Literature DB >> 28355877

Hard Superconducting Gap in InSb Nanowires.

Önder Gül1,2, Hao Zhang1,2, Folkert K de Vries1,2, Jasper van Veen1,2, Kun Zuo1,2, Vincent Mourik1,2, Sonia Conesa-Boj1,2, Michał P Nowak1,2,3, David J van Woerkom1,2, Marina Quintero-Pérez1,4, Maja C Cassidy1,2, Attila Geresdi1,2, Sebastian Koelling5, Diana Car1,2,5, Sébastien R Plissard1,5,6, Erik P A M Bakkers1,5,6, Leo P Kouwenhoven1,2,7.   

Abstract

Topological superconductivity is a state of matter that can host Majorana modes, the building blocks of a topological quantum computer. Many experimental platforms predicted to show such a topological state rely on proximity-induced superconductivity. However, accessing the topological properties requires an induced hard superconducting gap, which is challenging to achieve for most material systems. We have systematically studied how the interface between an InSb semiconductor nanowire and a NbTiN superconductor affects the induced superconducting properties. Step by step, we improve the homogeneity of the interface while ensuring a barrier-free electrical contact to the superconductor and obtain a hard gap in the InSb nanowire. The magnetic field stability of NbTiN allows the InSb nanowire to maintain a hard gap and a supercurrent in the presence of magnetic fields (∼0.5 T), a requirement for topological superconductivity in one-dimensional systems. Our study provides a guideline to induce superconductivity in various experimental platforms such as semiconductor nanowires, two-dimensional electron gases, and topological insulators and holds relevance for topological superconductivity and quantum computation.

Entities:  

Keywords:  InSb; Majorana; hard gap; hybrid device; semiconductor nanowire; topological superconductivity

Year:  2017        PMID: 28355877      PMCID: PMC5446204          DOI: 10.1021/acs.nanolett.7b00540

Source DB:  PubMed          Journal:  Nano Lett        ISSN: 1530-6984            Impact factor:   11.189


A topological superconductor can host non-Abelian excitations, the so-called Majorana modes forming the basis of topological quantum computation.[1−6] Both the non-Abelian property and the topological protection of Majoranas crucially rely on the energy gap provided by the superconducting pairing of electrons that separates the ground state from the higher energy excitations. For most material systems that can support such a topological state, pairing is artificially induced by proximity, where the host material is coupled to a superconductor in a hybrid device geometry.[7−27] Accessing the topological properties in hybrid devices requires a negligible density of states within the induced superconducting gap, i.e., an induced hard gap, which can be attained by a homogeneous and barrier-free interface to the superconductor.[28−32] However, achieving such interfaces remains an outstanding challenge for many material systems, constituting a major bottleneck for topological superconductivity. Here we engineer a high-quality interface between semiconducting InSb nanowires and superconducting NbTiN, resulting in an induced hard gap in the nanowire by improving the homogeneity of the hybrid interface while ensuring a barrier-free electrical contact to the superconductor. Our transport studies and materials characterization demonstrate that surface cleaning dictates the structural and electronic properties of the InSb nanowires and determines the induced superconductivity together with the wetting of the superconductor on the nanowire surface. We show that both the induced gap and the supercurrent in the nanowire withstands magnetic fields (∼0.5 T), a requirement for topological superconductivity in one-dimensional systems. InSb nanowires have emerged as a promising platform for topological superconductivity[7,10,11,15,16] owing to a large spin–orbit coupling,[33,34] a large g factor,[35,36] and a high mobility.[36−39] These ingredients, together with a high-quality interface to a magnetic field resilient s-wave superconductor, are necessary to maintain a finite topological gap in one dimension.[4,5,40,41] The interface quality can be inferred using tunneling spectroscopy which resolves the induced superconducting gap for a tunnel barrier away from the interface. To date, tunneling spectroscopy studies on proximitized InSb nanowires have reported a significant density of states within the superconducting gap, a so-called soft gap, suggesting an inhomogeneous interface.[7,10,11,16] These subgap states destroy the topological protection by allowing excitations with arbitrarily small energy. Soft gaps have been observed also in other hybrid systems for cases where tunneling spectroscopy is applicable.[8,12,42,43] For other cases, interface inhomogeneity is indirectly inferred from a decreased excess current or supercurrent due to a deviation from Andreev transport,[44] a common observation in hybrid systems.[17,18,24] A hard gap has recently been realized in epitaxial InAs–Al materials[29−32] and in Bi2Se3[19] and Bi2Te3[20,21] epitaxially grown on NbSe2, where the interface inhomogeniety can be minimized. However, these studies do not provide further insight into the soft gap problem in material systems for which either epitaxy remains a challenge or when a high structural quality does not guarantee a barrier-free interface (e.g., due to carrier depletion). Here we tackle the soft gap problem in InSb nanowire devices by focusing on the constituents of a hybrid device realization which are crucial for the interface. In general, realizing a hybrid device begins with surface preparation of the host material followed by the deposition of a superconductor. In host materials with low surface electron density or a small number of electronic subbands such as semiconductor nanowires, the correct surface preparation is of paramount importance to ensure a barrier-free coupling to the superconductor. Here we also adopt this procedure for our nanowires[45] whose native surface oxide forms an insulating layer that has to be removed. We describe the details of the nanowire growth, fabrication, and measurement setup in the Supporting Information (SI). Figure a and b show a completed device with two lithographically defined superconducting electrodes having a small separation (∼150 nm) on an InSb nanowire. A degenerately doped silicon substrate acts as a global back gate, tuning the carrier density in the wire. The small electrode separation allows us to electrostatically define a tunnel barrier in the wire section between the electrodes by applying negative gate voltages. Figure c and e shows the induced gaps measured by tunneling spectroscopy for two common realizations of an InSb nanowire hybrid device. For the device in Figure c, a sulfur-based solution[46] is used to clean the wire surface followed by evaporation of Ti/Al with Ti the wetting layer, whereas Figure e is from a device for which the wire surface is in situ cleaned using an argon plasma followed by sputtering of NbTiN. Figure d shows the conductance traces of the sulfur-Ti/Al device indicating a hard induced gap 2Δ ∼ 0.3 meV for low gate voltages when decreased transmission suppresses Andreev reflection. In contrast, Figure f demonstrates that the argon-NbTiN device shows a soft induced gap even for the lowest gate voltages, but with a gap 2Δ ∼ 1 meV inherited from NbTiN, a superconductor with a large gap and high critical field. Both device realizations present a challenge toward topological protection. In the first case, the magnetic field (∼0.5 T) required to drive the wire into the topological state destroys the superconductivity of Al (Figure S1). Al can withstand such fields when it is very thin (<10 nm) in the field plane; however, such thin Al films contacting a nanowire have so far only been achieved by epitaxy.[13,14,30] In the NbTiN device prepared with argon cleaning, the subgap states render the topological properties experimentally inaccessible.
Figure 1

InSb nanowire hybrid device and induced superconducting gaps for different device realizations. (a) Top-view false-color electron micrograph of a typical device consisting of an InSb nanowire (blue) with a diameter ∼80 nm coupled to two superconducting electrodes (yellow) with ∼150 nm separation. (b) Schematic of the devices and the measurement setup with bias voltage V, monitored current I, and the voltage Vgate applied on back gate (Si++ substrate) that is separated from the device by a 285 nm thick SiO2 dielectric. (c, d) Spectroscopy of a device realized using sulfur cleaning followed by evaporation of superconducting Ti/Al (5/130 nm) electrodes. T = 250 mK. The differential conductance dI/dV is plotted as a function of bias voltage V for varying gate voltages Vgate. dI/dV traces in panel d are vertical line cuts from panel c at gate voltages marked with colored bars. dI/dV is symmetric around zero bias with two conductance peaks at V ∼ ± 0.3 mV seen for all gate voltages that result from the coherence peaks in the superconducting density of states at the edge of the induced gap Δ. For our device geometry with two superconducting electrodes 2Δ ∼ 0.3 meV. For sufficiently low Vgate, where dI/dV ≪ 2e2/h at above-gap bias (V > 2Δ), tunnelling is weak, which suppresses the Andreev reflection probability revealing a hard induced gap. Larger gate voltages decrease the tunnel barrier height where increased Andreev reflection probability results in finite subgap conductance. (e, f) Spectroscopy of a device realized using argon cleaning followed by sputtering of superconducting NbTiN (90 nm) electrodes. T = 250 mK. We find 2Δ ∼ 1 meV, much larger than that of the Al-based InSb hybrid device shown above. dI/dV traces in panel f show an above-gap conductance comparable to those in panel d. The induced gap is soft with a nonvanishing subgap conductance even for the weak tunnelling regime at low Vgate, indicating a deviation from Andreev transport.

InSb nanowire hybrid device and induced superconducting gaps for different device realizations. (a) Top-view false-color electron micrograph of a typical device consisting of an InSb nanowire (blue) with a diameter ∼80 nm coupled to two superconducting electrodes (yellow) with ∼150 nm separation. (b) Schematic of the devices and the measurement setup with bias voltage V, monitored current I, and the voltage Vgate applied on back gate (Si++ substrate) that is separated from the device by a 285 nm thick SiO2 dielectric. (c, d) Spectroscopy of a device realized using sulfur cleaning followed by evaporation of superconducting Ti/Al (5/130 nm) electrodes. T = 250 mK. The differential conductance dI/dV is plotted as a function of bias voltage V for varying gate voltages Vgate. dI/dV traces in panel d are vertical line cuts from panel c at gate voltages marked with colored bars. dI/dV is symmetric around zero bias with two conductance peaks at V ∼ ± 0.3 mV seen for all gate voltages that result from the coherence peaks in the superconducting density of states at the edge of the induced gap Δ. For our device geometry with two superconducting electrodes 2Δ ∼ 0.3 meV. For sufficiently low Vgate, where dI/dV ≪ 2e2/h at above-gap bias (V > 2Δ), tunnelling is weak, which suppresses the Andreev reflection probability revealing a hard induced gap. Larger gate voltages decrease the tunnel barrier height where increased Andreev reflection probability results in finite subgap conductance. (e, f) Spectroscopy of a device realized using argon cleaning followed by sputtering of superconducting NbTiN (90 nm) electrodes. T = 250 mK. We find 2Δ ∼ 1 meV, much larger than that of the Al-based InSb hybrid device shown above. dI/dV traces in panel f show an above-gap conductance comparable to those in panel d. The induced gap is soft with a nonvanishing subgap conductance even for the weak tunnelling regime at low Vgate, indicating a deviation from Andreev transport. We now turn our attention to the surface of InSb nanowires prior to superconductor deposition. To determine the effects of surface cleaning on transport, we characterized long-channel nanowire devices with ∼1 μm electrode separation where the channel surface is cleaned using different methods, along with control devices with pristine channels (details in the SI). Figure shows the measured conductance through the nanowire as a function of gate voltage, with the traces representing an average over different devices and the shades indicating the standard deviation. We find that the argon-cleaned channel behaves strikingly different than sulfur-cleaned and pristine channels. First, the argon-cleaned channel does not pinch off, showing a finite conductance even for lowest gate voltages, indicating a deviation from a semiconducting gate response. Second, it shows a lower transconductance ∝ dG/dVgate compared to sulfur-cleaned and pristine channels indicating a low mobility. These observations are consistent with the formation of metallic In islands on the InSb surface after argon cleaning.[47] In contrast, the sulfur-cleaned channel shows a gate response similar to the pristine channel apart from a shift of the threshold voltage toward negative values. This behavior indicates a surface electron accumulation expected for III–V semiconductors treated with sulfur-based solutions.[48−50] A close inspection of the cleaned channels reveals clear differences in nanowire surface morphology after argon and sulfur cleaning (Figure inset). While argon cleaning created a roughness easily discernible under high-resolution electron microscope for different plasma parameters, we find that sulfur cleaning, which removes ∼5 nm of the wire, leaves a smoother InSb surface. TEM studies on the cleaned wire surface confirm this observation (Figure S2). Comparable contact resistances between argon and sulfur cleaning were achievable (e.g., in Figure e and f) when the argon plasma significantly etches the nanowire surface (>15 nm), while different plasma parameters resulting in less etching gave consistently higher contact resistances. This indicates that a complete removal of the native oxide (∼3 nm) does not guarantee a barrier-free interface to the superconductor for InSb nanowires, which could be related to the surface depletion of InSb previously reported for a (110) surface,[51] the orientation of our nanowire facets. In the rest of the Letter we use sulfur cleaning to remove the native oxide on the nanowire surface prior to superconductor deposition.
Figure 2

Effects of different surface cleaning on transport properties. Gate voltage dependent conductance G of InSb nanowire devices with ∼1 μm electrode separation (channel length) for argon-cleaned (pink), sulfur-cleaned (orange), and uncleaned pristine (cyan) channels. T = 4 K. Traces represent ensemble-averaged conductance over 6 (argon-cleaned), 3 (sulfur-cleaned), and 2 (uncleaned) different devices measured at bias voltage V = 10 mV, with the shades indicating the standard deviation (see the SI for the details of averaging). Argon-cleaned channels do not pinch off, a deviation from a semiconducting gate response, and show a low transconductance ∝ dG/dVgate indicating a low mobility. In contrast, sulfur-cleaned channels show a gate response similar to the pristine channel but with a shift of the threshold voltage toward negative values. Insets show high-resolution electron micrographs of argon- and sulfur-cleaned channels. Argon cleaning typically rounds the otherwise hexagonal cross section of the InSb nanowire (bottom image) and leaves a rough surface (top image). A sulfur cleaning yielding comparable contact resistances etches the InSb nanowire much less and leaves behind a smoother surface.

Effects of different surface cleaning on transport properties. Gate voltage dependent conductance G of InSb nanowire devices with ∼1 μm electrode separation (channel length) for argon-cleaned (pink), sulfur-cleaned (orange), and uncleaned pristine (cyan) channels. T = 4 K. Traces represent ensemble-averaged conductance over 6 (argon-cleaned), 3 (sulfur-cleaned), and 2 (uncleaned) different devices measured at bias voltage V = 10 mV, with the shades indicating the standard deviation (see the SI for the details of averaging). Argon-cleaned channels do not pinch off, a deviation from a semiconducting gate response, and show a low transconductance ∝ dG/dVgate indicating a low mobility. In contrast, sulfur-cleaned channels show a gate response similar to the pristine channel but with a shift of the threshold voltage toward negative values. Insets show high-resolution electron micrographs of argon- and sulfur-cleaned channels. Argon cleaning typically rounds the otherwise hexagonal cross section of the InSb nanowire (bottom image) and leaves a rough surface (top image). A sulfur cleaning yielding comparable contact resistances etches the InSb nanowire much less and leaves behind a smoother surface. Next, we investigate the wetting of the superconductor on the nanowire surface. Figure a shows the conductance averaged over different nanowire devices realized with and without a thin layer of NbTi (5 nm), a reactive metal deposited immediately before the NbTiN to ensure its wetting on the wire. The inclusion of a NbTi wetting layer substantially improves the contact resistance of the devices. Tunneling spectroscopy (Figure b–d) reveals the differences in superconducting properties of the devices with and without the wetting layer. Figure b shows an induced gap 2Δ ∼ 1 meV for a device with NbTi wetting layer. Low gate voltages bring the device into the tunneling regime revealing a hard gap, shown in Figure c. In contrast, Figure d and e show that omitting the wetting layer results in no clearly identifiable induced gap and a tunneling conductance dominated by Coulomb blockade with irregular diamonds. Finally, to verify the importance of the wetting of the superconductor on the wire surface we realized InSb-Al nanowire devices without a Ti wetting layer. These devices also showed very high contact resistances, while the inclusion of Ti wetting layer gave low contact resistances and a finite supercurrent (Figure S3), in addition to a hard gap shown in Figure c and d. In the SI we comprehensively discuss our observations related to the improvement due to inclusion of a wetting layer.
Figure 3

Effects of wetting layer on the transport and superconducting properties. (a) Gate voltage dependent conductance G of InSb nanowires devices with ∼150 nm electrode separation realized with and without including a NbTi (5 nm) wetting layer between the nanowire and NbTiN (90 nm) electrodes. Native oxide on the nanowire surface is removed by sulfur cleaning prior to the deposition of the electrodes. Traces represent ensemble-averaged conductance over 4 (NbTi/NbTiN) and 7 (NbTiN) different devices measured at a bias voltage V = 10 mV, with the shades indicating the standard deviation (see the SI for the details of averaging). Inclusion of a NbTi wetting layer decreases the average contact resistance (including both contacts) from ∼100 kΩ to ∼1.6 kΩ (see the SI for the extraction of contact resistance). (b, c) Spectroscopy of a device realized with NbTi/NbTiN electrodes. Differential conductance dI/dV is plotted as a function of bias voltage V for varying gate voltages Vgate. dI/dV traces in panel c are vertical line cuts from panel b at gate voltages marked with colored bars. dI/dV is symmetric in bias with two peaks at V ∼ ± 1 mV seen for all gate voltages from which we find 2Δ ∼ 1 meV. For low Vgate and away from quantum dot resonances the subgap conductance vanishes, revealing a hard induced gap. Larger gate voltages decrease the tunnel barrier height, where increased Andreev reflection probability results in finite subgap conductance. (d) Spectroscopy of a device realized with NbTiN electrodes without a NbTi wetting layer. The tunneling conductance is dominated by Coulomb blockade with irregular diamonds. An induced gap cannot be clearly identified. (e) A vertical line cut from panel d at Vgate ∼ −0.08 V (indicated by a blue bar) with a conductance similar to the middle panel in panel c. dI/dV is not symmetric in bias, and coherence peaks are not visible. All data in this figure taken at T = 250 mK.

Effects of wetting layer on the transport and superconducting properties. (a) Gate voltage dependent conductance G of InSb nanowires devices with ∼150 nm electrode separation realized with and without including a NbTi (5 nm) wetting layer between the nanowire and NbTiN (90 nm) electrodes. Native oxide on the nanowire surface is removed by sulfur cleaning prior to the deposition of the electrodes. Traces represent ensemble-averaged conductance over 4 (NbTi/NbTiN) and 7 (NbTiN) different devices measured at a bias voltage V = 10 mV, with the shades indicating the standard deviation (see the SI for the details of averaging). Inclusion of a NbTi wetting layer decreases the average contact resistance (including both contacts) from ∼100 kΩ to ∼1.6 kΩ (see the SI for the extraction of contact resistance). (b, c) Spectroscopy of a device realized with NbTi/NbTiN electrodes. Differential conductance dI/dV is plotted as a function of bias voltage V for varying gate voltages Vgate. dI/dV traces in panel c are vertical line cuts from panel b at gate voltages marked with colored bars. dI/dV is symmetric in bias with two peaks at V ∼ ± 1 mV seen for all gate voltages from which we find 2Δ ∼ 1 meV. For low Vgate and away from quantum dot resonances the subgap conductance vanishes, revealing a hard induced gap. Larger gate voltages decrease the tunnel barrier height, where increased Andreev reflection probability results in finite subgap conductance. (d) Spectroscopy of a device realized with NbTiN electrodes without a NbTi wetting layer. The tunneling conductance is dominated by Coulomb blockade with irregular diamonds. An induced gap cannot be clearly identified. (e) A vertical line cut from panel d at Vgate ∼ −0.08 V (indicated by a blue bar) with a conductance similar to the middle panel in panel c. dI/dV is not symmetric in bias, and coherence peaks are not visible. All data in this figure taken at T = 250 mK. The devices prepared with sulfur cleaning and NbTi/NbTiN electrodes in Figure did not show a supercurrent, a requirement for a nanowire-based topological quantum bit.[52−55] We attribute the lack of a supercurrent to a residual interface barrier effective at small bias. This could be related to the ex situ nature of sulfur cleaning, leaving the wire surface exposed to ambient which cannot exclude adsorbents at the interface. To improve the small bias response of our devices, we perform an additional in situ argon cleaning of sufficiently low power to avoid a damage to the InSb nanowire surface. After including this low-power argon cleaning, we find a high yield of devices showing a finite supercurrent measured at 250 mK (Figure S4). For another chip with 18 nanowire devices but measured at 50 mK, we find a clear supercurrent for all devices (Figure S5) while obtaining an induced gap 2Δ ∼ 1 meV or larger (Figures S6 and S9). Finally we study the magnetic field response of the optimized hybrid devices combining sulfur cleaning followed by an in situ low-power argon cleaning, and NbTi/NbTiN superconducting electrodes. Figure a and b shows the differential conductance for varying gate voltages at zero magnetic field measured at 50 mK (details in Figure S6). We find a hard gap 2Δ ∼ 1.5 meV which confirms the noninvasiveness of our low-power cleaning. The extracted conductance suppression at small bias compared to the above-gap conductance at large bias is ∼100 (Figure S7). Next, we choose a gate voltage where the device is in the tunneling regime (orange trace in Figure b) and perform spectroscopy for increasing magnetic fields along the wire axis, shown in Figure c. In Figure d we plot the conductance traces taken at different magnetic fields showing an induced gap which remains hard up to ∼0.5 T (see Figure S8 for a logarithmic plot). Increasing fields decrease the induced gap size and increase the subgap conductance, but a gap feature can be identified up to 2 T revealing the large critical field of NbTiN. Figure e and f shows the critical current of another device as a function of magnetic field, measured at a large gate voltage when the nanowire is highly conducting (details in Figure S9). We find a critical current of ∼40 nA at zero magnetic field which remains finite up to greater than 1 T. The nonmonotonous magnetic-field evolution of the critical current can be accounted for using a model which includes the Zeeman effect, spin–orbit coupling, and a realistic nanowire geometry in the few-channel, quasi-ballistic regime—the transport regime of our devices.[56]
Figure 4

Tunneling spectroscopy and magnetic field response of InSb nanowire hybrid devices with engineered interface. (a, b) Spectroscopy of a device realized with NbTi/NbTiN electrodes using sulfur cleaning followed by an in situ low-power argon cleaning. Differential conductance dI/dV is plotted as a function of bias voltage V for varying gate voltages Vgate. dI/dV traces in panel b are vertical line cuts from panel a at gate voltages marked with colored bars. dI/dV is symmetric in bias with two peaks at V ∼ ±1.5 mV seen for all gate voltages from which we find 2Δ ∼ 1.5 meV. The induced gap is hard with vanishing subgap conductance in the tunneling regime. (c, d) dI/dV of the same device is plotted as a function of bias voltage V for an increasing magnetic field B along the nanowire. Gate voltage is set to Vgate = −0.88 V, the same as in the middle panel in panel b. dI/dV traces in panel d are vertical line cuts from panel c at magnetic fields marked with colored bars. The induced gap remains hard up to ∼0.5 T. Increasing fields decrease the induced gap size and increase the subgap conductance, but induced superconductivity persists up to 2 T where dI/dV shows a gap feature with suppressed conductance at small bias and symmetrically positioned coherence peaks. (e) Differential resistance dV/dI of an identical device is plotted as a function of bias current I for an increasing magnetic field B along the nanowire. Dark regions with vanishing resistance indicate the supercurrent which remains finite up to 1 T. Gate voltage Vgate = 20 V. (f) Current–voltage traces from panel e at magnetic fields marked with colored bars. We find a switching current of ∼40 nA at zero magnetic field, which decreases to ∼10 nA at 0.25 T, and to ∼0.5 nA at 1 T. Both devices in this figure have an electrode separation of ∼150 nm. Data are taken at T = 50 mK.

Tunneling spectroscopy and magnetic field response of InSb nanowire hybrid devices with engineered interface. (a, b) Spectroscopy of a device realized with NbTi/NbTiN electrodes using sulfur cleaning followed by an in situ low-power argon cleaning. Differential conductance dI/dV is plotted as a function of bias voltage V for varying gate voltages Vgate. dI/dV traces in panel b are vertical line cuts from panel a at gate voltages marked with colored bars. dI/dV is symmetric in bias with two peaks at V ∼ ±1.5 mV seen for all gate voltages from which we find 2Δ ∼ 1.5 meV. The induced gap is hard with vanishing subgap conductance in the tunneling regime. (c, d) dI/dV of the same device is plotted as a function of bias voltage V for an increasing magnetic field B along the nanowire. Gate voltage is set to Vgate = −0.88 V, the same as in the middle panel in panel b. dI/dV traces in panel d are vertical line cuts from panel c at magnetic fields marked with colored bars. The induced gap remains hard up to ∼0.5 T. Increasing fields decrease the induced gap size and increase the subgap conductance, but induced superconductivity persists up to 2 T where dI/dV shows a gap feature with suppressed conductance at small bias and symmetrically positioned coherence peaks. (e) Differential resistance dV/dI of an identical device is plotted as a function of bias current I for an increasing magnetic field B along the nanowire. Dark regions with vanishing resistance indicate the supercurrent which remains finite up to 1 T. Gate voltage Vgate = 20 V. (f) Current–voltage traces from panel e at magnetic fields marked with colored bars. We find a switching current of ∼40 nA at zero magnetic field, which decreases to ∼10 nA at 0.25 T, and to ∼0.5 nA at 1 T. Both devices in this figure have an electrode separation of ∼150 nm. Data are taken at T = 50 mK. In conclusion, we have developed a method of obtaining a hard induced gap and supercurrent in InSb nanowires in the presence of magnetic fields (∼0.5 T) by combining a noninvasive nanowire surface cleaning together with a wetting layer between the nanowire and the NbTiN superconductor. Our results provide a guideline for inducing superconductivity in semiconductor nanowires, two-dimensional electron gases, and topological insulators and hold relevance for topological superconductivity in various material systems.
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Journal:  Nano Lett       Date:  2018-09-21       Impact factor: 11.189

6.  Josephson effect in junctions of conventional and topological superconductors.

Authors:  Alex Zazunov; Albert Iks; Miguel Alvarado; Alfredo Levy Yeyati; Reinhold Egger
Journal:  Beilstein J Nanotechnol       Date:  2018-06-06       Impact factor: 3.649

7.  Hard Superconducting Gap and Diffusion-Induced Superconductors in Ge-Si Nanowires.

Authors:  Joost Ridderbos; Matthias Brauns; Folkert K de Vries; Jie Shen; Ang Li; Sebastian Kölling; Marcel A Verheijen; Alexander Brinkman; Wilfred G van der Wiel; Erik P A M Bakkers; Floris A Zwanenburg
Journal:  Nano Lett       Date:  2019-12-06       Impact factor: 11.189

8.  Fully in situ Nb/InAs-nanowire Josephson junctions by selective-area growth and shadow evaporation.

Authors:  Pujitha Perla; H Aruni Fonseka; Patrick Zellekens; Russell Deacon; Yisong Han; Jonas Kölzer; Timm Mörstedt; Benjamin Bennemann; Abbas Espiari; Koji Ishibashi; Detlev Grützmacher; Ana M Sanchez; Mihail Ion Lepsa; Thomas Schäpers
Journal:  Nanoscale Adv       Date:  2021-01-19

9.  Crystalline and oxide phases revealed and formed on InSb(111)B.

Authors:  Jaakko Mäkelä; Zahra Sadat Jahanshah Rad; Juha-Pekka Lehtiö; Mikhail Kuzmin; Marko P J Punkkinen; Pekka Laukkanen; Kalevi Kokko
Journal:  Sci Rep       Date:  2018-09-26       Impact factor: 4.379

Review 10.  Next steps of quantum transport in Majorana nanowire devices.

Authors:  Hao Zhang; Dong E Liu; Michael Wimmer; Leo P Kouwenhoven
Journal:  Nat Commun       Date:  2019-11-12       Impact factor: 14.919

  10 in total

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