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Suspending Effect on Low-Frequency Charge Noise in Graphene Quantum Dot


Charge noise is critical in the performance of gate-controlled quantum dots (QDs). Such information is not yet available for QDs made out of the new material graphene, where both substrate and edge states are known to have important effects. Here we show the 1/f noise for a microscopic graphene QD is substantially larger than that for a macroscopic graphene field-effect transistor (FET), increasing linearly with temperature. To understand its origin, we suspended the graphene QD above the substrate. In contrast to large area graphene FETs, we find that a suspended graphene QD has an almost-identical noise level as an unsuspended one. Tracking noise levels around the Coulomb blockade peak as a function of gate voltage yields potential fluctuations of order 1 μeV, almost one order larger than in GaAs/GaAlAs QDs. Edge states and surface impurities rather than substrate-induced disorders, appear to dominate the 1/f noise, thus affecting the coherency of graphene nano-devices.


Low frequency 1/f charge noise plays a significant role in modern electronics1. Although the origin of the 1/f noise is not well known, it is believed that the randomly changing charge distribution of electron traps in the device results in a 1/f dependence1,2. For quantum devices, the charge noise is generally regarded as the major de-coherence source of charge-state-encoded qubits3,4,5,6,36. Because of its unique properties, such as the absence of residual nuclear spin and weak spin-orbital coupling7,8,9, graphene has attracted much attention for its promising variety of electronics applications. Much research has focused on charge-noise measurements of graphene devices10,11,12,42. The edge states and disorders induced during fabrication and the device substrate can greatly affect the properties of graphene devices13,14,15,16. For example, suspended graphene flakes can yield a huge increase in low-temperature mobility approaching 200,000 cm2 V−1 S−1 for carrier densities below 5 × 109 cm−2 17,18. The charge noise of graphene field effect transistors (GFETs) can be suppressed by one order of magnitude when suspended from the substrate11.

However, most of the charge noise experiments had focused on macroscopic graphene devices such as micrometer-sized GFETs. There has been no report on the charge noise for graphene nano-devices where the carrier channel size is of 10-nm order although researchers have fabricated various graphene nanostructures including single graphene quantum dots (GQDs)19,20,21,22,23,24,25, double GQD, both in series and in parallel26,27,28,29,30 and the hybrid system of GQD and superconductor cavity32. Recently, the relaxation time T1 (~100 ns) and the dephasing time T2 (~1 ns) have both been measured for the charge states in double GQDs31,32. The coherence times of these charge state are on the same order of magnitude as in the traditional semiconductor double quantum dots. To improve the electronic performance and increase the quantum coherence in graphene nanostructures, knowing the exact level of the charge noise and how experimental conditions such as substrate and electron temperature affect this noise is valuable. In this letter, we used the wet-etching method33,34 to fabricate suspended graphene nanoribbons. These suspended nanoribbon devices behave similarly to unsuspended ones and can also be tuned to the Coulomb blockade region to form GQDs. By measuring the 1/f noise along Coulomb peaks, we can obtain the charge noise, corresponding to potential energy fluctuations, which increase linearly with temperature. Different from GFETs, there is no observable change in charge noise by suspending GQDs from their substrate. Both suspended and unsuspended GQD devices have similar charge noise of the order of 1 μeV, which is one order larger than that in GaAs/AlGaAs QD35 and two orders larger than that in GFETs11,42. We present a simplified model explaining how edge states rather than the substrate act as more important sources of charge noise in GQD devices, inferring that the elimination of edge states should be a key task for the future when exploiting graphene nano-devices.


Suspended graphene quantum dots

Fig. 1a shows a scanning electron microscope (SEM) image of the graphene nano-device. The graphene nanoribbon is about 200 nm long and has a width less than 100 nm. Two source-drain contacts are 800 nm apart. The side gate is 200 nm away from the graphene and is used in tuning the electronic potential in the nanoribbon.

Figure 1

Device characterizaion.

(a) SEM image of a suspended graphene nanoribbon device and schematic of the circuit used in noise measurement. The white bar has a length of 1 μm. (b) Zoom in of a similarly-fabricated sample, indicating that the graphene is suspended. (The white cluster above is a particle of dust fallen on the sample when taking the sample off the chip carrier after measurement.) The white bar here indicates a length of 500 nm.

After dipping the sample in the BOE for 40 seconds, SiO2 was etched away to a depth of about 50 nm. We estimate our graphene nanoribbon was suspended about 50 nm above the substrate. By tilting the sample holder of the SEM to a specified angle, we can observe the nano-device from the side to check whether the graphene nanoribbon was suspended. As shown in Fig. 1b, the ribbon appears flat above the substrate. This feature is very different from former situations, where we clearly observed graphene flakes bent on the substrate in contact with the substrate (see Supporting Information Fig. S1 and S2). The experiment was performed in a He3 refrigerator at a base temperature of 240 mK.

We used the standard lock-in method to probe the electronic signals to make the suspended nanoribbon work in the Coulomb blockade region. We applied a dc voltage to the back gate to tune the Fermi energy of the graphene. The V-shaped current-voltage relation was observed and a transport gap was found in the range 0.5–6.0 V (Fig. 2a). We then changed the voltage between the source and drain and measured the tunneling current at different back gate voltages within the transport gap, often known as the Coulomb-diamonds measurement. We found the largest charging energy exceeding 5 meV (Fig. 2b), indicating the suspended graphene nanoribbon worked as a single dot. The side gate was grounded in this measurement.

Figure 2

Transport measurements of the device.

(a) Source-drain tunneling current flows through the suspended graphene nanoribbon device as a function of back gate voltage VBG. The back gate voltage ranges from 0 to 6.5 V. A transport gap is found from 0.5 to 6 V. (b) Coulomb diamonds measured within the transport gap. The largest charging energy exceeds 5 meV. The side gate is grounded in this measurement.

Measurement of the charge noise

We measured the current fluctuation using a spectrum analyzer (SR785). A schematic of the circuit used is shown in Fig. 1a. As we swept the back gate voltage, we obtained different spectra. Fig. 3b shows three different noise spectra, labeled A, B, C in Fig. 3a, measured from different parts of the Coulomb peak. The spectrum at B shows clear 1/f dependence up to 100 Hz. The spectrum at A shows lower noise but also with a 1/f dependence. The spectrum at C was measured in the Coulomb blockade region, where only a very small tunneling current can be probed. This spectrum represents the noise of our measurement system, including amplifiers and contacts. All the data points near 50 Hz were removed as they were induced by electricity from the mains.

Figure 3

Noise spectra measured from Coulomb peaks.

(a) A typical tunneling current peak, known as the Coulomb peak, measured when the back gate voltage VBG is swept. (b) Noise spectra measured from three different regions of the Coulomb peak, labeled A, B, C in (a). The figure is plotted in the log-log scale.

We calculated the magnitude of the current fluctuation ΔI by integrating the spectrum from 1 to 9 Hz;

In equation, SI(f) is the noise spectrum measured. SCB(f) is the background noise induced by the measurement system. Here we used the spectrum at C as SCB.

Next, we applied a dc voltage VSD = 200 μV to the source and measured the current from the drain. Changing the back gate voltage from 4.283 to 4.297 V, we obtained a Coulomb peak. Fig. 4a shows the current-gate voltage relation. We calculated the derivative of the current, |dI/dV|, which is plotted in Fig. 4b. Then, we measured the spectrum SI at different back-gate voltages along the Coulomb peak and calculated the integral in Equation (1). The integrated current fluctuation ΔI is presented in Fig. 4c. We note that ΔI has two peaks almost at the same gate voltage where the derivative of the current has maximum value. This feature has been observed before in Ref. 35, indicating that the fluctuation of the potential is dominant here. The nonzero current noise in the region between the two peaks corresponds to the fluctuation of the tunneling rate, ΔΓ. Here, we found ΔΓ was much larger than that in GaAs devices35. Finally, using the relation ΔI = α−1|dI/dV|Δε given in Ref. 35, we subtracted the dependence on the derivative of the current and yielded the fluctuation of the potential in terms of energy. Here, α is a conversion factor from the back gate voltage to the potential energy, known as the lever arm. In this way, we can obtain a parameter Δε in the energy scale, which is convenient for comparison. Note Δε is also independent of current, which means the magnitude of potential fluctuation should vary within a particular range when back gate voltage changes over a relatively long range. The relation between ΔI and Δε can be understood in terms of the normalization of the noise measured along the Coulomb peak. The parameter Δε can be regarded as a reasonable parameter for describing the overall noise level of the nano-devices.

Figure 4

Normalization of the noise.

(a) A Coulomb peak obtained from a suspended graphene nanoribbon at VSD = 200 μV when back gate voltage ranges from VBG = 4.283 V to VBG = 4.297 V. (b) The derivative of the current, |dI/dV|, of the peak shown in (a). (c) The current fluctuation ΔI of the peak shown in (a), as a function of back gate voltage VBG. To avoid inaccuracy, we only used the data points between two dotted lines in (a), (b) and (c) for calculating the potential fluctuation Δε. (d) A Coulomb peak obtained from an unsuspended graphene nanoribbon. Back gate voltage ranges from VBG = 1.014 V to VBG = 1.029 V where VSD = 350 μV. (e) The derivative of the current of the peak shown in (d). (f) The current fluctuation ΔI of the peak shown in (d) as a function of back gate voltage VBG.

The potential fluctuation Δε, calculated from the peak in Fig. 4a, is shown in Fig. 5a, using blue squares (labeled as Device#1). Note that the value of Δε can be large if the value of |dI/dV| in the denominator is small. This inaccuracy is just a result of the calculation. Hence, we only used data points where the derivative of the current is not small, which means the region between the two dotted lines shown in Fig. 4a–c. The data points of the pinnacle were also no considered for the same reason. After removing these data points, the magnitude of the fluctuation was found in the range 0.75–1.5 μeV. From the Coulomb diamond measurement, we estimated that the lever arm of the back gate is at about 0.07 eV/V for suspended graphene nano-devices.

Figure 5

Noise level of suspended and regular graphene nano-devices and its temperature dependence.

(a) The potential fluctuation Δε, as a function of VBG, obtained from five different graphene nano-devices, including both suspended and regular. All curves have been resized to the same x-axis scale for greater visibility. The black stars correspond to the result of GaAs devices described in Ref. 35. (b) A typical Coulomb peak measured at different temperatures. (c) The potential fluctuation Δε as a function of temperature.

We also measured the current noise of regular (unsuspended) graphene nanoribbon devices for comparison. The regular graphene device was fabricated in a similar way as described above. The only difference was that the regular samples were not dipped in BOE after making electrodes. Similar noise measurements of regular devices were performed under the same experiment conditions. Fig. 4d shows a Coulomb peak measured in a regular graphene nanoribbon device. We also obtained |dI/dV| and ΔI for the peak (see Fig. 4e and 4f). We estimated that the lever arm of our unsuspended nano-device is at about 0.12 eV/V, almost twice as much as that of the suspended device. Similarly, the potential fluctuation was calculated in the range 0.5–1.5 μeV (open blue triangles (labeled as Device#5) in Fig. 5a).

To investigate the influence of the temperature on the potential fluctuation, we measured the same Coulomb peak at different temperatures, from 240 mK to 1 K. From Fig. 5b, the Coulomb peak becomes broader and higher. We also measured Δε at different temperature. With increasing temperature, the potential fluctuation increases almost linearly (Fig. 5c), showing the simple 1/f noise model is still valid for our nano-device at low temperature.

We measured different Coulomb peaks from several devices, both suspended and unsuspended. For Fig. 5a, all the results we obtained were in the range 0.5–2.8 μeV. The difference in the potential fluctuation between suspended and regular devices of the same topological design pattern was within one order of magnitude. From these experiments, we found that for the microscopic GQD fabricated by etching, the substrate has no significant effect on low-frequency noise. This result is different from the report for the GFET, where it is shown that the removal of the substrate can decrease the low-frequency noise by one order of magnitude11. We also compared the potential fluctuation of graphene nano-devices to that from GaAs/AlGaAs heterostructures. The Δε of GaAs quantum dots ranges from 0.07 to 0.16 μeV (black stars in Fig. 5a)35, which is clearly one order of magnitude lower than our results. As 5,6, this results in a shorter T2* in graphene nano-devices. Notably, we also used the method described in Ref. 11 and Ref. 42 to compare the noise of our microscopic GQD with the macroscopic GFET. We found the noise of a GQD is one to two orders larger than that of a GFET (see Supporting Information Fig. S3).


It is well known that the edge states can greatly affect the properties of graphene devices. The edge states change the electron distribution, resulting in the formation of puddles in graphene nano-devices37,38,39, Tunneling through these puddles influences the noise spectra as well. Here, we present a simple model to explain our results. Assuming the carrier density is N, the edge states density is nE, the density of disorders in the substrate is nS. The effect of edge states and substrate on the low frequency noise of the device is proportional to and , respectively. Here, () is mean effective interaction distance between carriers and edge states (disorders in the substrate). Obviously, the edge states in a microscopic GQD are much closer to a carrier channel, which means a smaller interaction distance , results in a greater interaction on the carriers than in a macroscopic GFET because of its small size. Here, we simply assume of a GFET and a GQD are the same. The difference in suspended and regular devices is the absence (presence) of nS. In the GFET experiment, the removal of the substrate decreases the noise by one order of magnitude11. However, for the GQD, the influence of the edge states increases rapidly because of the smaller . Moreover, the carrier is moved through GQD one by one to show Coulomb peaks, which means a lower carrier density N in GQD, resulting in larger noise as well. As the influence caused by edge states increases, the effect from the substrate is no longer dominant here, showing almost no difference between suspended and regular nano-devices. In traditional semiconductor GaAs gate-defined QDs, the fact that the low-frequency noise is almost one order of magnitude lower than in GQDs can also be understood from the absence of edge states. Note that surface impurities may also contribute to scattering and to 1/f noise. Since fabrication induced residue may contaminate the devices, resulting in defects on the surface of graphene flakes. Tunneling through these defects may also be a noise source of graphene QDs. We cannot exclude the influence of these surface impurities in our experiment.

Although this simple model can qualitatively explain the present experiment, more studies are still needed to investigate how the edge states or surface impurities affect the 1/f noise and how to decrease the noise level in the graphene devices.

In summary, we have fabricated both suspended and unsuspended graphene nano-devices and measured their 1/f noise along the Coulomb peaks to obtain the charge noise level. Suspending the QD from the substrate had no observable effect on the charge noise of a GQD. The edge states closely surrounding these nano-devices are argued to increase the charge noise to 1 μeV and become the dominant charge noise source instead of that from the substrate. More studies are needed to improve the electronic performance and increase the quantum coherence of future graphene nano-devices.


Graphene flakes were produced by mechanical cleaving of bulk graphite and deposited on a highly doped silicon substrate covered by 100 nm of silicon dioxide. The doped silicon substrate worked as a back gate. Graphene flakes were found using an optical microscope and few-layer flakes were selected using Raman spectroscopy40,41. After depositing the graphene flakes on the substrate, we used polymethyl methacrylate (PMMA) in the standard electron beam lithography technique to form the designed pattern. The unprotected parts of the graphene were removed by inductive coupling plasma (ICP). A second electron beam lithography process followed by e-beam evaporation of Ti/Au was used to make both the source-drain contacts and the side gate. Finally, we dipped the sample in buffered oxide etch (BOE) for 40 s to etch part of the SiO2 layer away. To avoid graphene from being wrinkled, we used a critical-point dryer to dry the sample instead of blowing with N2.


  1. Dutta, P. & Horn, P. M. Low-frequency fluctuations in solids: 1/f noise. Rev. Mod. Phys. 53, 497–516 (1981).

    CAS  ADS  Article  Google Scholar 

  2. Kirton, M. J. & Uren, M. J. Noise in solid-state microstructures: A new perspective on individual defects, interface states and low-frequency noise. Adv. Phys. 38, 367–468 (1989).

    CAS  ADS  Article  Google Scholar 

  3. Paladino, E., Galperin, Y. M., Falci, G. & Altshuler, B. L. 1/f noise: Implications for solid-state quantum information. Rev. Mod. Phys. 86, 361–418 (2014).

    ADS  Article  Google Scholar 

  4. Martinis, J. M., Nahum, M. & Jensen, H. D. Metrological accuracy of the electron pump. Phys. Rev. Lett. 72, 904–907 (1994).

    CAS  ADS  Article  Google Scholar 

  5. Astafiev, O., Pashkin, Yu, A., Nakamura, Y., Yamamoto, T. & Tsai, J. S. Temperature Square Dependence of the Low Frequency 1/f Charge Noise in the Josephson Junction Qubits. Phys. Rev. Lett. 96, 137001 (2006).

    CAS  ADS  Article  Google Scholar 

  6. Petersson, K. D., Petta, J. R., Lu, H. & Gossard, A. C. Quantum Coherence in a One-Electron Semiconductor Charge Qubit. Phys. Rev. Lett. 105, 246804 (2010).

    CAS  ADS  Article  Google Scholar 

  7. Geim, A. K. & Novoselov, K. S. The rise of graphene. Nature Mater. 6, 183–191 (2007).

    CAS  ADS  Article  Google Scholar 

  8. Trauzettel, B., Bulaev, D. V., Loss, D. & Burkard, G. Spin qubits in graphene quantum dots. Nature Phys. 3, 192–196 (2007).

    CAS  ADS  Article  Google Scholar 

  9. Min, H. et al. Intrinsic and Rashba spin-orbit interactions in graphene sheets. Phys. Rev. B 74, 165310 (2006).

    ADS  Article  Google Scholar 

  10. Xu, G. et al. Enhanced Conductance Fluctuation by Quantum Confinement Effect in Graphene Nanoribbons. Nano Lett. 10, 4590–4594 (2010).

    CAS  ADS  Article  Google Scholar 

  11. Cheng, Z. G., Li, Q., Li, Z. J., Zhou, Q. Y. & Fang, Y. Suspended Graphene Sensors with Improved Signal and Reduced Noise. Nano Lett. 10, 1864–1868 (2010).

    CAS  ADS  Article  Google Scholar 

  12. Balandin, A. A. Low-frequency 1/f noise in graphene devices. Nature Nanotech. 8, 549–555 (2013).

    CAS  ADS  Article  Google Scholar 

  13. Todd, K., Chou, H., Amasha, S. & Goldhaber-Gordon, D. Quantum Dot Behavior in Graphene Nanoconstrictions. Nano Lett. 9, 416–421 (2008).

    ADS  Article  Google Scholar 

  14. Meyer, J. C. et al. The structure of suspended graphene sheets. Nature 446, 60–63 (2007).

    CAS  ADS  Article  Google Scholar 

  15. Fratini, S. & Guinea, F. Substrate-limited electron dynamics in graphene. Phys. Rev. B 77, 195415 (2008).

    ADS  Article  Google Scholar 

  16. Li, H. et al. Rapid and Reliable Thickness Identification of Two-Dimensional Nanosheets Using Optical Microscopy. ACS Nano 7, 10344–10353 (2013).

    CAS  Article  Google Scholar 

  17. Bolotin, K. I. et al. Ultrahigh electron mobility in suspended graphene. Solid State Commun. 146, 351–355 (2008).

    CAS  ADS  Article  Google Scholar 

  18. Du, X., Skachko, I., Barker, A. & Andrei, E. Y. Approaching ballistic transport in suspended graphene. Nature Nanotech. 3, 491–495 (2008).

    CAS  ADS  Article  Google Scholar 

  19. Ponomarenko, L. A. et al. Chaotic Dirac Billiard in Graphene Quantum Dots. Science 320, 356–358 (2008).

    CAS  ADS  Article  Google Scholar 

  20. Stampfer, C. et al. Tunable Graphene Single Electron Transistor. Nano Lett. 8, 2378–2383 (2008).

    CAS  ADS  Article  Google Scholar 

  21. Schnez, S. et al. Observation of excited states in a graphene quantum dot. Appl. Phys. Lett. 94, 012107 (2009).

    ADS  Article  Google Scholar 

  22. Wang, L. J. et al. A graphene quantum dot with a single electron transistor as an integrated charge sensor. Appl. Phys. Lett. 97, 262113 (2010).

    ADS  Article  Google Scholar 

  23. Guttinger, J. et al. Time-resolved charge detection in graphene quantum dots. Phys. Rev. B 83, 165445 (2011).

    ADS  Article  Google Scholar 

  24. Muller, T. et al. Fast detection of single-charge tunneling to a graphene quantum dot in a multi-level regime. Appl. Phys. Lett. 101, 012104 (2012).

    ADS  Article  Google Scholar 

  25. Guttinger, J., Frey, T., Stampfer, C., Ihn, T. & Ensslin, K. Spin States in Graphene Quantum Dots. Phys. Rev. Lett. 105, 116801 (2010).

    CAS  ADS  Article  Google Scholar 

  26. Liu, X. L., Hug, D. & Vandersypen, M. K. Gate-defined graphene double quantum dot and excited state spectroscopy. Nano Lett. 10, 1623–1627 (2010).

    CAS  ADS  Article  Google Scholar 

  27. Moriyama, S. et al. Coupled Quantum Dots in a Graphene-Based Two-Dimensional Semimetal. Nano Lett. 9, 2891–2896 (2009).

    CAS  ADS  Article  Google Scholar 

  28. Molitor, F. et al. Transport through graphene double dots. Appl. Phys. Lett. 94, 222107 (2009).

    ADS  Article  Google Scholar 

  29. Wang, L. J. et al. Gates controlled parallel-coupled double quantum dot on both single layer and bilayer graphene. Appl. Phys. Lett. 99, 112117 (2011).

    ADS  Article  Google Scholar 

  30. Wang, L. J. et al. Controllable tunnel coupling and molecular states in a graphene double quantum dot. Appl. Phys. Lett. 100, 022106 (2012).

    ADS  Article  Google Scholar 

  31. Volk, C. et al. Probing relaxation times in graphene quantum dots. Nature Commun. 4, 1753 (2013).

    ADS  Article  Google Scholar 

  32. Deng, G. W. et al. Circuit QED with a graphene double quantum dot and a reflection-line resonator. Preprint at (2013).

  33. Allen, M. T., Martin, J. & Yacoby, A. Gate-defined quantum confinement in suspended bilayer graphene. Nature Commun. 3, 934 (2012).

    CAS  ADS  Article  Google Scholar 

  34. Ki, D. K. & Morpurgo, A. F. Crossover from Coulomb Blockade to Quantum Hall Effect in Suspended Graphene Nanoribbons. Phys. Rev. Lett. 108, 266601 (2012).

    ADS  Article  Google Scholar 

  35. Jung, S. W., Fujisawa, T., Hirayama, Y. & Jeong, Y. H. Background charge fluctuation in a GaAs quantum dot device. Appl. Phys. Lett. 85, 768 (2004).

    CAS  ADS  Article  Google Scholar 

  36. Hayashi, T., Fujisawa, T., Cheong, H. D., Jeong, Y. H. & Hirayama, Y. Coherent Manipulation of Electronic States in a Double Quantum Dot. Phys. Rev. Lett. 91, 226804 (2003).

    CAS  ADS  Article  Google Scholar 

  37. Gallagher, P., Todd, K. & Goldhaber-Gordon, D. Disorder-induced gap behavior in graphene nanoribbons. Phys. Rev. B 81, 115409 (2010).

    ADS  Article  Google Scholar 

  38. Martin, J. et al. Observation of electron-hole puddles in graphene using a scanning single-electron transistor. Nature Phys. 4, 144–148 (2008).

    CAS  ADS  Article  Google Scholar 

  39. Wei, D. et al. Tuning inter-dot tunnel coupling of an etched graphene double quantum dot by adjacent metal gates. Sci. Rep. 3, 3175 (2013).

    Article  Google Scholar 

  40. Graf, D. et al. Spatially Resolved Raman Spectroscopy of Single- and Few-Layer Graphene. Nano Lett. 7, 238–242 (2007).

    CAS  ADS  Article  Google Scholar 

  41. Ferrari, A. C. et al. Raman Spectrum of Graphene and Graphene Layers. Phys. Rev. Lett. 97, 187401 (2006).

    CAS  ADS  Article  Google Scholar 

  42. Zhang, Y., Mendez, E. E. & Du, X. Mobility-dependent low-frequency noise in graphene field-effect transistors. ACS Nano 5, 8124–8130 (2011)

    CAS  Article  Google Scholar 

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This work was supported by the National Fundamental Research Program (Grant No. 2011CBA00200) and National Natural Science Foundation (Grant Nos. 11222438, 11174267, 11304301, 61306150, 11274294 and 91121014) and the Chinese Academy of Sciences.

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X.X.S. fabricated the samples. X.X.S., H.O.L., J.Y., T.Y.H., G.C. and G.P.G. performed the measurements. X.X.S., M.X., T.T. and G.C.G. provided theoretical support. Data are analyzed by X.X.S., H.O.L. and J.Y. The manuscript is prepared by X.X.S., H.W.J. and G.P.G., G.P.G. supervised the project. All authors contributed in discussing the results and commented on the manuscript.

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Song, XX., Li, HO., You, J. et al. Suspending Effect on Low-Frequency Charge Noise in Graphene Quantum Dot. Sci Rep 5, 8142 (2015).

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