arrays for mid-infrared plasmonics

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Scalable and tunable periodic graphene nano-hole arrays for mid-infrared plasmonics Kavitha K. Gopalan*, Bruno Paulillo*, David M.A. Mackenzie +, Daniel Rodrigo*, Nestor Bareza*, Patrick R. Whelan +, Abhay Shivayogimath +, Valerio Pruneri* # *ICFO-Institut de Ciencies Fotoniques,The Barcelona Institute of Science and Technology, 08860 Castelldefels, Spain Center for Nanostructured Graphene (CNG), Technical University of Denmark, DK-2800, Kgs, Lyngby, Denmark. Department of Micro- and Nanotechnology (DTU Nanotech), Technical University of Denmark, DK-2800, Kgs, Lyngby, Denmark # ICREA-Institució Catalana de Recerca i Estudis Avançats Passeig Lluís Companys, 23,08010 Barcelona, Spain E-mail: valerio.pruneri@icfo.eu

A) Plasmonic linewidth evolution vs geometry in GNHAs The linewidths of the plasmonic modes M1 and M2 have been extracted from the simulated spectra in Figure 2(b)-(c) to follow their evolution as a function of the geometric parameters. A multi-peak Lorentz fit was used to deconvolute the two modes and estimate their bandwidth. We observe that the linewidth scales inversely with geometric parameters P and D as the damping pathways of graphene plasmons, namely edge and phonon scattering, are modified. This has been thoroughly investigated in the paper by Yan et al. 1. For similar reasons, the linewidth increases as a function of the gate voltage for a fixed GNHA geometry, as one can see from the spectra in Figure 3 and 4 of the manuscript. As a consequence, the M1 mode at large periods (e.g. 180 nm) shows Q-factors as high as 20 due to the interaction with SiO2 phonons, the mode spectral position being at the edge of SiO2 Reststrhalen band. Conversely, M2 mode is far enough from SiO2 phonons and it shows lower Q- factor ( 10). We finally note that the experimental plasmonic bandwidth for e-beam and nanoimprinted GNHA samples are similar. Figure S1. Plasmonic linewidths of the two different modes M1 and M2 as a function of the period and the D/P ratio. B) Further measurements on nano-imprinted graphene nanohole arrays The graphene nanohole arrays fabricated using nanoimprint lithography were also characterized by the following measurements. Electrical Measurements: Devices were electrical characterized in a Linkam LTS600-P probe station with a controlled dry N 2 atmosphere. Prior to measurements, devices were thermally treated at 225 C for 30 minutes in N 2 2, with measurements performed at 30 C. The gate-dependent sheet resistance R S was determined using the van der Pauw equation = 1 3 with R A and R C as defined in Figure 1 a). In addition, gate-dependent device uniformity defined by ß = R A /R C was simultaneously determined, as previously defined here 4.

Devices were measured after NIL processing to determine conductivity, doping level and back-gate integrity, with a typical result shown in Figure 1 a). Here we observe a sheet resistance of 15 kω at the charge neutrality point (CNP), a CNP of 1 V, and carrier mobility of 200 cm 2 V -1 s -1. Devices showed CNPs of up to 20 V, consistent with previously measured NIL devices 5. The gate dependent homogeneity of the devices (Figure S2 a) inset) was found to be 1.5 at the CNP, which is consistent with previous large scale CVD devices 4, with only a small variation as a function of V G, which suggests there is relatively low doping homogeneity across the device 4. Figure S2. a) Gate-dependent electrical characteristic of a device post NIL processing, with definition of R A and R C shown in top right corner. Inset: Gate-dependent device homogeneity ß = R A /R C 4. b) THz-TDS-derived conductivity map of a device before NIL processing. c) THz-TDSderived conductivity map of the device from Figure 1 b after NIL processing. THz Time Domain Spectroscopy Conductivity Measurements THz-TDS is a rapid wireless technique for graphene conductivity mapping 6. THz-TDS was performed using a Picometrix T-ray 4000, with the THz conductivity (σ THz ) being derived as previously described 7,8, with the σ THz averaged over the 0.3-1.4 THz range, and with a step size of 200 µm. Devices were mapped both directly before the NIL processing (Figure S2b) and after resist removal (Figure S2c). Pixels where no graphene conductivity values were obtained (typically at the metal contacts) are set to black. An overall decrease in σ THz was observed as a result of the NIL process, which is consistent with previous comparison of NIL devices before and after imprinting 5. The uniformity across the 5 mm 5 mm device area shows comparable variations in σ to other graphene THz-TDS maps of the same sized area 9. The THz-TDS measurements were performed in ambient conditions in the presence of humidity an effect known to affect σ THz 9, with the lower values of σ THz compared to σ vdp of Figure S2 a) being attributed to p-doping of the device by water. Raman Characterization of NIL fabricated GNHA Micro-Raman Spectroscopy was performed using a Thermo Scientific DXRxi using a 532 nm laser with power of 2 mw. A map was performed over the entire device with a stepsize of 100 µm. Each pixel used an exposure frequency of 180 Hz with 200 scans per pixel, giving 2500 spectra for each device. The graphene Raman peaks were with fitted with Lorentzians as previously described 10.

The ratio of the intensity of the G-peak ( 1580 cm -1 ) and the D-peak ( 1350 cm -1 ) are an indication of the defect density of graphene 11. The results of the Raman mapping for the device characterized in Figure S2 a) are shown in Figure 2. We observe a relatively low I D /I G median of 0.25, as shown in Figure S3. Figure S3. Micro-Raman analysis of the device shown in Figure S2a for 2500 spectra performed after NIL processing. Ratio of the intensity of the D-peak to intensity of the G-peak (I D /I G ). Raman Characterization of electron-beam lithography fabricated GNHA Figure S4 shows results from the Raman characterization of the EBL fabricated samples were carried out using a Renishaw invia with a laser of 532 nm and power of 2mW over an area of 150 µm *150 µm.the median of the ID/IG ratio is 0.15, which indicates a lower defect density of the EBL fabricated GNHA samples. Figure S4. Ratio of the intensity of the D-peak to the intensity of the G-peak (I D /I G ) of the GNHA fabricated by electron beam lithography over a sample area of 150 µm x 150 µm.

References: (1) Yan, H.; Low, T.; Zhu, W.; Wu, Y.; Freitag, M.; Li, X.; Guinea, F.; Avouris, P.; Xia, F. Damping Pathways of Mid-Infrared Plasmons in Graphene Nanostructures. Nat. Photonics 2013, 7 (5), 394 399. (2) Gammelgaard, L.; Caridad, J. M.; Cagliani, A.; MacKenzie, D. M. A.; Petersen, D. H.; Booth, T. J.; Bøggild, P. Graphene Transport Properties upon Exposure to PMMA Processing and Heat Treatments. 2D Mater. 2014, 1 (3), 1 6. (3) van der Pauw, L. J. A Method of Measuring the Resistivity and Hall Coefficient of Lamellae of Arbitrary Shape. Phillips Tech. Rev. 1958, 20 (I), 220 224. (4) Mackenzie, D. M. A.; Buron, J. D.; Whelan, P. R.; Caridad, J. M.; Bjergfelt, M.; Luo, B.; Shivayogimath, A.; Smitshuysen, A. L.; Thomsen, J. D.; Booth, T. J.; et al. Quality Assessment of Graphene: Continuity, Uniformity, and Accuracy of Mobility Measurements. Nano Res. 2017, 10 (10), 3596 3605. (5) Mackenzie, D. M. A.; Smistrup, K.; Whelan, P. R.; Luo, B.; Shivayogimath, A.; Nielsen, T.; Petersen, D. H.; Messina, S. A.; Bøggild, P. Batch Fabrication of Nanopatterned Graphene Devices via Nanoimprint Lithography. Appl. Phys. Lett. 2017, 111 (19). (6) Bøggild, P.; Mackenzie, D. M. A.; Whelan, P. R.; Petersen, D. H.; Buron, J. D.; Zurutuza, A.; Gallop, J.; Hao, L.; Jepsen, P. U. Mapping the Electrical Properties of Large-Area Graphene. 2D Mater. 2017, 4 (4). (7) Buron, J. D.; Mackenzie, D. M. A.; Petersen, D. H.; Pesquera, A.; Centeno, A.; Bøggild, P.; Zurutuza, A.; Jepsen, P. U. Terahertz Wafer-Scale Mobility Mapping of Graphene on Insulating Substrates without a Gate. Opt. Express 2015, 23 (24), 30721. (8) Whelan, P. R.; Iwaszczuk, K.; Wang, R.; Hofmann, S.; Bøggild, P.; Jepsen, P. U. Robust Mapping of Electrical Properties of Graphene from Terahertz Time-Domain Spectroscopy with Timing Jitter Correction. Opt. Express 2017, 25 (3), 2725. (9) Mackenzie, D. M. A.; Whelan, P. R.; Bøggild, P.; Jepsen, P. U.; Redo-Sanchez, A.; Etayo, D.; Fabricius, N.; Petersen, D. H. Quality Assessment of Terahertz Time-Domain Spectroscopy Transmission and Reflection Modes for Graphene Conductivity Mapping. Opt. Express 2018, 26 (7), 9220. (10) Larsen, M. B. B. S.; Mackenzie, D. M. A.; Caridad, J. M.; Bøggild, P.; Booth, T. J. Transfer Induced Compressive Strain in Graphene: Evidence from Raman Spectroscopic Mapping. Microelectron. Eng. 2014, 121, 113 117. (11) Ferrari, A. C.; Basko, D. M. Raman Spectroscopy as a Versatile Tool for Studying the Properties of Graphene. Nat. Nanotechnol. 2013, 8 (4), 235 246.