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Gate-Tunable Photoresponse of Graphene Josephson Junctions at Terahertz Frequencies

X. Zhou, I. Gayduchenko, A. Kudriashov, K. Shein, A. Kuksov, L. Elesin, M. Kravtsov, A. Shilov, O. Popova, S. Jana, T. Taniguchi, K. Watanabe, G. Goltsman, K. Novoselov, D. A. Bandurin

Abstract

Graphene Josephson junctions (JJ) provide a promising platform for ultra-broadband quantum sensing of light owing to graphene's frequency-independent absorption, vanishing electronic heat capacity, and weak electron-phonon coupling, which enable rapid suppression of the critical current through radiation-induced electron heating. Existing investigations have been confined to the microwave and infrared regimes, where competing detector technologies are already established; by contrast, the terahertz (THz) band - where sensitivity is most urgently lacking and no mature quantum sensor exists - has remained largerly unexplored. Here we demonstrate a strong photoresponse of graphene JJs at THz frequencies, establishing a first experimental step towards graphene-based THz quantum sensors. Under low-intensity illumination, we observe a pronounced suppression of the critical current that generates a strong photovoltage (Vph) under current bias. By tracking this Vph and independently measuring the electron temperature as a function of absorbed power, we extract a responsivity of 88 kV W^-1 and a noise-equivalent power of 45 aW Hz^-1/2 at 1.7 K. Furthermore, gate tunability of our JJ enables access to a regime where hysteretic current-voltage characteristics persist up to 0.9 K, offering a potential route toward single-photon THz detection beyond millikelvin (mK) temperatures. These findings establish graphene JJ as a versatile platform for broadband cryogenic radiation sensing and point towards their use as quantum sensors at THz frequencies.

Gate-Tunable Photoresponse of Graphene Josephson Junctions at Terahertz Frequencies

Abstract

Graphene Josephson junctions (JJ) provide a promising platform for ultra-broadband quantum sensing of light owing to graphene's frequency-independent absorption, vanishing electronic heat capacity, and weak electron-phonon coupling, which enable rapid suppression of the critical current through radiation-induced electron heating. Existing investigations have been confined to the microwave and infrared regimes, where competing detector technologies are already established; by contrast, the terahertz (THz) band - where sensitivity is most urgently lacking and no mature quantum sensor exists - has remained largerly unexplored. Here we demonstrate a strong photoresponse of graphene JJs at THz frequencies, establishing a first experimental step towards graphene-based THz quantum sensors. Under low-intensity illumination, we observe a pronounced suppression of the critical current that generates a strong photovoltage (Vph) under current bias. By tracking this Vph and independently measuring the electron temperature as a function of absorbed power, we extract a responsivity of 88 kV W^-1 and a noise-equivalent power of 45 aW Hz^-1/2 at 1.7 K. Furthermore, gate tunability of our JJ enables access to a regime where hysteretic current-voltage characteristics persist up to 0.9 K, offering a potential route toward single-photon THz detection beyond millikelvin (mK) temperatures. These findings establish graphene JJ as a versatile platform for broadband cryogenic radiation sensing and point towards their use as quantum sensors at THz frequencies.

Paper Structure

This paper contains 5 sections, 4 figures.

Figures (4)

  • Figure 1: Device architecture and superconducting transport.(a) Three-dimensional schematic of the van der Waals graphene JJ and the four-terminal measurement circuit. The inset shows an AFM image of a representative cracked NbSe$_2$ electrode; the gap width is $\approx$150 nm and the flake thickness $\approx$25 nm. (b) Optical micrograph of the main device, D1 in this study. The heterostructure consists, from top to bottom, of hBN, monolayer graphene (MLG), cracked NbSe$_2$, hBN, and graphite. (c) Temperature dependence of the four-terminal junction resistance of D1 (at $I_{\rm DC}=0$). $T_\mathrm{c1}\approx 7$ K marks the bulk NbSe$_2$ transition; below $T_\mathrm{c2} \approx 4.8$ K the resistance vanishes. The inset shows the hysteretic I--V behavior of the D2 at 0.9 K. (d) Current--voltage ($I$--$V$) characteristics at 0.7 K (D4) and 1.7 K (D1). The hystersis between switching current $I_c$ and retrapping current $I_r$ at 0.7 K is signature of underdamped Josephson dynamics driven by self-Joule heating. At 1.7 K the hysteresis is absent. For clarity, the $I$–$V$ curve at 0.7 K shown here was measured on Device 4 (D4); all other data are from D1 unless otherwise specified. (e) Critical current $I_{\mathrm{c}}$ (Red curve) and normal-state resistance $R_{\mathrm{n}}$ (Blue curve) as a function of gate voltage $V_g$ at $T = 1.7$ K. CNP$^1$ (CNP$^2$) denotes the charge-neutrality point of peripheral MLG and MLG within the junction, respectively. (f) The differential resistance (d$V$/d$I$) as a function of DC bias, $I_{\rm DC}$. The d$V$/d$I$ curve shows robust superconducting pleatue with large crticial current and clear gate-tunable $I_{\rm c}$. The $I_{\rm c}$ can be extracted by setting a threshold resistance.
  • Figure 2: THz photoresponse and power-dependent suppression of the critical current.(a) Optical setup. THz source is collimated by convex lens, co-aligned with a visible guide beam, and focused onto the sample by scanning a convex lens in $x$--$y$ to maximize the $V_{\rm ph}$ signal. IR-blocking filters at 300 K and 50 K suppress spurious blackbody loading. (b) Differential resistance ${\rm d}V/{\rm d}I$ versus DC bias with (red) and without (blue) THz illumination at $V_g = 2$ V. THz irradiation produces a well-defined suppression $\Delta I_{\mathrm{c}}$ of the critical current. (c) Colour map of ${\rm d}V/{\rm d}I$ versus $I_{\rm DC}$ and THz power density. The superconducting window bounded by the white dashed lines ($I_{\mathrm{c}}^{\pm}$) narrows symmetrically with increasing power and eventually disappers. (d) Extracted $I_{\mathrm{c}}(P)$ versus THz power density at 1.7 K with the independently measured dark calibration curve $I_{\mathrm{c}}(T)$.
  • Figure 3: Photovoltage, responsivity, and heat-transport analysis.(a) I-V characteristics of GJJ with THz (3.5 THz) ON and OFF. The suppression of $I_{\mathrm{c}}$ is demonstrated. The $V_{\rm ph}$ is shown in the inset. (b)$V_{\mathrm{ph}}$ versus $I_{\rm DC}$ measured at 0.14 THz, 2.5 THz, and 3.5 THz. All three frequencies produce qualitatively identical bias-current profiles; amplitude differences reflect the varying source output powers. (c)$V_{\mathrm{ph}}$ at 0.14 THz versus $I_{\rm DC}$ at three gate voltages for fixed incident THz power. The response is maximized near CNP$^1$, where the vanishing carrier density minimizes the electronic heat capacity of the peripheral MLG. (d)$V_{\rm ph}$ at 3.5 THz versus $I_{\rm DC}$ and $T$. The amplitude decreases with increasing temperature, consistent with a Josephson origin. The region without $V_{\rm ph}$, bounded by dashed lines, corresponds to intact superconductivity under THz irradiation. (e)$V_{\mathrm{ph}}$ versus power density and corresponding calibrated absorbed power $P_{\mathrm{abs}}$ (see text). The linear fit gives a voltage responsivity $R_\mathrm{v} = 87.6$ kV W$^{-1}$. (f) Electron-temperature rise $\Delta T_{\mathrm{e}} = T_{\mathrm{e}} - T_{\rm }$ extracted from the $I_{\mathrm{c}}$ suppression, plotted versus $P_{\mathrm{abs}}$ at three gate voltages. The response is weakest in the heavily electron-doped regime ($V_g = +2$ V) where the heat capacity is largest. (g) The calculated theoretical noise-equivalent power (NEP) due to thermal fluctuations. (h) Polarization dependence of $V_{\mathrm{ph}}$: THz polarization parallel and perpendicular to the bow-tie antenna yield nearly equal amplitudes, indicating that direct free-carrier absorption in the graphene antenna wings dominates over resonant antenna coupling.
  • Figure 4: The schematic of heat transport in our graphene JJ. Heat generated in graphene leads diffuses to the junction to and to phonons through electron-phonon coupling.