Letter pubs.acs.org/NanoLett Ultrafast Solvent-Assisted Sodium Ion Intercalation into Highly Crystalline Few-Layered Graphene Adam P. Cohn,† Keith Share,‡ Rachel Carter,† Landon Oakes,‡ and Cary L. Pint*,†,‡ † Department of Mechanical Engineering and ‡Interdisciplinary Materials Science Program, Vanderbilt University, Nashville, Tennessee 37235, United States S Supporting Information * ABSTRACT: A maximum sodium capacity of ∼35 mAh/g has hampered the use of crystalline carbon nanostructures for sodium ion battery anodes. We demonstrate that a diglyme solvent shell encapsulating a sodium ion acts as a “nonstick” coating to facilitate rapid ion insertion into crystalline few-layer graphene and bypass slow desolvation kinetics. This yields storage capacities above 150 mAh/g, cycling performance with negligible capacity fade over 8000 cycles, and ∼100 mAh/g capacities maintained at currents of 30 A/g (∼12 s charge). Raman spectroscopy elucidates the ordered, but nondestructive cointercalation mechanism that differs from desolvated ion intercalation processes. In situ Raman measurements identify the Na+ staging sequence and isolates Fermi energies for the first and second stage ternary intercalation compounds at ∼0.8 eV and ∼1.2 eV. KEYWORDS: Graphene, sodium ion batteries, in situ Raman spectroscopy, solvent cointercalation, graphene intercalation compounds, anode, Na+ G routes to explore combinations of ion species and materials that are otherwise impossible. Recently, Lin et al. showed that aluminum ion batteries based on graphitic electrodes can be produced with specific capacity of ∼70 mAh/g by facilitating intercalation of the Al ions through a chloroaluminate ion species formed in the electrolyte.11 These authors report minimal capacity fade over 7500 cycles and rate capabilities up to 4 A/g. Such ideas have also recently been explored for Naion batteries using commercially purchased bulk graphite materials to achieve capacities of ∼110 mAh/g by using glyme-based electrolytes.12−15 Overall, the ability to bypass the slow desolvation step16 has been proven to yield higher rate capabilities than traditional intercalation processes.13 Whereas nanoscale materials such as few-layered graphene exhibit inherent large electrode−electrolyte interface areas that result in ion storage near the electrode−electrolyte interface, such materials should be ideally suited to optimize cointercalation storage, though no studies so far have investigated nanostructured electrodes for sodium cointercalation. A key challenge for next-generation batteries is to simultaneously improve multiple metrics over state-of-the-art devices to enable wide use in emerging applications. For example, solar-storage integrated systems require lifetimes matching solar cells (30 years), electric vehicles require a raphite and more recently graphene, which are crystalline forms of carbon, have been pivotal in the development of lithium-ion batteries. Despite years of research on alternative anode materials, carbons remain the paramount choice for battery manufacturing due to low cost, excellent stability with diverse electrolytes, and high capacity. Whereas sodium ion batteries present a cost and manufacturing landscape that could potentially revolutionize low-cost secondary storage applications, such as grid-scale storage, a major hurdle has been that crystalline carbon materials are a poor host for sodium ions, leading to a maximum capacity of <35 mAh/g.1 As a result, researchers have strived to discover alternative anode materials2,3 with recent notable advances such as the development of a high-performance graphene-phosphorene hybrid anode4 and significant progress toward stable Na metal anodes.5 However, a major arm of sodium anode research remains focused on a class of disordered or nongraphitized carbons. In these materials, the disordered stacking of the carbon prevents a staging reaction, and the Na ions are proposed to react with defect sites and fill microporous voids in the carbon.6 To overcome higher resistance and surface mediated storage processes, expanded graphite,7 hollow nanowires,8 nanospheres,9 and nanosheets10 have been explored. Despite the range of defective carbon materials considered, long operational life spans and high rate capability remain elusive. On another front, the ability to leverage the cointercalation of a solvent shell to assist metal ion storage has opened new © 2015 American Chemical Society Received: October 14, 2015 Revised: November 23, 2015 Published: November 30, 2015 543 DOI: 10.1021/acs.nanolett.5b04187 Nano Lett. 2016, 16, 543−548 Letter Nano Letters Figure 1. (a) SEM image showing the surface of the few-layer graphene foam; scale bar, 20 μm. Inset, SEM image showing 3D foam; scale bar, 400 μm. (b) Representative Raman spectra acquired using 2.33 eV laser. (c) TEM characterization of the thickness of graphenic sheets: scale bars, 5 nm. (d) Distributions of Raman spectra acquired over ∼50 μm × 50 μm region (225 spectra) with respect to the relative 2D peak intensity. Figure 2. (a) First five galvanostatic charge−discharge profiles at current density of 0.2 A/g. (b) Galvanostatic charge−discharge profiles at current densities ranging from 1 A/g to 30 A/g with the corresponding cycling performance (c). Inset shows the linear relation between specific capacity and current density. (d) Extended cycling performed at current density of 12 A/g over 8000 cycles with selected Galvanostatic charge−discharge profiles (e). Inset, the decreasing overpotential with cycling. high power and capacity, and grid storage requires an extreme low cost. As we demonstrate in this work, few-layered graphene materials may enable sodium-ion batteries as a storage platform which brings simultaneous promise for all of these applications. Here we demonstrate the first successful use of crystalline few-layered graphene material for sodium ion storage by leveraging solvent assisted cointercalation. Extraordinary rate capability for sodium storage is observed, with ∼100 mAh/g storage capacity at 30 A/g currentsa rate currently only possible using lower-capacity electrochemical supercapacitors. Further, this performance is maintained over 8000 cycles with virtually no capacity fade. Raman spectroscopy supports a highly ordered staging process with cointercalated solvent mediating the ion−lattice interaction to prevent irreversible damage to the electrode and lead to highly pristine materials and invariant performance after 8000 consecutive cycles. Few-layer graphene foam was grown using chemical vapor deposition (CVD) on a nickel foam substrate17 (110 ppi from MTI) using a C2H2 precursor.18 The surface of the graphene foam is shown in Figure 1a, with inset showing the 3D 544 DOI: 10.1021/acs.nanolett.5b04187 Nano Lett. 2016, 16, 543−548 Letter Nano Letters FLG electrode retained 96% of its initial capacity, suggesting virtually no capacity fade through cycling with average Coulombic efficiencies of 99.2%, which indicates a stable SEI layer. 8000 cycles was chosen due to a lifetime exceeding over 20 years assuming one cycle per daya benchmark for solar cells. This cycling performance indicates that improved rate capability can be achieved without sacrificing structural stability (similar trends observed at slower cycling rates shown in Figure S2). This cycling stability of a half-cell is likely due in part to the stable electrolyte-electrode interface formed between Na metal and NaPF6/diglyme.5 We also observed a decreasing overpotential with cycling (Figure 2e), which may be due to a gradual weakening of the interlayer interaction between graphene sheets. However, the near-perfect capacity retention demonstrates that exfoliation25 was not an issue. This performance is extraordinary in the field of sodium-ion anodes, with rate capability and cycling stability comparable or better than the best electrochemical supercapacitors26 while storing many times more charge. To examine the impact of cycling on the carbon structure, a second micro-Raman map was performed covering a ∼50 μm × 50 μm region, collecting 225 spectra from a FLG electrode after 8000 cycles. Figure 3 presents distributions of the relative D structure. To characterize the properties of the graphene material grown on the Ni foam, a micro-Raman map was performed covering a ∼ 50 μm × 50 μm region, collecting 225 spectra. Representative Raman spectra are presented in Figure 1b, with the three characteristic Raman peaks labeled. The D peak (∼1350 cm−1) arises from defect-activated in-plane breathing modes and corresponds to sp3 carbon bonding, the G peak (∼1580 cm−1) arises from in-plane optical phonon modes at the Γ point and corresponds to sp2 carbon bonding, and the 2D peak (∼2700 cm−1) arises from a two-phonon process that is sensitive to the electronic band structure.19,20 The line shape, position, and relative intensity of the 2D peak can be used to approximate the layer thickness, and the D/G relative intensity ratio is used as a measure of carbon quality. In this manner, the presented spectra correspond to high-quality, crystalline, few-layer graphene typical of previous reports of graphene grown on nickel.17,21 High-resolution transmission electron microscopy (TEM) (Figure 1c) indicates most sheets to consist of 2−10 graphene layers. Raman spectroscopic maps indicate the majority of few-layered graphene materials to exhibit a 2D/G ratio of ∼0.5−1, consistent with layer thickness measured in TEM. To evaluate the electrochemical performance of the FLG foam, coin cells were assembled using Na metal as the reference electrode, few-layered graphene foam as the working electrode, and a diglyme electrolyte containing 1 M NaPF6. Galvanostatic cycling was carried out at varying rates in the potential range of 0.01−2.0 V vs Na/Na+. The first five cycles performed at 0.2 A/ g presented in Figure 2A (corresponding dQ/dV plots shown in Figure S1) show stable cycling after initial Na+ insertion with a reversible capacity of ∼150 mAh/g, suggesting a stoichiometry we propose to be approximately Na(Diglyme)xC15, which is in agreement with previous reports on chemically derived stage 1 Na+ ternary graphite intercalation compounds (GICs).22 We attribute the initial irreversible capacity to the partial reductive decomposition of the electrolyte and the formation of a solid-electrolyte interphase (SEI) layer. Whereas the overall shape of the charge−discharge profiles closely matches previously reported curves for diglyme cointercalation into commercially purchased graphite,12,13 testing the FLG material at higher rates (Figure 2b and c) demonstrates a rate capability that is unmatched by any other known carbon-based sodium anode material that we are aware of. Remarkably, the FLG foam electrode maintains ∼125 mAh/g (∼80% maximum capacity) at a rate of 10 A/g and ∼100 mAh/g (∼65% maximum capacity) at a rate of 30 A/g (corresponding to a ∼12 s charge). In comparison, Lin et al. utilizes solvent cointercalation for Al-ion batteries and report up to 4 A/g rate capability (∼60 s charge) with 50% capacity drop, and Kim et al. report ∼50% capacity drop at 10 A/g for Na-ion cointercalation into graphite.11,13 In order to characterize the diffusion properties of the Na/diglyme in the FLG host, we performed galvanostatic intermittent titration technique (GITT) measurements23 as well as rate-dependent cyclic voltammetry24 and calculated diffusion coefficients ranging up to ∼2 × 10−7 cm2/s in the heavily sodiated state and ∼2 × 10−8 cm2/s during the prominent reaction at ∼0.7 V (Figure S2 and S3). Accordingly, we attribute the superior rate capability to fast diffusion through the electrode, likely due to both material integrity under large volumetric expansion14 as well as the mitigation of desolvation through solvent cointercalation.16 In order to evaluate the operation life span, extended cycling was performed (Figure 2d). Over a span of 8000 cycles, the Figure 3. Distributions of 225 Raman spectra (acquired over ∼50 μm × 50 μm region using 2.33 eV laser) with respect to relative D peak intensity prior to testing (above) and after 8000 galvanostatic charge− discharge cycles (below) showing minimal cycling-induced degradation. Inset, individual spectrum acquired after cycling with D and G components fitted with Lorentzian peaks. peak intensities found in the pristine and the postcycling FLG. We see that, even after 8000 cycles, the distribution of ID/IG ratios remains centered <0.05. This demonstrates that a high degree of crystallinity is preserved through cycling and explains the near-perfect capacity retention. In contrast, the ID/IG ratio in graphene has been reported to increase to >1.0 after only five lithiation cycles.27 We attribute the retention of crystallinity to weaker ion−host lattice interactions due to solvent screening. This is in comparison to intercalation occurring after desolvation at the electrode−electrolyte interface, where stronger interactions between ions and the crystalline carbons (e.g., LiC6) yields enhanced electrode degradation and irreversibility over successive cycling. To further understand the mechanisms associated with this fast and highly stable reaction, we performed in situ Raman spectroscopy to optically probe the FLG material during electrochemical testing (experimental setup is shown in Figure S5). One striking feature from in situ optical microscopy is the vibrant color changes that occur during the sodiation and 545 DOI: 10.1021/acs.nanolett.5b04187 Nano Lett. 2016, 16, 543−548 Letter Nano Letters plateau. Then, individual grains begin switching to red, with most of the material appearing red/orange by the end of the plateau. Finally, near full insertion capacity, the color gradually transitions to gold. Upon sodium removal, these color changes repeat in reverse order, and successive cycles show the same color transitions. Notably, insertion of Na ions into FLG with capacity of 150 mAh/g corresponds to an electron concentration of ∼2.5 × 1014 cm−2 for each graphene layer, which is much higher than that achievable using a top-gate method.29−31 As a result, the Fermi level shift is sufficient enough to block optical interband absorption and increase the transparency32,33 for photons with ℏω < 2EF, with greater description of this phenomenon for Li intercalated ultrathin graphite described by Bao et al.32 With this in mind, we attribute the red/orange and gold colors to the increased transmittance of the graphene material for low energy photons and the subsequent reflection of the transmitted photons into the microscope objective. To gain more insight, in situ Raman measurements were conducted. Figure 4c presents intensity plots comprised of 40 spectra (with 20 s exposure times) for both 1.58 eV (785 nm) and 2.33 eV (532 nm) laser excitations acquired during the electrochemical intercalation (at ∼0.6 A/g) of FLG shown in Figure 4B. For 1.58 eV excitations, a single G peak (∼1580 cm−1) is initially observed which is denoted as GUC, representing the G mode of an uncharged graphene layer. After ∼100 s, a second, blue-shifted G peak emerges at ∼1600 cm−1, which is denoted as GC, as it corresponds to the G mode of a charged graphene layer. This G peak splitting is characteristic of graphite staging reactions,32,34−37 arising from the presence of both charged graphene layers in contact with an intercalant layer and uncharged graphene layers that are shielded. Accordingly, the appearance of the GC peak signifies the beginning of the staging process. As the reaction continues, the intensity of the GC peak begins to drastically increase as the GUC peak red-shifts and disappears, all coinciding with the time when the pronounced voltage plateau is reached electrochemically (a normalized intensity plot is shown in Figure S8). The disappearance of the GUC layer indicates the absence of uncharged layers, which takes place when the reaction reaches a stage 2 compound (where the stage number corresponds to the number of graphene layers in between each intercalant layer). desodiation processes. By optically monitoring the reaction in real time,28 we can correlate color changes in the material to the electrochemical potential as shown by the images of the FLG foam (Figure 4A). A video (Video S1) is included showing this Figure 4. (a) Selected microscope images from the Video (S1) showing the vibrant color change in the FLG during intercalation; scale bar, 20 μm. (b) Galvanostatic discharge (∼0.6 A/g) profile recorded during in situ Raman measurements with band illustrations showing corresponding Fermi levels. (c) In situ Raman intensity plots normalized to the initial G peak intensity acquired using 1.58 eV laser (top) and 2.33 eV laser (bottom) consisting of 40 spectra each with schematics depicting the setup shown on the right. color change over four successive cycles in full entirety. The FLG foam initially appears gray/silver with the color darkening to black as the potential reaches the start of the pronounced Figure 5. (a) In situ Raman spectra (normalized) of FLG showing the highly ordered staging reaction as measured using a 1.58 eV laser with (b) selected spectra and Lorentzian fits of GC (blue line) and GUC (red line) components. (c) Tracking the positions of the Raman G peak components (GC shown in blue and GUC shown in red) measured in situ with the 1.58 eV laser (triangles) and the 2.33 eV laser (circles) during the electrochemical intercalation reaction with the corresponding Galvanostatic discharge (∼0.2 A/g) profile shown with respect to right y-axis (black line). 546 DOI: 10.1021/acs.nanolett.5b04187 Nano Lett. 2016, 16, 543−548 Letter Nano Letters blocking of this renormalization process also explains the stiffening of the G mode that has been shown to occur during both electron-doping and hole-doping.19,29,31,41 Therefore, the G peak is a signature of the charge present on the graphene layers which can identify the staging processes during intercalation. In Figure 5C, after the initial blue shift (Δpos ∼18 cm−1) in the position of the GC peak, there are two additional blue shifts (Δpos ∼4 cm−1 at ∼700 s and Δpos ∼2 cm−1 at ∼1700 s) with increasing Na insertion. The initial blue shift (the formation of the GC peak) indicates the start of the staging reaction; the second blue-shift occurs just before the loss of the GUC peak and the start of the pronounced electrochemical plateau. This shift was not anticipated, since one would expect the charge on the FLG layers to maintain relatively consistent through stage 2 formation.34 We attribute this to a reconfiguration of the Na+-solvent intercalated layer that appears to take place prior to stage 2 formation. This deviation from the conventional staging process can also be seen in the potential profile, which does not exhibit the characteristic plateau pattern of a staging reaction.42 The last blue-shift, which takes place before the GC peak disappears in the 1.58 eV laser data is attributed to the formation of a stage 1 compound where each individual graphene layer is surrounded on both sides by an intercalant layer. The GC peak at this point, as measured using 2.33 eV excitations, displays a sharp, but noticeably asymmetric, line shape (shown in Figure S10) which has been reported to be a signature of stage 1 GICs.43 In conclusion, we demonstrate an ultrafast Na-ion anode using crystalline few-layered graphene materials made possible through the highly ordered cointercalation of diglyme solvent, which acts as a “non-stick coating” to facilitate insertion and mitigate desolvation kinetics at the electrode−electrolyte interface. This leads to exceptional performance with capacity of ∼150 mAh/g at slow charge−discharge rates and ∼100 mAh/g capacity retained at rates of 30 A/g, which is a rate capability that outperforms most state-of-the-art supercapacitors. This material is demonstrated to exhibit negligible capacity fade over 8000 cycles enabled through weak ion-host lattice interactions facilitated by solvent cointercalation. Collectively, this is the best rate capability and cycling performance ever reported for a carbon-based Na-ion battery anode to the best of our knowledge. Utilizing in situ Raman spectroscopy, we reveal a highly ordered staging process and determine the Fermi energy of the stage 1 and stage 2 intercalation compounds as 1.2 and 0.8 eV, respectively. As sodium ion batteries bring promise for sustainable and low-cost battery applications to usher in a new era of portable technologies, our work is the first to demonstrate that crystalline carbon nanomaterials can play a pivotal role in these advanced storage platforms. At this point, we see a rapid enhancement of the Gc peak intensity, reaching 12× the initial GUC peak intensity. This dramatic change in the G peak intensity can be attributed to the Pauli blocking of destructive interference Raman pathways31 that takes place when the Fermi level approaches half the excitation laser energy. Accordingly, we can use this understanding to estimate the Fermi level of the stage 2 compound to be ∼0.8 eV, which corresponds to a work function of ∼3.8 eV. As the reaction continues to progress, the GC peak intensity fades and then is completely suppressed by 800 s, which can be attributed to Pauli blocking of all of the G-peak Raman pathways. For this reason, we chose to switch to a 2.33 eV laser to better probe the later portion of the reaction. For the 2.33 eV excitations, G peak splitting similarly occurs, but the rapid GC peak enhancement is delayed until after the pronounced plateau reaction is completed. At this point, which corresponds to a stage one compound, we observe 22× enhancement and can again estimate the Fermi level as ∼1.2 eV, corresponding to a work function of ∼3.4 eV. In comparison to our results, the stage 1 LiC6 compound has been reported with EF ∼ 1.5 eV.38 Other Raman studies have reported stage 1 FeCl3 intercalated FLG to exhibit EF ∼ 0.9 eV, and stage 2 and stage 1 ammonium persulfate/sulfuric acid intercalation compounds to exhibit EF ∼ 1.0 eV and EF ∼ 1.2 eV, respectively.35,39 However, our work is the first to utilize G peak enhancement during in situ electrochemical testing to monitor the Fermi level of a progressing intercalation reaction. Next, we conducted in situ Raman measurements using a slower rate to accurately monitor staging processes. Consecutive Raman spectra taken during insertion with a 1.58 eV laser (Figure 5A) demonstrates a transition from all uncharged graphene layers to all charged graphene layers, with representative spectra and Lorentzian peak fits shown in Figure 5B. Peak positions for in situ measurements are plotted in Figure 5C for both laser energies with respect to the charging time (using a rate of ∼0.2 A/g). The staging process, as observed through Raman measurements, is distinctly different from the lithiation of FLG32,40 and graphite,37 which are useful well-studied benchmarks due to their similarities to our system and their comparatively limited rate capability and cycling. These lithiation reactions exhibit an initial blue-shift in a single G-peak corresponding to the formation of a dilute stage 1 compound, followed by peak broadening and splitting into two poorly defined peaks (staging >2). Finally the G peaks evolve into a broad (fwhm ∼60 cm−1) peak by stage 2 and then disappear by stage 1.37 In contrast, we do not observe any initial dilute staging, and the progressing spectra show extremely sharp, well-resolved Lorenztian peaks through stage 2 formation, indicating a more ordered staging process. Accordingly, these findings demonstrate that minimal in-plane deformation of the lattice occurs during the reaction, which is likely a result of the weak interaction of the ion with the host and appears to be another key factor facilitating the fast inplane diffusion and improved cycling stability. Additional in situ Raman data showing spectra acquired with the 2.33 eV laser, the deintercalation reaction, the evolution of the 2D peak, and the methodology used to identify the early stage compounds are included in Figures S6−11. While the narrowing of the G peak can be simply attributed to increasing structural order, it has also been ascribed to increased phonon lifetimes in charge graphenea result of blocking the decay of G-mode phonons into electron−hole pairs that takes place during the Kohn anomaly process.19 The ■ ASSOCIATED CONTENT S Supporting Information * The Supporting Information is available free of charge on the ACS Publications website at DOI: 10.1021/acs.nanolett.5b04187. (i) Additional experimental details, (ii) dQ/dV differential capacity curves based on galvanostatic data, (iii) GITT and CV measurements used to calculate diffusion coefficient, (iv) cycling performance measured at 1 A/g rates, (v) experimental setup used for in situ Raman spectroscopy, (vi) full sequence of in situ Raman spectroscopy scans, with two lasers and correlation 547 DOI: 10.1021/acs.nanolett.5b04187 Nano Lett. 2016, 16, 543−548 Letter Nano Letters ■ (21) Reina, A.; Jia, X.; Ho, J.; Nezich, D.; Son, H.; Bulovic, V.; Dresselhaus, M. S.; Kong, J. Nano Lett. 2009, 9, 30−35. (22) Maluangnont, T.; Bui, G. T.; Huntington, B. A.; Lerner, M. M. Chem. Mater. 2011, 23, 1091−1095. (23) Weppner, W.; Huggins, R. A. J. Electrochem. Soc. 1977, 124, 1569−1578. (24) Levi, M. D.; Aurbach, D. J. Electroanal. Chem. 1997, 421, 79−88. (25) Aurbach, D.; Markovsky, B.; Weissman, I.; Levi, E.; Ein-Eli, Y. Electrochim. Acta 1999, 45, 67−86. (26) Zhu, Y.; Murali, S.; Stoller, M. 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Notes The authors declare no competing financial interest. ■ ACKNOWLEDGMENTS We thank William Erwin for machine shop assistance, Dhiraj Prasai, Bradly Baer, Nitin Muralidharan and Anna Douglas for useful discussions, and Rizia Bardhan for use of Raman microscope critical for this work. This work was supported in part by National Science Foundation grant EPS 1004083 and Vanderbilt start-up funds. A.P.C. and K. S. are supported in part by the National Science Foundation Graduate Research Fellowship under Grant No. 1445197. ■ REFERENCES (1) Ge, P.; Fouletier, M. Solid State Ionics 1988, 28, 1172−1175. (2) Slater, M. D.; Kim, D.; Lee, E.; Johnson, C. S. Adv. Funct. Mater. 2013, 23, 947−958. (3) Yabuuchi, N.; Kubota, K.; Dahbi, M.; Komaba, S. Chem. Rev. 2014, 114, 11636−11682. (4) Sun, J.; Lee, H.-W.; Pasta, M.; Yuan, H.; Zheng, G.; Sun, Y.; Li, Y.; Cui, Y. Nat. Nanotechnol. 2015, 10, 980−985. (5) Seh, Z. W.; Sun, J.; Sun, Y.; Cui, Y. ACS Cent. Sci. 2015, 1, 449− 455. 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