ARTICLE
Received 3 Jun 2014 | Accepted 27 Oct 2014 | Published 28 Nov 2014
Bing Han1,*, Yuanlin Huang1,*, Ruopeng Li1, Qiang Peng1, Junyi Luo1,2, Ke Pei1, Andrzej Herczynski3, Krzysztof Kempa3, Zhifeng Ren4 & Jinwei Gao1
Modern optoelectronics needs development of new materials characterized not only by high optical transparency and electrical conductivity, but also by mechanical strength, and exibility. Recent advances employ grids of metallic micro- and nanowires, but the overall performance of the resulting material composites remains unsatisfactory. In this work, we propose a new strategy: application of natural scaffoldings perfected by evolution. In this context, we study two bio-inspired networks for two specic optoelectronic applications. The rst network, intended for solar cells, light sources and similar devices, has a quasi-fractal structure and is derived directly from a chemically extracted leaf venation system. The second network is intended for touch screens and exible displays, and is obtained by metalizing a spiders silk web. We demonstrate that each of these networks attain an exceptional optoelectonic and mechanical performance for its intended purpose, providing a promising direction in the development of more efcient optoelectronic devices.
DOI: 10.1038/ncomms6674
Bio-inspired networks for optoelectronic applications
1 Institute for Advanced Materials and Laboratory of Quantum Engineering and Quantum Materials, South China Normal University, Guangzhou 510006, China. 2 School of Physics and Telecommunication Engineering, South China Normal University, Guangzhou 510006, China. 3 Department of Physics, Boston College, Chestnut Hill, Massachusetts 02467, USA. 4 Department of Physics and TcSUH, University of Houston, Houston, Texas 77204, USA. * These authors contributed equally to this work. Correspondence and requests for materials should be addressed to J.G. (email: mailto:[email protected]
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The advent of optoelectronics in the 1950s has depended on the development of transparent conductors1. Such electrically conducting and optically transparent materials
play a critical role in numerous important optoelectronic devices such as photovoltaic sensors, solar cells, photo diodes and lasers, all of which harvest or emit light. However, high optical transmission and good electrical conductivity are mutually limiting requirements since electrical carriers invariably scatter photons, and require a compromise. One successful approach had been to exploit the fundamental property of any carrier plasma, electromagnetic transparency above its plasma frequency. This idea led to the development of an entire class of materials (metal-oxides), which dominate the eld today, such as the ubiquitous indium tin oxide (ITO), a metal with the plasma frequency in the infrared range, and thus transparent in the visible range2. However, while metal-oxides often have desirable electro-optical properties, they are also brittle, and this deciency limits their usefulness in many practical applications. To address these challenges, new approaches have been recently devised, based on metallic micro- and nanoscaffoldings (such as wire and nanowire grids310, nanoparticles11,12 and so on) and even using atomic-scale scaffolds such as graphene13,14. Structures of this kind do in fact improve mechanical exibility, but their electro-optical performance has not yet been sufciently high.
In this work, we propose a new strategy, based on adopting ingenuous network designs readily found in nature. Indeed, micro- and nanoscaffolds of exceptional properties occur naturally in many biological systems, generated by a genetic code of a given organism, and self-assembled during the organism development1517. These structures perform various functions, such as a support for mechanical cellular integrity (for example, nanoscopic cellular cytoskeletons)18, nutrients distribution via microuidic channels (for example, leaf or insect wing venations)19,20, light management (for example, the Moth eye)21, improved mobility (for example, shark skin microtextures)2224, super-hydrophobic behaviour (Lotus leaf)23, antibacterial protection (cicada wings)25 and so on. Some of the most ingenious man-made material designs, such as velcro23, have effectively copied existing solutions in nature. Moreover, most of these solutions have been undergoing a natural process of an evolutionary optimization for millions of years.
In this work, inspired by such biostructures, we develop two distinct highly conducting and transparent microscaffold networks, each satisfying different requirements dictated by a specic application. We demonstrate that these networks show exceptional performance, outperforming most other recently proposed micro- and nanoscaffold schemes.
ResultsThe rst network, to be employed as a window electrode for solar cells, light sources (for example, light-emitting diode), transparent heaters and so on, is obtained by metallization of a leaf venation (LV), a natural microuidic network structure present in all leafs. This structure has been modied by evolution (at each generation) towards the optimized function of efcient delivery of nutrients to every cell of a leaf from a central vein, with very low light shading. The result of this natural optimization process is a quasi-fractal (or hierarchical) structure of LV26. Even though the process of this evolutionary optimization still continues, as evidenced by the variety of the existing LV structures today, the natural quasi-fractal structures are expected to be close to the optimum. Indeed, striking similarities have been observed for natural and optimal networks (obtained by computationally minimizing the total rate of energy expenditure), in their fractal aggregation structure27. This implies, that a whole class of natural
hierarchical (quasi-fractal) structures exist, which are close to optimum, that is, each can be considered an approximately optimal network. Note that the question whether strictly fractal structures are indeed optimal, continues to be debated2830. The key justication for employing the metalized near-optimal LV network as an efcient electrode, is the assumption that the electrical current ow properties of this structure are analogous to those of uid. Indeed, the electric current ow is described by the Laplace equation, and so is the inviscid, incompressible and irrotational uid ow31. Thus, even though not strictly optimal, the metallized, quasi-fractal LV networks are expected to outperform the uniform networks, as well as the primitive hierarchical bar-nger structures (often used) in solar cells, light sources and other similar applications. The second network, to be employed in various display applications (including touch screens and exible displays), is obtained by metallizing a common silk spider web (SSW), a natural insect trap, made of nearly invisible, nanoscopically thin threads of exceptional mechanical strength and elasticity32.
LV networks. For the LV network, we have chosen the plant Magnolia alba (common name White Jade Orchid Tree). This abundant plant has leaves about 20 cm in length, of lanceolate shape and prominent secondary veins paired oppositely (pinnate venation), see Fig. 1a. From these secondary veins emanate smaller veins forming an angular network (reticulate veins). Insets in this gure show subsequent magnications of the dotted area, with the nest, chemically extracted microstructure of the network shown in the scanning electron microscope (SEM) image (Fig. 1b). The smallest veins have diameter of about 50110 mm, and are split into two shorter branches at each node. Networks of this kind, called umbrella trees, are non-uniform fractals, whose fractal properties pertain to the canopy, that is, to the structure formed by the tips of the branches rather than the whole pattern33. The difculty in characterizing the structure shown in Fig. 1b, and determining its approximate fractal dimension using the standard method based on branch ordering taxonomy34,35 is the irregular nature of the venation network, which leads to large uncertainty in the measurements. An alternative approach, proposed here, is to consider angles between subveins at each bifurcation level, which are relatively easy to measure. Umbrella canopies usually display a particular branching angle for a given magnication ratio, namely the smallest angle compatible with self-avoidance (in two dimension), as discussed in ref. 33. Since the fractal dimension is a nearly linear function of the branching angle WB, based on data taken from plate 155 in ref. 33, it is easy to convert WB into the fractal dimension DS. Using ve prominent nodes in Fig. 1a yields WB 11010o, and, accordingly,
Ds 1.40.2. This value is consistent with the typical range
1.41.8 as reported in ref. 36, and thus conrms that the network is an approximate non-uniform fractal. Note that the maximal distance between veins is much less than 1,000 mm, much smaller (better for current extraction) than in the conventional, commercial c-Si solar cells. The fabrication process for the LV metallic network skeleton is shown in Fig. 1c. It involves three steps: removing mesophyll while leaving the vein structure of the leaf intact by alkali solution etching37, metal coating (by silver sputtering) and transferring the network onto a chosen substrate, which could be glass, polymer or semiconductor. With a proper care, good adhesion could be assured.
Spider web networks. For the SSW network, we have chosen a common spider Agelena labyrinthica, since its web has a distinct two-dimensional character, ideal for planar electrodes. Figure 2a shows schematically the processes of the SSW-based silver
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10 kV X30 500 m 0000 09 47 SEI
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Figure 1 | Morphology and extraction of LV network. (a) Optical and (b) SEM images of the leaf and its LV network. (c) Schematic of the LV network fabrication method. The scale bar in b is 500 mm.
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Figure 2 | Morphology and harvesting of the SSW. (a) Schematic of the fabrication process. (b) High-resolution SEM image of a small area of the network. (c) High-resolution SEM image of a single bre of the network. (df) SEM images of one, two and four layers of the SSW network, respectively. The scale bars in b and c are 100 nm and in df, 5 mm.
network fabrication, which includes three steps: collecting SSW onto a sample holder, metal coating (Ag sputtering) and nally transferring the SSW network onto a substrate.
The micro- and nanomorphology of this network is demonstrated with SEM images in Fig. 2bf. This is a nanostructure, with diameters of individual threads of the order of 100 nm, and
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the inter-thread spacing of the order of a few microns. Figure 2c shows an incomplete core-shell structure: silk core (B80 nm diameter), coated with an B40-nm thin layer of silver. AFM image of the silver SSW network, and the corresponding AFM prole are shown in Supplementary Fig. 1.
Electro-optical performance. The electro-optical properties of LV and SSW networks are summarized in Fig. 3a, which presents the transmittance (T) versus sheet resistance (Rs) measurements, compared with those of other networks reported in the literature410, as well as the conventional transparent conducting electrode material ITO. Transmittance represents percentage of the light ux transmitted across the sample at a given frequency (or vacuum wavelength, here chosen to be l 550 nm). The sheet
resistance is the resistance (at zero frequency) of a square of a thin lm of thickness d, measured from side-to-side, also given by RS r/d, where r is the material resistivity. The data displayed
are also quantied by using the so-called gure of merit, dened as4,13 F sdc/sopt, where sdc 1/r is the electrical conductance
at zero frequency and sopt is the electrical conductance measured in the optical frequency range (typically at the vacuum wavelength l 550 nm). It has been shown13 that F is simply
related to T and RS via
T 1
188:5 RSF
Thus, F can be simply determined by tting equation (1) to the data points for a given network, with F as the tting parameter. These ts are shown in Fig. 3a as lines, and the corresponding extracted Fs are indicated in the legend. Clearly, larger gure of merit F corresponds to more efcient networks. Our SSW networks are represented in Fig. 3a as solid squares (single layer), blue triangles (two layers) and solid circles (four layers) and our LV networks by orange right-pointing triangles (colour online).
All our networks show superior performance, with the record high gures of merit, in the range F 1,000 to 1,700, and the
four-layer SSW network reaching approximately F 1,700. Note
that all the other reported uniform networks (based on nanowires, nanotroughs, nanocracks and so on) have much smaller gure of merit in the range Fo400. In particular, our networks are superior to the industry standard ITO. This is further illustrated in Fig. 3b, which shows transmittances versus wavelength for our SSW-based networks and for the standard, 150-nm thick ITO lm. Clearly, a single layer of our SSW network is B10% more transparent, and by a factor of B2 more conducting than the ITO lm. Two layers of this network are equally transparent, but six times less resistive than ITO.
Our LV network has also a very high gure of merit, F 1,000,
even though its quasi-fractal structure is not far from optimal for current delivery but not necessarily for minimizing the total sheet resistance. To account for the LV network quasi-fractal structure, we have also measured resistances of the LV, as well as the uniform (non-hierarchical) SSW and the crack4 networks,
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Figure 3 | Optoelectronic performance of LV and SSW networks. (a) Comparison with other networks and ITO (B150 nm) at the vacuum wavelength of 550 nm. The lines represent ts of equation (1) to the clusters of data points, which determine the corresponding gures of merit F. The error barsare smaller than the symbol sizes. (b) Transmittance versus radiation wavelength for the SSW networks and the standard, 150-nm thick ITO lm.(c,d) Demonstration of the networks optical transparency for the LV, SSW(1), SSW(2) and SSW(4) networks, respectively. SSW(1), SSW(2) and SSW(4) denote the SSW network lms with one, two and four layers, respectively. The scale bars in cf are 1 cm.
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adjusted to have all identical transmittances (of about 85%), and with the sample contacts conguration chosen so that the main vein of the LV network and its local, highly bifurcated region were contacted. The same contact conguration was also used for the SSW and crack networks. The resulting resistance of the LV network has been found to be reduced by the factors of 0.81 and0.61 compared with the SSW and the crack networks, respectively, clearly demonstrating the advantage of the quasi-fractal structure for a directed current transport.
Figure 3cf shows optical images of the LV network, as well as one, two and four layers of the SSW network, respectively. Photographs were taken with the networks placed against a printed logo to visualize transparency. Even though the LV network is very transparent, the large-scale veins clearly visible in the inset of Fig. 3c make this network not suitable for display applications. However, in addition to solar cell and light source applications, LV network also can be used as a transparent lm heater. Such a heater is demonstrated in the Supplementary Fig. 2.
Elastic properties. We now address elastic properties of the networks. Figure 4a is a plot of the SSW network resistance (after tension release) versus strain. Three ranges can be identied. In the elastic range (strains smaller B25%), the original network resistance is repeatedly and fully recovered after each strain. In the reversible range (for larger strains, but smaller than B100%), for multiple stretching the sample returns repeatedly the same value of the total resistance. For strains larger than B100%
(irreversible range), repeated stretching leads to the overall increase of the total resistance. The inset in Fig. 4a shows time evolution of the network resistance subject to a sequence of eight stretching pulses, each located at the beginning of the corresponding peak. The rst six correspond to 50% and the last two to 100% strain pulses. The microscopic investigation of the samples claries this behaviour. In the elastic range, stretching of the SSW network breaks no bres, since they are quite loose (see Fig. 2d), with very few bres fully stretched. The stretching therefore simply straightens the bres, which causes only minimal damage
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Figure 4 | Elastic properties of the SSW and replication of the LV networks. (a) SSW network sheet resistance (after tension release) versus strain. The error bars are smaller than the symbols. The inset shows time evolution of the network resistance subject to a train of eight stretching pulses: 50% strain (rst six pulses), 100% strain (last two pulses). (b) SSW sheet network resistance versus repeated elastic bending events (180, 1 mm radius).
Inset: a zoomed-in fragment of the main curve showing perfectly repeatable sheet resistance oscillations, even after over one thousand bending events. (c) Schematic of the drum printing of the LV network. (d) Schematic of the photolithographic printing of the LV network. (e) Silver ink print of the LV network. (f) Contact photolithography of the LV network. The scale bars for e and f are 1 cm and 500 mm, respectively.
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of the metal coating. In the reversible range, stretching breaks some fraction of the bres, which causes an increase of the total resistance. However, if the strain is limited to the same level at each subsequent stretching, no further breaking of bres occurs, and resistance repeatedly returns to the same value. Finally, in the irreversible range, a large number of bres, as well as the coating, become broken, while the remaining are near the breaking point, irreversibly affecting resistance of the metallic coating. The network conduction becomes unstable, very sensitive to stretching and uctuates with every stretch. SSW network is therefore shown to have excellent stability only in the elastic range. Figure 4b further conrms this by demonstrating networks resilience to repeated elastic bending; its resistance changes reversibly from 2.2 to 2.7 O (180, 1 mm bending radius), even after 1,500 bending events. Due to these remarkable properties, SSW-based networks could be used in touch screen displays and stretch sensors. A touch-screen device based on a SSW network is demonstrated in the Supplementary Fig. 3.
Scale and scalability. Even though both LV and SSW networks are clearly good candidates for applications, the scalability and associated with that costs must be assessed. The structure of the LV network could be simply and massively replicated by printing. A schematic of a possible method is shown in Fig. 4c, where an LV network pattern is engraved on a drum, allowing large-scale roll-to-roll printing of the pattern on at substrates. Figure 4d provides a schematic of the LV network replication by using a contact photolithography; this method could be used to engrave the drum shown in Fig. 4c. Figure 4e is an image of an LV network printed directly from the LV in silver ink on paper. This was achieved by attaching LV directly to a metallic block, and then using it as a stamp. The resolution of the stamped image is very good, with most features reproduced. Because of the relatively large size of the features in the LV network, photo-lithography can be employed as a part of the engraving procedure. Figure 4f shows an image of the photolitographically obtained LV network print (details in Supplementary Fig. 4). While such LV networks would be relatively easy and inexpensive to replicate on a large scale, a method to do the same for the SSW networks must yet be invented. A possible practical way could be to base the SSW-like network on inexpensive polymers (for example, Kevlar nanober, nanocellulose and so on).
DiscussionIn conclusion, we have developed two different metallic networks for specic applications, inspired by, and employing natural network structures. The rst network, designed for solar cells, light sources and surface heaters, exploits the fractal properties of LV systems. This network achieves superior current delivery to, and extraction from, a substrate, with minimal optical shading. The second network, envisioned for display applications and based on a spider web, was demonstrated to have outstanding electro-optical and mechanical properties, strength and exibility. In particular, these two nature-inspired structures outperform all electrode systems and optoelectronic networks devised here-to-fore.
Methods
Leaf etching by alkali solution. The 0.1 g ml 1 NaOH solution (lab prepared) was used for etching. Magnolia alba leaves were immersed in the solution at 5070 C for 3 h. By continually tapping the softened leaf, the mesophyll was removed leaving the vein structure of the leaf intact. This procedure was followed by washing and drying.
Ag and ITO lm depositions. Sputtering (AJA International. ATC Orion 8, USA) was used to deposit Ag and ITO lms. The SSW and LV structures were placed in
vacuum chambers, and the sputtering was performed at B50 C to avoid damaging the samples.
Performance measurements. Morphologies of samples were characterized in a SEM system (JEOL JCM-5700, Tokyo, Japan), and by employing an optical microscope (MA 2002, Chongqing Optical & Electrical Instrument Co.). The sheet resistance of samples was measured by employing the standard van der Pauw method. Four contacts were deposited at the corners of a square sample (2 2 cm),
numbered clockwise 14, and IV data were recorded with the Keithley 2400 Source meter. Sheet resistance was calculated from the usual formula:Rab,cd 4.5(R
12,34
R34,12 R 14,23
R23,14)/4, with Rab,cd Uab/Icd and where Uab
is the voltage drop between a and b contacts, produced by current Icd owing from contact c to contact d. The second method, employed when the van der Pauw could not be used (for example, while the sample was stretched) was the two-probe method. In this method, two parallel electrodes (sputtered narrow silver lines of length L) were placed on the surface of the sample. Sheet resistance was calculated from Rs R*L/W, where R is the measured resistance and the sample width
is W. A modied two-probe method was also used for the directed current transport in the LV network, in which one electrode was a narrow line, and the other was a circular silver contact. In this case, a simple resistance between the electrodes was measured. To test the exibility of SSW and LV networks, the structures were transferred to elastic substrates, for example, PDMS (Polydimethylsiloxane) and PET (polyethylene terephthalate). A lab-made stretching and bending system was used, with an automatic control and a data acquisition system. Optical transmittance was measured in an integrating sphere system (Ocean Optics, USA). These measurements were normalized to the absolute transmittance of the substrate (glass, PET or PDMS).
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Acknowledgements
This work has been supported by the following projects: The Leading Talents of
Guangdong Province Program (2011), Special Construction Funds of Guangdong
Province Foundation, No. 2013KJCX0056, China National Undergraduate Innovation
Experiment Program (2013) and partial support from PCSIRT and Green Optoelec
tronic Technologies Interdisciplinary Innovation Platform in China.
Author contributions
B.H. and J.G. conceived the idea. B.H., Y.H., R.L., Q.P., J.L. and K.P. conducted material
fabrication and tests. J.G., K.K., A.H. and Z.R. co-wrote the paper. All authors discussed
the results and commented on the manuscript.
Additional information
Supplementary Information accompanies this paper at http://www.nature.com/naturecommunications
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How to cite this article: Han, B. et al. Bio-inspired networks for optoelectronic
applications. Nat. Commun. 5:5674 doi: 10.1038/ncomms6674 (2014).
NATURE COMMUNICATIONS | 5:5674 | DOI: 10.1038/ncomms6674 | http://www.nature.com/naturecommunications
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Copyright Nature Publishing Group Nov 2014
Abstract
Modern optoelectronics needs development of new materials characterized not only by high optical transparency and electrical conductivity, but also by mechanical strength, and flexibility. Recent advances employ grids of metallic micro- and nanowires, but the overall performance of the resulting material composites remains unsatisfactory. In this work, we propose a new strategy: application of natural scaffoldings perfected by evolution. In this context, we study two bio-inspired networks for two specific optoelectronic applications. The first network, intended for solar cells, light sources and similar devices, has a quasi-fractal structure and is derived directly from a chemically extracted leaf venation system. The second network is intended for touch screens and flexible displays, and is obtained by metalizing a spider's silk web. We demonstrate that each of these networks attain an exceptional optoelectonic and mechanical performance for its intended purpose, providing a promising direction in the development of more efficient optoelectronic devices.
You have requested "on-the-fly" machine translation of selected content from our databases. This functionality is provided solely for your convenience and is in no way intended to replace human translation. Show full disclaimer
Neither ProQuest nor its licensors make any representations or warranties with respect to the translations. The translations are automatically generated "AS IS" and "AS AVAILABLE" and are not retained in our systems. PROQUEST AND ITS LICENSORS SPECIFICALLY DISCLAIM ANY AND ALL EXPRESS OR IMPLIED WARRANTIES, INCLUDING WITHOUT LIMITATION, ANY WARRANTIES FOR AVAILABILITY, ACCURACY, TIMELINESS, COMPLETENESS, NON-INFRINGMENT, MERCHANTABILITY OR FITNESS FOR A PARTICULAR PURPOSE. Your use of the translations is subject to all use restrictions contained in your Electronic Products License Agreement and by using the translation functionality you agree to forgo any and all claims against ProQuest or its licensors for your use of the translation functionality and any output derived there from. Hide full disclaimer