels have been used in various practical applications such as in drug delivery systems, cell culture, sensors, pumps and actuators7, 8, 9, 10, 11. They have been elaborately developed using various fabrication methods to broaden their applications12, 13.

One of the most important advancements in this field is the application of stimuli-responsive hydrogels in motion control in smart functional materials. Stimuli-responsive hydrogels have typically been utilized for motion control, especially in actuators14, 15, 16, 17, 18, 19, 20. Motion control is also important in many microscale engineering applications such as flow control in micro-fluidic devices and design of micro actuators14, 21, 22. The shape transformation of soft materials also has potential applications in tissue engineering23: differential swelling or shrinkage creates internal stresses in the composite hydrogel sheet and transforms its shape in a specific manner. Biocompatible bilayer structures are used to fabricate tunable micro-capsules applied as robust micro-carriers24. Controlled motion of functional materials has various technical applications. Most developed movable hydrogels have anisotropic structures. A typical method of inducing motion is the combination of two different materials into a bilayer structure25, 26, 27, 28, 29. Owing to the varying volume changes of the two materials, the bilayer exhibits bending/unbending motion.

Designing a symmetric structure that can easily control various motions at a low cost will enable diverse new applications.

The bending mechanism in pine cone scales can provide a potential solution to this problem (Figure 1a). Pine cones open their scales in sunny dry weather and close them in humid conditions30. Pine cone scales consist of dead cells, and thus, their motion is caused by morphological changes. Different orientations of sclereids and fibers in pine cone scales affect the movement of the scale (Figure 1b)30. The angle between the long axis of the cells and the winding direction of cellulose in the sclereids is higher than that between the long axis of cells and the winding direction of cellulose in the fibers. When scales absorb water, their tissues expand anisotropically in a direction perpendicular to the direction of the fibrils31, 32. The asymmetric orientation of cellulose fibrils at the organ level converts local swelling into a global bending movement33, 34. Macroscopic structural changes are caused by these humidity-induced microscopic strains exerted on the cells.

Figure 1
figure 1

Asymmetric movable hydrogel layer inspired by pine cone scales. (a) Photograph of a seed-bearing pine cone. Pine seeds are housed in the scales. The blue square indicates the pine cone scales. (b) Cross-sectional image of a pine cone scale acquired using X-ray microscopy. The red circle indicates the fibers. (c) Fe3O4 powder dispersed on a PNIPAAm layer. The figures were created using SolidWorks software (Dassault Systèmes SolidWorks Corp., Waltham, MA, USA). (d) The Fe3O4 powder is aligned with the PNIPAAm layer using a magnetic field. The system schematics were created using SolidWorks software. PNIPAAm, poly(N-isopropylacrylamide).

In addition, pine cone scales fully protect the pine seeds on rainy days. On rainy days, stiff and flat pine cone scales are folded and turned into a curved shape. Given that scales fit perfectly together like a jigsaw puzzle, there is no gap between them. The petals of a flower bud also have a curved shape, but the curvature decreases after blooming. How does this occur?

In this study, the anisotropic motion of poly(N-isopropylacrylamide) (PNIPAAm) layers containing ~100 nm Fe3O4 powder inspired by the fibers of pine cone scales is fabricated. At the beginning, the temperature-sensitive PNIPAAm hydrogel containing Fe3O4 powder was randomly scattered (Figure 1c). However, when a magnetic force was applied to the layers, the Fe3O4 powder was aligned along the direction of magnetic force (Figure 1d). The Fe3O4 powder was then aggregated with PNIPAAm and stiffened (Supplementary Figures S1a and b). The aligned Fe3O4 powder acts like pine cone fibers and facilitates the asymmetric motion of the PNIPAAm layers: the triple layer can bend repetitively in the fixed direction.

Even after polymerization, because the PNIPAAm does not have magnetic properties, the magnetism of the PNIPAAm and Fe3O4 mixture is similar to that of pure Fe3O4 powder: the top moment of 1 g of Fe3O4 powder is ~76.8 e.m.u. g−1, and that of PNIPAAm with 1 g of Fe3O4 powder is ~73.6 e.m.u. g−1 (Supplementary Figure S1c). These slight differences occurred due to the nonuniform powder distribution. The PNIPAAm does not have magnetic properties that affect the magnetic hysteresis of Fe3O4 powder. Thus, only the powder is affected by the magnetic force.

This proposed motion-control system provides new insights into the design of new actuators and novel devices.

Materials and methods

X-ray tomography

The three-dimensional morphological structure of pine cone scales was determined using X-ray micro computed tomography at the 6C beamline of the Pohang Accelerator Laboratory (Pohang, Korea). A 23 mm filter and a 1.5 mm-thick silicon wafer were positioned along the pathway of X-ray beam propagation to minimize the photothermal damage to the test samples. The field of view was 4 mm × 3.5 mm, and the distance between the test sample and the camera was 20 cm. X-ray images were acquired using a sCMOS camera with a resolution of 2560 × 2160 pixels (Andor Zyla, Belfast, Northern Ireland, UK). The spatial resolution, which was evaluated based on the pixel size of the camera equipped with a × 4 objective lens, was ~1.6 μm per pixel. The test sample was fixed to a sample holder attached to a rotating stage, which was rotated from 0° to 180° at 0.5° intervals.

Erroneous spots that appeared in the captured X-ray images were removed. A tomogram of each image was converted into a sinogram using the modified Bronnikov algorithm filter in Octopus software (inCT, Gent, Flemish, Belgium) to achieve a reconstruction with enhanced spatial resolution.

PNIPAAm synthesis

Photocrosslinkable PNIPAAm was synthesized using the free-radical polymerization method. N-isopropylacrylamide monomer (100 mg; Sigma-Aldrich, St Louise, MO, USA) was dissolved in deionized water (0.6 ml) to prepare a pre-gel solution. 2-Hydroxy-1-[4-(hydroxyethoxy)phenyl]-2-methyl-1-propanone (1 mg; Sigma-Aldrich) was added to the monomer solution as a photoinitiator. N,N′-Methylenebisacrylamide (1 mg; Sigma-Aldrich) was dissolved in deionized water (0.1 ml).

The pre-gel solution (700 μl) was poured into a polydimethylsiloxane mold (Dow Corning Corp., Midland, MI, USA). Supporting beams (1 mm height) were placed along the wall of the polydimethylsiloxane mold for height equalization. The solution was covered with a thin film and irradiated with ultraviolet light at 365 nm (VIRVER Lourmat-4.L, Marne-la-Vallée, France) for 8 min. Free radicals in the illuminated regions lead to polymerization.

Fabrication of symmetric PNIPAAm layers containing Fe3O4

The pre-gel solution (700 μl) was poured over the fabricated single layer of PNIPAAm. Fe3O4 powder (0.02 g) (LabCloud, Gwangju, Korea) was mixed into the pre-gel solution to prepare the layers. The Fe3O4 powder in the pre-gel solution was aligned vertically, horizontally or diagonally using a permanent magnet (0.2 kg; Needz, Seoul, Korea). Supporting beams (1 mm height) were installed along the wall of the polydimethylsiloxane mold. Ultraviolet light (365 nm) was irradiated over the film-covered pre-gel solution for 8 min. After hardening, another 700 μl of pre-gel solution was poured on the hardened double layer and the process was repeated. The fabricated symmetric PNIPAAm layers with embedded Fe3O4 were carefully separated from the polydimethylsiloxane mold and cut into 15 mm × 7.5 mm rectangular pieces.

Heating and data acquisition

The fabricated PNIPAAm layers were dipped into deionized water for full swelling. Given that the PNIPAAm layer was transformed at the critical temperature of 32 °C, the fully hydrated PNIPAAm layers were heated to 40 °C using a hot plate. The transformation of the PNIPAAm layer was photographed using a digital camera (Nikon D700, Tokyo, Japan) at 10 s intervals for 30 min. The acquired data were quantitatively analyzed using Image J software (National Institutes of Health, Bethesda, MD, USA) to calculate the changes in strain and surface area.

Scanning electron microscope experiment

The detailed morphological structures of Fe3O4 powder and PNIPAAm with Fe3O4 were observed using a field-emission scanning electron microscope (JEOL JSM-7401F, JEOL, Tokyo, Japan). For observation, PNIPAAm with Fe3O4 was freeze-dried at −84 °C using a freeze drying system (LABCONCO, Kansas City, MO, USA) for 24 h. The freeze-dried samples were attached to the sample holder and observed at various magnifications.

Magnetic hysteresis curve measurement

The magnetic field-dependent d.c. magnetization of pure Fe3O4 powder and fully dried PNIPAAm with Fe3O4 was measured using the vibrating sample magnetometer of the Quantum Design Physical Property Measurement System (PPMS DynaCool 9T, San Diego, CA, USA) at room temperature. Pure Fe3O4 powder was packed in a vibrating sample magnetometer capsule for measurement, and the diamagnetic background of the capsule (−1.4 × 10−8 e.m.u. Oe−1) was subtracted from the measured moment. The dried PNIPAAm with Fe3O4 powder was attached to the sample holder for measurement. For comparing the moment per unit mass, the measured moment data were divided by the mass.

Evaluation of Young’s modulus

The variation in Young’s modulus as a function of the amount and alignment angle of Fe3O4 in the PNIPAAm layer was evaluated using a universal testing machine (Instron 3344, Norwood, MA, USA). The dimensions of the test samples were measured before and after performing a tensile experiment to calculate the Young’s modulus of the samples. The lower portion of the sample was fixed with clamps and pulled upward at a speed of 5 mm min−1. The Young’s modulus was calculated using the following formula:

where E, σ and ɛ denote the Young’s modulus of the test sample and the stress and strain exerted on the sample, respectively. F is the force measured by a load cell and A is the tension acting on the surface area. L denotes the initial length of the sample and ΔL is the extended length.

Results

Lifting height based on Fe3O4 content

A bending gradient is controlled mainly by controlling the amount of Fe3O4. Pure PNIPAAm shrinks in every direction in response to heat (Figures 2a and b). However, the shrinking direction of the PNIPAAm layer with aligned Fe3O4 follows a bending motion: as different expansion directions of tissues and fibrils in pine cone scales lead to motion, the aligned Fe3O4 disturbs the shrinkage in the parallel direction and facilitates motion of the hydrogel. The bending gradient varies depending on the amount of Fe3O4 (0.01 (A1), 0.02 (A2) and 0.03 g (A3)) embedded into the PNIPAAm layer. The higher the amount of Fe3O4 the larger is the bending motion. A3 shows the highest lifting motion and thus displays the largest change in strain (Figures 2i and j). As the Fe3O4 content is increased by 2- or 3-fold, the lifting height increases 1.5- or 2.5-fold, respectively. Similar to the results for strain factors, A3 exhibits the biggest bending curve. When the amount of Fe3O4 is increased 2- or 3-fold, the corresponding curves increase 1.4- or 2.1-fold, respectively.

Figure 2
figure 2

The bending motion of the PNIPAAm layer depends on the Fe3O4 content. (a) Shape of the PNIPAAm layer before heating. (b) Morphological changes in the PNIPAAm structure after heating. The PNIPAAm structure shrinks in every direction, and no bending motion was observed. (ce) Top view of the morphological changes in PNIPAAm embedded with 0.01 (A1), 0.02 (A2) and 0.03 g (A3) of Fe3O4 after heating. Morphological changes can be clearly observed in A3. (fh) Side view of the morphological changes in A1, A2 and A3. A3 is considerably lifted compared with A1 and A2. (i, j) Changes in strain in A1, A2 and A3 perpendicular and parallel to the aligned Fe3O4. A3 exhibits the largest change. (k) Variation in lifting height measured from a time-lapse image. The lifting height of Fe3O4 in A3 is approximately six times greater than that of A1. (g) The variation in the bending curvature of A1, A2 and A3 was calculated every 5 min. Given that A3 shows the largest lifting height, A3 shows the largest change in bending curvature. Error bars indicate the s.d. (n=5). PNIPAAm, poly(N-isopropylacrylamide).

These differences in bending motion are apparently induced by different tensile strengths caused by varying amounts of Fe3O4. Young’s modulus of the pure PNIPAAm layer without Fe3O4 is 57.2±4.6 kPa. The PNIPAAm layer containing Fe3O4 displays a higher Young’s modulus. The Young’s modulus of the A1 and the A3 layers is 62.0±4.9 and 64.7±4.5 kPa, respectively. Before heating, the Young’s modulus of A3 is slightly higher than that of A1. After heating, because the Fe3O4 powder maintains the shape, the Young’s modulus of A3 rapidly increases (141.6±12.9 kPa). Similar to A3, the Young’s modulus of A1 also increases, but it is less than that of A3 (112.8±11.7 kPa). Because the Young’s modulus of A3 is larger than that of A1, A3 exerts a larger impact than A1 and A3 exhibits a greater transformation than A1. The lifting height and bending curve can be easily controlled by adjusting the Fe3O4 content.

Bending direction based on alignment angle

The folding direction of the PNIPAAm layer can be changed simply by varying the alignment direction of 0.02 g of Fe3O4 (A2). We changed the alignment angle θ to 0°, 30°, 45° and 90°, and observed the corresponding bending motions. When θ=0°, the PNIPAAm shrinks vertically, similar to an accordion (Figures 3a–d). A minimum contraction along the x direction was observed because addition of Fe3O4 disrupts the shrinkage of the layer in this direction (Figure 3q). PNIPAAm primarily shrinks in the y direction rather than the x direction (Figure 3r). Moreover, Fe3O4 addition changes the diagonal strain greatly. When θ=30°, the corner of the PNIPAAm forms a large fold and the side edge rolls diagonally (Figures 3e–h). Similar to the case of θ=30°, the overall motion for θ=45° is largely circular and twisted (Figures 3i–l). The bending motion is largest at θ=45°, and thus, the surface area of the PNIPAAm layer exhibits the largest change (Figures 3u and v). When θ=90°, the layer shows a lifting motion (Figures 3m–p).

Figure 3
figure 3

Bending direction according to the alignment angle θ of Fe3O4. (ad) Morphological changes in PNIPAAm layers at θ=0°. The PNIPAAm layers shrink vertically in an accordion-like manner. (eh) Morphological changes in PNIPAAm layers at θ=30°. The edges roll up in the diagonal direction. (il) Morphological changes in PNIPAAm layers at θ=45°. The hydrogel layers are twisted in the diagonal direction. (mp) Morphological changes in PNIPAAm layers at θ=90°. As shown in Figure 2, the layers are lifted. (qt) Variations in strain measured every 5 min in the parallel, perpendicular and diagonal directions. Changes in strain in the layers differ from each other greatly because the PNIPAAm layers bend in different directions. (u, v) Temporal variations in the surface area of the layers. The layers with aligned Fe3O4 at θ=45° exhibit the largest change, and thus, their corresponding surface areas are greatly changed. The layers with θ=0° and 90° show smaller changes in surface area than the other layers. Error bars indicate the s.d. (n=5). PNIPAAm, poly(N-isopropylacrylamide).

Interestingly, the direction of bending motion is mainly affected by the alignment angle of Fe3O4. The bending direction is perpendicular to the alignment angle of the Fe3O4 because the aligned Fe3O4 serves as a frame. It is also closely related to tensile strength. The tensile strength in the direction parallel to the aligned Fe3O4 powder is 64.7±4.5 kPa, and that in the direction perpendicular to the aligned Fe3O4 is 25.4± 4.7 kPa; the Young’s modulus in the perpendicular direction is much smaller than that in the parallel direction. This result implies that the layer can be easily transformed (shrunk in this experiment) in the perpendicular direction. This phenomenon explains why the layer bends in different directions depending on the alignment angle: alignment angles of 0°, 30°, 45° and 90° are 90°, 120°, 135° and 180°, respectively. In addition, the lower layers (pure PNIPAAm) shrink in every direction, but the layer containing Fe3O4 powder does not shrink in the direction parallel to the aligned Fe3O4 powder; thus, the layer is lifted in the direction parallel to the aligned Fe3O4.

Thus, when θ=0°, the shrinkage in the y direction (the direction perpendicular to the aligned Fe3O4) is greater than that in x direction: the strain change in the y direction is ~1.5 times larger than that in the x direction (Figures 3q and r). When θ=90°, the shrinkage in the x direction (the direction perpendicular to the aligned Fe3O4) is slightly greater than that in the y direction, and the strain change in the x direction is greater than that in the y direction. The perpendicular direction of θ=0° is the y direction that has twice the length. This signifies that the layers have space for shrinkage in the y direction. Because the length change measurements were performed with a top-down view, the bending also affects the length change: when bending occurs, the length in the y direction shortens. Thus, the strain change difference between the x and y directions of a 90° angle (1.2 times) is smaller than that of a 0° angle (1.5 times). Because θ=45° results in largely circular PNIPAAm that is twisted along the diagonal axis, the 45° angle strain changes are greater in every direction than those of the 30° angle (Figures 3q–t).

Bending shape based on the shape of the structure

When the structure is not rectangular, the shape of the layer is slightly deformed even if the alignment angle and the composition of Fe3O4 are the same (θ=0°, 0.02 g Fe3O4 (A2)).

When there is a layer edge of a certain length, the edge folds slightly and forms a low wall. In a pentagonal structure, the upper sides roll along the edge and the lower side is lifted as in the rectangular structure (Figures 4a–d). The middle portion has a concave configuration because the edge of the hexagon layer is also rolled up (Figures 4e–h). An octagonal structure is similar to a pine cone scale, and its eight edges roll up and meet (Figures 4i–l).

Figure 4
figure 4

Morphological deformation based on the shape of the layer. (ad) When the layer is cut into a pentagonal structure, the diagonal edges roll up and meet, and the parallel side rolls up and is lifted upward. (eh) When the layer is cut into a hexagonal structure, the diagonal edges roll up and meet. (il) When the layer is cut into an octagonal structure, the diagonal edges roll up and meet, similar to the pentagon and hexagon cases. Given that the number of edges in an octagon is higher than in a hexagon, a bowl-shaped structure is formed when the edges of the former meet. The shapes of the octagonal structure before/after heating are similar to those of a pine cone scale before/after bending, respectively. (mp) Variations in strain measured every 5 min in the parallel, perpendicular and diagonal directions. Given that increasing the number of sides increases the structural deformation, the octagon demonstrates the largest changes in strain in every direction. The error bars indicate the s.d. (n=5).

The center of the layers primarily shrinks and the largest surface area differences are between the bottom and middle layers, causing a concave shape. The edges come together without any spaces like a connected wall structure. This phenomenon is attributed to shrinkage starting from the periphery toward the center of the layer that causes the edges to meet and form a bowl-shaped structure.

The transformed octagonal structure is similar to the concave structure of the scale of a closed pine cone. This octagonal structure is greatly deformed, and the largest changes in strain in every direction were observed in this structure (Figures 4m–p). An increase in the side length leads to higher strain changes. This signifies that the number of sides affects the transformation rate.

Discussion

Bilayer structures containing two different chemical components have been widely used for motion control4, 6, 7, 14, 25, 26, 27, 28, 29. Recently, a simple method for inducing bending motion of a symmetric structure was introduced. However, it was difficult to control the direction of motion35. Differing from previous research, Fe3O4 is inserted into homogenous layers of the pine cone scale-inspired proposed structure to induce various motions: a simple method was adopted to control the motion of symmetric structures. We used PNIPAAm as the stimuli-responsive hydrogel; however, any chemical component can be used to induce dynamic motion.

The amount and alignment angle of Fe3O4 and the shape of the hydrogel layers are key elements in controlling the bending gradient, folding direction and transformation, respectively. Given that the aligned Fe3O4 powder acts as a bone structure of the PNIPAAm layer, it prohibits folding motion in the direction perpendicular to the aligned Fe3O4 and encourages lifting motion in the direction parallel to the aligned Fe3O4. The amount of embedded Fe3O4 is proportional to the strength of prevention. Thus, increasing the Fe3O4 can prevent more bending motion in the direction perpendicular to the aligned Fe3O4. In addition, the folding direction of the layer can be easily changed by varying the Fe3O4 alignment angle. The final configuration of the structure can be determined by changing the shape of the hydrogel structure.

This transformation is strongly associated with the shape of the structure and the Fe3O4 alignment angle. The octagonal shape and the parallel alignment of fibers lead to the formation of a concave structure and to the folding motion of the pine cone scales. The curvature of the petals also has an important role in folding and blooming of flowers36, 37. In addition, octagonal or rounded petals have lines that are similar to the fibers in pine cone scales and may influence flower blooming.

The curvature of the deformed pine cone scales allows the scales to fit with adjacent scales on its outer, bottom, left and right sides. Without the curvature, the folding scales become parallel to each other with a gap at the tip of a pine cone. This finding demonstrates that pine cone scales exhibit an appropriate morphological structure to create a gap-free covering for pine seeds that prevents water penetration.

The folding motion of pine cone scales is an interesting scientific discovery, and the bio-inspired hydrogel layers used in this study can be applied in diverse fields that require motion control. In addition, various types of dynamic motion can be easily controlled at a low cost.