Open AccessCCS ChemistryRESEARCH ARTICLE1 Jun 2019

Tackling the Short-Lived Marangoni Motion Using a Supramolecular Strategy

    CCS Chemistry. 2019, 1, 148–155

    Inspired by the intriguing capability of beetles to quickly slide on water, scientists have long imagined the use of this surface-tension-gradient–dominated Marangoni motion in various applications, for example, self-propulsion. However, this classical spontaneous motion is limited by a short lifetime due to the loss of the surface tension gradient; the propellant of amphiphilic surfactants can rapidly reach an adsorption equilibrium and an excessive aggregation state at the air/liquid interface. Herein, we demonstrate a supramolecular host–guest chemistry strategy that allows the breaking of the physical limit of the adsorption equilibrium and the simultaneous removal of surfactant molecules from the interface. By balancing the competitive kinetics between the two processes, we have prolonged the lifetime of the motion 40-fold. This work presents an important advance in the study of long-lived self-propulsion transport through flexible interference at the molecular level and holds promise in electricity generation applications.

    Introduction

    The Marangoni effect, reminiscent of the “tears of wine” phenomenon, refers to the interfacial transport driven by the surface tension gradient formed between two liquids with different surface tensions.1 The Marangoni effect has been widely exploited by living organisms, such as aquatic beetles, to escape from predators2,3 and by artificial devices to enable an intriguing self-propulsion mechanism in which spontaneous motion results from the energy release from the physicochemical process.4,5 However, such self-propulsion enabled by the Marangoni effect exhibits a typical characteristic of “one-shot” motion imposed by the complexity of forming and maintaining a stable local surface tension gradient.5,6 For example, “soap boats,” the most well-known type of Marangoni motion in our daily lives,7 are limited by a very short lifetime ranging from seconds to minutes.1 Although a soap boat can be propelled by the introduction of amphiphilic surfactants consisting of a hydrophilic head and a hydrophobic tail, these propellants can rapidly occupy the limited water surface and inactivate the solid/liquid interface. As a result, the interfacial surface tension gradient is lost.1,4 To overcome the short lifetime inherent in the Marangoni motion, different strategies have been proposed. The first approach includes the optimization of the experimental parameters, such as slowing the release of surfactant,8,9 reducing the motor size,10,11 and increasing the water surface area, whereas the second approach depends on the use of special surfactants, such as ethanol,4,12 acetonitrile,13 dimethylformamide,13,14 camphor,15,16 and ionic liquids.8 Despite extensive progress, a facile approach to overcome the one-shot challenge inherent in classical Marangoni motion is lacking.

    We propose a supramolecular strategy based on the concept of supra-amphiphiles17,18 by utilizing the intricate competition between interfacial adsorption, which is dominated by the kinetics of the involved physicochemical processes, and the simultaneous desorption of surfactant molecules, which serves to recover the surface tension gradient. To validate our hypothesis, we establish a model system resembling classical soap boat motion using an amphiphilic surfactant, sodium dodecyl sulfate (SDS), as a propellant. Furthermore, to continuously remove SDS from the interface, we take advantage of the supramolecular recognition between β-cyclodextrin (CD) and SDS to form the water-soluble CD–SDS supramolecular complex as a competitive equilibrium.1921 The balance of the physicochemical equilibrium between SDS adsorption and CD–SDS formation transforms the interfacial distribution of SDS at the molecular level, thereby reactivating a stable surface tension gradient and prolonging the Marangoni motion from the original 55 to 2400 s. We further demonstrate that this prolonged Marangoni motion can be harnessed to realize electricity generation.22,23 We envision that this supramolecular strategy may advance further applications of both Marangoni motions and the concept of supra-amphiphiles.

    Results and Discussion

    Classical Marangoni motion

    To validate our hypothesis, we used a soap boat as a model system. Generally, the soap boat was constructed from low-density material and functionalized with dish soap at one end.1,7 Although this design can trigger random motion on the water surface, it is vulnerable to several challenges, such as edge effects caused by collision, uncertainty of trajectory, and complex fluidic impacts on velocity changes. To overcome these problems, we designed a new kind of soap boat. First, the boat hull was designed as a three-wing rotator device (Figure 1a). To support the device and serve as a rotation axis, a through hole was opened in the middle of the wing with the insertion of a free-standing copper wire. Thus, the motion trajectory of the boat under varying experimental conditions was regulated and recorded (Figure 1b). Second, a hydrogel loaded with SDS was used as the soap engine, thereby simplifying the chemical composition of the soap and the subsequent release/adsorption processes. Third, to further achieve drag reduction, the wing surface was decorated with a superhydrophobic coating (Figure 1c), which was obtained by the deposition of rough silver aggregates with hierarchical structures24 and subsequent surface modification using 1-dodecanethiol (Figure 1d). The surfactant SDS was mixed within bulk acrylamide hydrogels and then loaded at the wing end of the rotator device to serve as fuel for the Marangoni motion (for fabrication details, see ).

    Figure 1

    Figure 1 | (a) Schematic illustration of the process to fabricate the new soap boat consisting of a three-wing rotator device and three SDS soap engines. (b) Optical image showing the redesigned soap boat. (c) Scanning electron microscope surface morphology of the soap boat surfaces after silver deposition (the inset is a locally magnified image). (d) Water contact angle (WCA) of the soap boat surfaces.

    On the surface of pure water, the newly designed soap boat exhibits the typical one-shot feature of Marangoni motion.1,5 The velocity profile displays a dramatic change from the initial 75 to ∼30 mm/s within 5 s (details of velocity calculation are described in ), and a complete cessation of motion occurs at 55 s (Figure 2a; ). To explain the remarkable decrease in velocity, we measured the time-dependent variation in the surface tension gradient (see and for details on apparatus for the measurement of surface tension), the major driving force of the boat motion. At 5 s, the surface tension is measured to be 50 mN/m (Figure 2b), corresponding to a surface tension gradient of 16 mN/m, which is much smaller than that in the initial stage (38 mN/m). Eventually, the surface tension levels off to 34 mN/m, indicating the total loss of the surface tension gradient.

    Figure 2

    Figure 2 | (a) Time-dependent variation in velocity and (b) surface tension during the motion of the as-designed device on pure water. The inset of panel (b) is the apparatus for measurement. (c) Schematic illustration showing the interfacial adsorption process of SDS molecules. The colors of the frame line correspond to the gray, green, and purple zones in (a) and (b). (d) Illustration of control experiment to demonstrate dynamic transport by physically separating the water surface. (e) The obtained time-dependent variation in surface tension on surfaces A and B resulting from placing an SDS hydrogel on surface A for 100 s.

    The time-dependent variation in the surface tension can be elucidated by considering the transport dynamics. As schematically illustrated in Figure 2c, initially, the release of the SDS molecules creates a surface tension valley sufficient to initiate Marangoni flow. However, the continuous adsorption of SDS at the air/water interfaces also inactivates the surface tension gradient. Concurrent with the interfacial adsorption, SDS molecules are also associated with the process of dissolving into the bulk water phase,25 which is competitive with the adsorption process in depleting SDS at the interface. To probe the influence of the dissolution process on the variation in surface tension, we conducted a control experiment in which the water surface was physically separated with a plastic barrier plate into two regions (surfaces A and B), whereas the bulk solution was still connected (Figure 2d). In the first 100 s, we placed an SDS-added hydrogel onto surface A, which is associated with only a dramatic drop in surface tension. Notably, upon removing the SDS hydrogel, we observed a gradual recovery in surface tension, which is ascribed to the partial transfer of SDS from surface A to the bulk solution. On the other hand, contrary to our perception, surface B also displays a gradual decline in surface tension (Figure 2e), suggesting the steady adsorption of SDS molecules on its surface. As surface B is not in direct contact with SDS, continuous SDS adsorption should result from the underlying dynamic transportation from surface A to bulk solution. The transportation process took up to 1600 s to reach the plateau of the surface tension level, indicating that the SDS dissolution process is much less competitive in the kinetics, as the SDS adsorption was completed within 50 s (Figure 2b). We have thus demonstrated the competition between the SDS adsorption and dissolution processes, which could slowly tailor the transport dynamics of SDS in classical Marangoni motion on pure water. Therefore, to accelerate the transport dynamics and prolong Marangoni motion, we sought to enhance the SDS dissolution process in the solution phase.

    Supramolecular strategy to tailor interfacial equilibrium

    We next propose a facile supramolecular strategy to enhance the SDS dissolution at the interface to reactivate the desired surface tension gradient. Supramolecular recognition, such as host/guest interactions,26 is an ideal molecular interference strategy to deplete SDS in bulk solution. Hence, we choose CD–SDS molecular recognition1921 (Figure 3a) for two reasons. First, the host molecule of CD and the guest molecule of SDS can form a water-soluble supramolecular complex with a high binding constant,27,28 and the resulted surface tension is almost comparable with that of pure water.19 Second, because of CD–SDS molecular recognition, SDS molecules can easily be dissolved in the solution phase, thereby leading to fast recovery of the surface tension on the water surface. The presence of CD has been demonstrated to be effective in increasing the critical micelle concentration of SDS.29,30 Overall, we can establish a favorable steady surface tension gradient by balancing the kinetics of SDS adsorption and CD–SDS recognition.

    Figure 3

    Figure 3 | Illustration of (a) CD–SDS molecular recognition. (b) Velocity changes in the device and (c) in situ surface tension changes at CCD = 10 mM. (d) Illustration of the interfacial adsorption of SDS in the presence of CD. The colors of the frame line correspond to the gray, green, and purple zones in (b) and (c). Snapshots of the device motions on the surfaces of (e) pure water and (f) CD solution traced with thymol blue particles.

    We further show that the CD–SDS recognition kinetics can be adjusted by varying the CD concentration in the solution phase (see ). , plot the variation in the surface tension and motion lifetime as a function of the CD concentration. Clearly, the maximum motion lifetime is achieved at CCD = 10 mM, which results from the interplay between the SDS adsorption kinetics (kinetic constant, k1) and CD–SDS binding kinetics (k2). Initially, upon coming into contact with water, the dry hydrogel readily released SDS, and thus, the interfacial interaction is mainly dominated by the SDS adsorption process (k1 > k2). Indeed, the motion velocity displays a high initial value followed by a fast decrease (Figure 3b; ), which is further confirmed by the surface tension measurement (Figure 3c). As the SDS release slows down (k1 decreases), the CD–SDS binding process becomes active (k2 > k1), and hence, SDS molecules can be removed more effectively (Figure 3d). This is inconsistent with the surface tension measurement, which shows a steady high level of 67 mN/m throughout the motion. Therefore, the supramolecular strategy has provided an efficient method to tailor the interfacial adsorption of surfactant molecules based on competing physicochemical equilibriums.

    Visualization of Marangoni motion trajectory

    The effects of supramolecular recognition on the transformation of the interfacial interaction can be visualized with thymol blue dye particles as tracers.31 We distributed a thin layer of thymol blue particles to fully occupy the surface of pure water, the disturbance of which could be traced by the relative motion of the particles. When the device was placed onto the water surface (; Figure 3e), the dye particles around each hydrogel were pushed away, leaving clear round water zones similar to three “footprints” at each wing end. Within 1 s, the three footprints emerged and expanded throughout almost the whole water surface. At 5 s, the dye particles were completely pushed toward the edges as an irregular thin rim. The instant diffusion of the dye particles indicates that the released SDS molecules had soon occupied the water surface. However, the situation was different for the rotation on the CD solution (CCD = 10 mM) (; Figure 3f). The “footprints” expanded only slightly to the hydrogel side and formed a weak vortex within a circle covered by the rotator device. The dye particles were pushed away locally where the wing traveled but soon gathered near the device. Therefore, at the detection point for in situ surface tension measurement, a steady high surface tension level can be maintained (Figure 3c). Thus, the SDS release area always has a low surface tension, whereas the far water area keeps a high surface tension, thereby achieving a relatively stable surface tension gradient and continuous rotation.

    Electricity generation through prolonged Marangoni motion

    The prolonged Marangoni motion with a regular trajectory can be directly exploited for energy harvesting.22,23 We applied Faraday’s law of induction to the motion system with the setup shown in Figure 4a. Three external magnets (0.3 T each) were adhered to the end of the three wings, and a solenoid coil was fixed with 3,000 turns of wire above the device at a distance of 10 mm. The generated voltage or current was detected through an electrochemical workstation. The continuous rotation of three magnets on the device wings naturally induced a time-dependent variation in the magnetic flux and electricity in the closed circuit, as evidenced by the potential-time curves shown in Figure 4b. The maximum voltage was measured to be ∼0.7 mV and gradually decayed to 0.2 mV in the long-motion phase. For each circle in which the device rotated, there are three pairs of positive/negative peaks due to the movement of the three magnets approaching and moving away from the coil. The cyclical trend in the voltage matches well with that of the velocity because the motion speed primarily determines the induced electricity intensity. In addition, extra resistance or drag was generated to decelerate the rotation when the magnets approached or moved away from the coil according to Lenz’s law. Using this method, we can harvest electrical energy through the Marangoni-effect-driven motion. By contrast, for the pure water system, the induced voltage decayed rapidly within 20 s, with a corresponding sharp drop in the voltage values (Figure 4c).

    Figure 4

    Figure 4 | (a) Setup for electricity generation based on the rotator device. Potential-time curves when the device underwent rotation on the surface of (b) CD solution at CCD = 10 mM and (c) water.

    Conclusion

    In summary, we have established a supramolecular strategy to overcome the limitation of the short lifetime of the Marangoni motion by breaking the physical limit of interfacial inactivation in motion with amphiphilic surfactants as a propellant. A dynamic equilibrium process is created by the CD–SDS supramolecular recognition and the SDS adsorption process. We achieved a relatively steady surface tension gradient by tailoring the kinetics of the above two competitive interfacial processes and prolonged the motion lifetime from 55 s on water to 2400 s on CD solution. The prolonged Marangoni self-propulsion is further applied in electricity generation with regulated trajectories in the presence of a magnetic field. Moreover, the prolonged Marangoni motion holds promise for providing sustainable driving forces for macroscopic building blocks for further self-assembly.

    Supporting Information

    Supporting information is available.

    Conflicts of Interest

    The authors declare no competing financial interests.

    Acknowledgments

    This work was supported by the National Natural Science Foundation of China (21674009 and 21604002) and Open Project of State Key Laboratory of Supramolecular Structure and Materials (sklssm201816). We appreciate kind help from Dr. Jiang-Fei Xu and Mr. Han Wu from Tsinghua University with analysis of the binding events between CD and SDS.

    References

    • 1. Burton L. J.; Cheng N.; Bush J. W. M.The Cocktail Boat.Integr. Comp. Biol.2014, 54, 969–973. Google Scholar
    • 2. Schildknecht H.Chemical Ecology—A Chapter of Modern Natural Products Chemistry.Angew. Chem. Int. Ed.1976, 15, 214–222. Google Scholar
    • 3. Bush J. W. M.; Hu D.Walking on Water: Biolocomotion at the Interface.Annu. Rev. Fluid Mech.2006, 38, 339–369. Google Scholar
    • 4. Jin H.; Marmur A.; Ikkala O.; Ras R. H. A.Vapour-Driven Marangoni Propulsion: Continuous, Prolonged and Tunable Motion.Chem. Sci.2012, 3, 2526–2529. Google Scholar
    • 5. Zhao G.; Pumera M.Macroscopic Self-Propelled Objects.Chem. Asian J.2012, 7, 1994–2002. Google Scholar
    • 6. Shields C. W.; Velev O. D.The Evolution of Active Particles: Toward Externally Powered Self-Propelling and Self-Reconfiguring Particle Systems.Chem2017, 3, 539–559. Google Scholar
    • 7. Renney C.; Brewer A.; Mooibroek T. J.Easy Demonstration of the Marangoni Effect by Prolonged and Directional Motion: “Soap Boat 2.0”.J. Chem. Educ.2013, 90, 1353–1357. Google Scholar
    • 8. Furukawa K.; Teshima T.; Ueno Y.Self-Propelled Ion Gel at Air–Water Interface.Sci. Rep.2017, 7, 9323. Google Scholar
    • 9. Ikezoe Y.; Washino G.; Uemura T.; Kitagawa S.; Matsui H.Autonomous Motors of a Metal–Organic Framework Powered by Reorganization of Self-Assembled Peptides at Interfaces.Nat. Mater.2012, 11, 1081–1085. Google Scholar
    • 10. Liu L.; Dong Y.; Sun Y.; Liu M.; Su Y.; Zhang H.; Dong B.Motion-Based pH Sensing Using Spindle-Like Micromotors.Nano Res.2016, 9, 1310–1318. Google Scholar
    • 11. Li M.; Zhang H.; Liu M.; Dong B.Motion-Based Glucose Sensing Based on a Fish-Like Enzymeless Motor.J. Mater. Chem. C2017, 5, 4400–4407. Google Scholar
    • 12. Zhang H.; Duan W.; Liu L.; Sen A.Depolymerization-Powered Autonomous Motors Using Biocompatible Fuel.J. Am. Chem. Soc.2013, 135, 15734–15737. Google Scholar
    • 13. Zhao G.; Seah T. H.; Pumera M.External-Energy-Independent Polymer Capsule Motors and Their Cooperative Behaviors.Chem. Eur. J.2011, 17, 12020–12026. Google Scholar
    • 14. Wang L.; Yuan B.; Lu J.; Tan S.; Liu F.; Yu L.; He Z.; Liu J.Self-Propelled and Long-Time Transport Motion of PVC Particles on a Water Surface.Adv. Mater.2016, 28, 4065–4070. Google Scholar
    • 15. Nakata S.; Murakami M.Self-Motion of a Camphor Disk on an Aqueous Phase Depending on the Alkyl Chain Length of Sulfate Surfactants.Langmuir2010, 26, 2414–2417. Google Scholar
    • 16. Frenkel M.; Multanen V.; Grynyov R.; Musin A.; Bormashenko Y.; Bormashenko E.Camphor-Engine-Driven Micro-Boat Guides Evolution of Chemical Gardens.Sci. Rep.2017, 7, 3930. Google Scholar
    • 17. Wang C.; Wang Z. Q.; Zhang X.Amphiphilic Building Blocks for Self-Assembly: From Amphiphiles to Supra-Amphiphiles.Acc. Chem. Res.2012, 45, 608–618. Google Scholar
    • 18. Zhang X.; Wang C.; Wang Z. Q.Superamphiphiles for Controlled Self-Assembly and Disassembly.Sci. Sin. Chim.2011, 41, 216–220. Google Scholar
    • 19. Jiang L.; Peng Y.; Yan Y.; Deng M.; Wang Y.; Huang J.“Annular Ring” Microtubes Formed by SDS@2β-CD Complexes in Aqueous Solution.Soft Matter2010, 6, 1731–1736. Google Scholar
    • 20. Zhao Q.; Lian Z.; Gao X.; Yan Y.; Huang J.General Approach to Construct Photoresponsive Self-Assembly in a Light-Inert Amphiphilic System.Langmuir2016, 32, 11973–11979. Google Scholar
    • 21. Yang S.; Yan Y.; Huang J.; Petukhov A. V.; Kroon-Batenburg L. M. J.; Drechsler M.; Zhou C.; Tu M.; Granick S.; Jiang L.Giant Capsids from Lattice Self-Assembly of Cyclodextrin Complexes.Nat. Commun.2017, 8, 15856. Google Scholar
    • 22. Song M.; Cheng M.; Xiao M.; Zhang L.; Ju G.; Shi F.Biomimicking of a Swim Bladder and its Application as a Mini-Generator.Adv. Mater.2017, 29, 1603312. Google Scholar
    • 23. Xiao M.; Wang L.; Ji F.; Shi F.Converting Chemical Energy to Electricity Through a Three-Jaw Mini-Generator Driven by the Decomposition of Hydrogen Peroxide.ACS Appl. Mater. Interfaces2016, 8, 11403–11411. Google Scholar
    • 24. Gao Y. F.; Cheng M. J.; Wang B. L.; Feng Z. G.; Shi F.Diving-Surfacing Cycle Within a Stimulus-Responsive Smart Device Towards Developing Functionally Cooperating Systems.Adv. Mater.2010, 22, 5125–5128. Google Scholar
    • 25. Sharma R.; Corcoran T. E.; Garoff S.; Przybycien T. M.; Swanson E. R.; Tilton R. D.Quasi-Immiscible Spreading of Aqueous Surfactant Solutions on Entangled Aqueous Polymer Solution Subphases.ACS Appl. Mater. Interfaces2013, 5, 5542–5549. Google Scholar
    • 26. Zhou Y.; Wang D. S.; Huang S. L.; Auernhammer G.; He Y. J.; Butt H. J.; Wu S.Reversible Janus Particle Assembly via Responsive Host–guest Interactions.Chem. Commun.2015, 51, 2725–2727. Google Scholar
    • 27. Park J. W.; Song H. J.Association of Anionic Surfactants with β-Cyclodextrin: Fluorescence-Probed Studies on the 1∶1 and 1∶2 Complexation.J. Phys. Chem.1989, 93, 6454–6458. Google Scholar
    • 28. Brocos P.; Banquy X.; Díaz-Vergara N.; Pérez-Casas S.; Piñeiro Á.; Costas M.A Critical Approach to the Thermodynamic Characterization of Inclusion Complexes: Multiple-Temperature Isothermal Titration Calorimetric Studies of Native Cyclodextrins with Sodium Dodecyl Sulfate.J. Phys. Chem. B2011, 115, 14381–14396. Google Scholar
    • 29. Junquera E.; Tardajos G.; Aicart E.Effect of the Presence of β-Cyclodextrin on the Micellization Process of Sodium Dodecyl Sulfate or Sodium Perfluorooctanoate in Water.Langmuir1993, 9, 1213–1219. Google Scholar
    • 30. Cifuentes A.; Bernal J. L.; Diez-Masa J. C.Determination of Critical Micelle Concentration Values Using Capillary Electrophoresis Instrumentation.Anal. Chem.1997, 69, 4271–4274. Google Scholar
    • 31. Hu D. L.; Chan B.; Bush J. W. M.The Hydrodynamics of Water Strider Locomotion.Nature2003, 424, 663–666. Google Scholar