Abstract
Materials improvement is a powerful approach to reducing loss and decoherence in superconducting qubits, because such improvements can be readily translated to large-scale processors. Recent work improved transmon coherence by using tantalum as a base layer and sapphire as a substrate1. The losses in these devices are dominated by two-level systems with comparable contributions from both the surface and bulk dielectrics2, indicating that both must be tackled to achieve substantial improvements in the state of the art. Here we show that replacing the substrate with high-resistivity silicon markedly decreases the bulk substrate loss, enabling 2D transmons with time-averaged quality factors (Qavg) of 9.7 × 106 across 45 qubits. For our best qubit, we achieve a Qavg of 1.5 × 107, reaching a maximum Q of 2.5 × 107, corresponding to a lifetime (T1) up to 1.68 ms. This low loss also allows us to observe decoherence effects related to the Josephson junction, and we use an improved, low-contamination junction deposition to achieve Hahn echo coherence times (T2E) exceeding T1. We achieve these materials improvements without any modifications to the qubit architecture, allowing us to readily incorporate standard quantum control gates. We demonstrate single-qubit gates with 99.994% fidelity. The tantalum-on-silicon platform comprises a simple material stack that can potentially be fabricated at the wafer scale and therefore can be readily translated to large-scale quantum processors.
This is a preview of subscription content, access via your institution
Access options
Access Nature and 54 other Nature Portfolio journals
Get Nature+, our best-value online-access subscription
$32.99 / 30 days
cancel any time
Subscribe to this journal
Receive 51 print issues and online access
$199.00 per year
only $3.90 per issue
Buy this article
- Purchase on SpringerLink
- Instant access to the full article PDF.
USD 39.95
Prices may be subject to local taxes which are calculated during checkout




Similar content being viewed by others
Data availability
The data that support the findings of this study are available from the corresponding authors on request.
Code availability
The code related to the data analysis of this study is available from the corresponding authors on request.
References
Place, A. P. M. et al. New material platform for superconducting transmon qubits with coherence times exceeding 0.3 milliseconds. Nat. Commun. 12, 1779 (2021).
Crowley, K. D. et al. Disentangling losses in tantalum superconducting circuits. Phys. Rev. X 13, 041005 (2023).
Google Quantum AI and Collaborators. Quantum error correction below the surface code threshold. Nature 638, 920–926 (2025).
Krinner, S. et al. Realizing repeated quantum error correction in a distance-three surface code. Nature 605, 669–674 (2022).
Gong, M. et al. Experimental exploration of five-qubit quantum error-correcting code with superconducting qubits. Natl Sci. Rev. 9, nwab011 (2021).
Sivak, V. V. et al. Real-time quantum error correction beyond break-even. Nature 616, 50–55 (2023).
Ofek, N. et al. Extending the lifetime of a quantum bit with error correction in superconducting circuits. Nature 536, 441–445 (2016).
Barends, R. et al. Digital quantum simulation of fermionic models with a superconducting circuit. Nat. Commun. 6, 7654 (2015).
Kandala, A. et al. Hardware-efficient variational quantum eigensolver for small molecules and quantum magnets. Nature 549, 242–246 (2017).
Marcos, D., Rabl, P., Rico, E. & Zoller, P. Superconducting circuits for quantum simulation of dynamical gauge fields. Phys. Rev. Lett. 111, 110504 (2013).
Zhang, K. et al. Synthesizing five-body interaction in a superconducting quantum circuit. Phys. Rev. Lett. 128, 190502 (2022).
Mi, X. et al. Time-crystalline eigenstate order on a quantum processor. Nature 601, 531–536 (2022).
Kollár, A. J., Fitzpatrick, M. & Houck, A. A. Hyperbolic lattices in circuit quantum electrodynamics. Nature 571, 45–50 (2019).
Andersen, T. I. et al. Thermalization and criticality on an analogue-digital quantum simulator. Nature 638, 79–85 (2025).
Nguyen, L. B. et al. High-coherence fluxonium qubit. Phys. Rev. X 9, 041041 (2019).
Grimm, A. et al. Stabilization and operation of a Kerr-cat qubit. Nature 584, 205–209 (2020).
Gyenis, András et al. Experimental realization of a protected superconducting circuit derived from the 0–π qubit. PRX Quantum 2, 010339 (2021).
Ganjam, S. et al. Surpassing millisecond coherence in on chip superconducting quantum memories by optimizing materials and circuit design. Nat. Commun. 15, 3687 (2024).
Wang, C. et al. Towards practical quantum computers: transmon qubit with a lifetime approaching 0.5 milliseconds. npj Quantum Inf. 8, 3 (2022).
Gao, D. et al. Establishing a new benchmark in quantum computational advantage with 105-qubit Zuchongzhi 3.0 processor. Phys. Rev. Lett. 134, 090601 (2025).
Gordon, R. T. et al. Environmental radiation impact on lifetimes and quasiparticle tunneling rates of fixed-frequency transmon qubits. Appl. Phys. Lett. 120, 074002 (2022).
Deng, H. et al. Titanium nitride film on sapphire substrate with low dielectric loss for superconducting qubits. Phys. Rev. Appl. 19, 024013 (2023).
Biznárová, J. et al. Mitigation of interfacial dielectric loss in aluminum-on-silicon superconducting qubits. npj Quantum Inf. 10, 78 (2024).
Bal, M. et al. Systematic improvements in transmon qubit coherence enabled by niobium surface encapsulation. npj Quantum Inf. 10, 43 (2024).
Kono, S. et al. Mechanically induced correlated errors on superconducting qubits with relaxation times exceeding 0.4 ms. Nat. Commun. 15, 3950 (2024).
Tuokkola, M. et al. Methods to achieve near-millisecond energy relaxation and dephasing times for a superconducting transmon qubit. Nat. Commun. 16, 5421 (2025).
Read, A. P. et al. Precision measurement of the microwave dielectric loss of sapphire in the quantum regime with parts-per-billion sensitivity. Phys. Rev. Appl. 19, 034064 (2023).
Zhang, Z.-H. et al. Acceptor-induced bulk dielectric loss in superconducting circuits on silicon. Phys. Rev. X 14, 041022 (2024).
Lozano, D. P. et al. Low-loss α-tantalum coplanar waveguide resonators on silicon wafers: fabrication, characterization and surface modification. Mater. Quantum Technol. 4, 025801 (2024).
Martinis, J. M. & Megrant, A. UCSB final report for the CSQ program: review of decoherence and materials physics for superconducting qubits. Preprint at https://arxiv.org/abs/1410.5793 (2014).
McRae, C. R. H. et al. Reproducible coherence characterization of superconducting quantum devices. Appl. Phys. Lett. 119, 100501 (2021).
Klimov, P. V. et al. Fluctuations of energy-relaxation times in superconducting qubits. Phys. Rev. Lett. 121, 090502 (2018).
Wang, C. et al. Surface participation and dielectric loss in superconducting qubits. Appl. Phys. Lett. 107, 162601 (2015).
Schlör, S. et al. Correlating decoherence in transmon qubits: low frequency noise by single fluctuators. Phys. Rev. Lett. 123, 190502 (2019).
Cywiński, Ł., Lutchyn, R. M., Nave, C. P. & Das Sarma, S. How to enhance dephasing time in superconducting qubits. Phys. Rev. B 77, 174509 (2008).
Dwyer, B. L. et al. Probing spin dynamics on diamond surfaces using a single quantum sensor. PRX Quantum 3, 040328 (2022).
Viola, L. & Lloyd, S. Dynamical suppression of decoherence in two-state quantum systems. Phys. Rev. A 58, 2733–2744 (1998).
Bylander, J. et al. Noise spectroscopy through dynamical decoupling with a superconducting flux qubit. Nat. Phys. 7, 565–570 (2011).
Yan, F. et al. The flux qubit revisited to enhance coherence and reproducibility. Nat. Commun. 7, 12964 (2016).
Yan, F. et al. Distinguishing coherent and thermal photon noise in a circuit quantum electrodynamical system. Phys. Rev. Lett. 120, 260504 (2018).
Bertet, P. et al. Dephasing of a superconducting qubit induced by photon noise. Phys. Rev. Lett. 95, 257002 (2005).
Schuster, D. I. et al. ac Stark shift and dephasing of a superconducting qubit strongly coupled to a cavity field. Phys. Rev. Lett. 94, 123602 (2005).
Knill, E. et al. Randomized benchmarking of quantum gates. Phys. Rev. A 77, 012307 (2008).
Wood, C. J. & Gambetta, J. M. Quantification and characterization of leakage errors. Phys. Rev. A 97, 032306 (2018).
Gambetta, J. M., Motzoi, F., Merkel, S. T. & Wilhelm, F. K. Analytic control methods for high-fidelity unitary operations in a weakly nonlinear oscillator. Phys. Rev. A 83, 012308 (2011).
Chow, J. M. et al. Optimized driving of superconducting artificial atoms for improved single-qubit gates. Phys. Rev. A 82, 040305 (2010).
Li, Z. et al. Error per single-qubit gate below 10−4 in a superconducting qubit. npj Quantum Inf. 9, 111 (2023).
Hyyppä, E. et al. Reducing leakage of single-qubit gates for superconducting quantum processors using analytical control pulse envelopes. PRX Quantum 5, 030353 (2024).
Sunada, Y. et al. Photon-noise-tolerant dispersive readout of a superconducting qubit using a nonlinear Purcell filter. PRX Quantum 5, 010307 (2024).
Zhang, G., Liu, Y., Raftery, J. J. & Houck, A. A. Suppression of photon shot noise dephasing in a tunable coupling superconducting qubit. npj Quantum Inf. 3, 1 (2017).
Chang, R. D. et al. Eliminating surface oxides of superconducting circuits with noble metal encapsulation. Phys. Rev. Lett. 134, 097001 (2025).
Bhatia, E. et al. Chemical mechanical planarization for Ta-based superconducting quantum devices. J. Vac. Sci. Technol. B 41, 033202 (2023).
Van Damme, J. et al. Advanced CMOS manufacturing of superconducting qubits on 300 mm wafers. Nature 634, 74–79 (2024).
Tripathi, V. et al. Suppression of crosstalk in superconducting qubits using dynamical decoupling. Phys. Rev. Appl. 18, 024068 (2022).
Connolly, T. et al. Coexistence of nonequilibrium density and equilibrium energy distribution of quasiparticles in a superconducting qubit. Phys. Rev. Lett. 132, 217001 (2024).
Bahrami, F. et al. Vortex motion induced losses in tantalum resonators. Preprint at https://arxiv.org/abs/2503.03168 (2025).
McEwen, M. et al. Resolving catastrophic error bursts from cosmic rays in large arrays of superconducting qubits. Nat. Phys. 18, 107–111 (2021).
Harrington, P. M. et al. Synchronous detection of cosmic rays and correlated errors in superconducting qubit arrays. Nat. Commun. 16, 6428 (2025).
Cao, Z. H., Li, P. Y. & Meng, X. K. Nanoindentation creep behaviors of amorphous, tetragonal, and bcc Ta films. Mater. Sci. Eng. A 516, 253–258 (2009).
Stefanazzi, L. et al. The QICK (Quantum Instrumentation Control Kit): readout and control for qubits and detectors. Rev. Sci. Instrum. 93, 044709 (2022).
Acknowledgements
We acknowledge helpful conversations with M. Devoret, Y. Chen, A. Opremcak, G. Sterling, M. Reagor, L. Ioffe, L. Faoro, J. Thompson, J. Rovny, L. Krayzman, P. Jatakia, J. Bryon and K. D. Crowley. We also acknowledge E. Umbarkar and M. Lin for initial work on Ta deposition on Si. This work was primarily supported by the US Department of Energy, Office of Science, National Quantum Information Science Research Centers, Co-design Center for Quantum Advantage (C2QA) under contract no. DESC0012704. This research was partially supported by Google Quantum AI. Interface characterization and fabrication optimization were supported by the Microelectronics Commons programme, a DoD initiative, under award number N00164-23-9-G061. M.P.B. and E.H. were also supported by the National Science Foundation Graduate Research Fellowship Program (NSF-GRFP) under grant no. DGE-2444107. We acknowledge the use of Princeton’s Imaging and Analysis Center (IAC), which is partially supported by the Princeton Center for Complex Materials (PCCM), a National Science Foundation (NSF) Materials Research Science and Engineering Center (MRSEC; DMR-2011750), as well as the Princeton Micro/Nano Fabrication Laboratory. We also acknowledge MIT Lincoln Labs for supplying a travelling-wave parametric amplifier.
Author information
Authors and Affiliations
Contributions
M.P.B. and F.B. conducted the principal qubit and resonator fabrication, measurements and analysis. J.G.C.M. performed qubit measurements and conducted the CPMG experiments. P.H.P. conducted the RB single-qubit measurements. M.P.B. optimized device parameters. F.B. and M.P.B. optimized the Ta film growth conditions. B.M.S. assisted with the qubit design. F.B. and E.H. performed material characterization. A. Joshi, E.H., A.C.P.-T., S.K., A. Jindal, R.D.C. and A.Y. helped with device fabrication and cryogenic measurements. G.C. and N.Y. performed TEM measurements. R.J.C., N.P.d.L. and A.A.H. conceived and supervised the project. N.P.d.L. and A.A.H. designed the experiments and analysed data. M.P.B., F.B., J.G.C.M., P.H.P., B.M.S., A.Y., N.P.d.L. and A.A.H. wrote the manuscript, with input from all authors.
Corresponding authors
Ethics declarations
Competing interests
A.A.H., Princeton University professor, is also a consultant for Quantum Circuits, Inc. (QCI). As a result of his income from QCI, Princeton University has a management plan in place to mitigate a potential conflict of interest that could affect the design, conduct and reporting of this research. N.P.d.L., Princeton University professor, is a visiting faculty researcher with Google Quantum AI. As a result of her income from Google, Princeton University has a management plan in place to mitigate a potential conflict of interest that could affect the design, conduct and reporting of this research. Her academic group also has a sponsored research contract with Google Quantum AI. A.A.H., N.P.d.L., R.J.C. and B.M.S. hold a patent relevant to the work (patent no. WO2021096955) and A.A.H., N.P.d.L., F.B., M.B., A.J., and B.M.S. have also filed provisional patents directly arising from the results detailed in this manuscript.
Peer review
Peer review information
Nature thanks Peter Leek and the other, anonymous, reviewer(s) for their contribution to the peer review of this work. Peer reviewer reports are available.
Additional information
Publisher’s note Springer Nature remains neutral with regard to jurisdictional claims in published maps and institutional affiliations.
Extended data figures and tables
Extended Data Fig. 1 Cross-sectional EDS elemental mapping.
The EDS scan for Ta (blue), Si (orange) and O (red) confirms the absence of intermixing between Ta and Si at the metal–substrate interface, as well as the absence of O. Furthermore, the HAADF image is plotted on a combined cross-sectional EDS map (far left) to demonstrate the clean separation between Ta and Si.
Extended Data Fig. 2 DC resistivity.
Resistivity as a function of temperature for Ta-on-Si films at zero applied magnetic field. Error bars represent s.d. arising from instrumental noise. The transition temperature is 4.2 ± 0.1 K, consistent with α-phase Ta. Error in the transition temperature is the step size of the resistivity measurement.
Extended Data Fig. 3 Ta–air and Ta–Si interfaces.
Left, the cross-sectional STEM image of the Ta–air interface. The native oxide layer on the Ta thin films, which corresponds to the darker grey region near the top of the Ta, is estimated to be about 2.7–3.0 nm thick. Right, the cross-sectional STEM image of the Ta–Si interface. The blurry area at the Ta–Si interface is amorphous Ta resulting from the lattice mismatch between Ta and Si. EDS in Fig. 1b and Extended Data Fig. 1 confirm the absence of amorphous TaSix or oxides at this interface. The thickness of this region is estimated to be about 4 nm.
Extended Data Fig. 4 Qubit patterns.
Optical images without (a) and with (b) drive lines. Each 7 × 7-mm pattern comprises six transmons, each capacitively coupled to a readout resonator that is inductively coupled to a central feedline that also acts as a Purcell filter. The measured device parameters for these qubits are shown in Extended Data Table 3, with a simulated T1 owing to Purcell decay (T1,p) exceeding 10 ms. The qubit parameters were designed in AWR Microwave Office. Scale bars, 1 mm.
Extended Data Fig. 5 Resonator patterns.
Optical images of coplanar waveguide (a) and lumped element resonators (b,c). Scale bars, 1 mm (a,b), 0.3 mm (c). The coplanar waveguides have resonance frequencies between 5.5 and 8.0 GHz with gaps ranging from 2 to 16 μm, corresponding to pMS between 1.5 × 10−3 and 2 × 10−4 and external coupling (Qc) around 1 million. The lumped elements have resonance frequencies between 4 and 5 GHz and gaps ranging from 2 to 100 μm, corresponding to pMS between 6 × 10−3 and 7 × 10−5 and Qc around 10 million.
Extended Data Fig. 6 Quality factors for transmon qubits.
Comparison of Q for 45 transmon qubits across nine chips. Boxes mark the 25th and 75th quartiles and coloured lines mark the medians of the dataset. Qubits fabricated on the same chip are grouped by colour. The numbers on the x-axis correspond to the same qubits as in Extended Data Table 1.
Extended Data Fig. 7 SiOx regrowth after 65 days.
Si2p XPS spectrum showing a pair of spin–orbit split peaks corresponding to bulk Si (Si0) and a broad feature around 103 eV associated with the oxide. The difference between the SiOx thicknesses is clear from the two XPS spectra. The Si2p spectra for the device before (a) and after (b) 65 days show a large difference in the intensity of the oxide peaks, confirming a substantial amount of SiOx regrowth. The error bars on each data point represent the shot noise normalized to intensity.
Extended Data Fig. 8 Transmon dephasing times.
Tϕ calculated using \({T}_{1}^{{\rm{avg}}}\) and \({T}_{2{\rm{E}}}^{{\rm{avg}}}\) for each qubit. We observe an increase in Tϕ for qubits with UHV-deposited junctions (purple) with a median Tϕ of 2.0 ms compared with qubits with HV-deposited junctions (orange) with a median Tϕ of 0.22 ms. Note that qubit 39 approaches the T2E = 2T1 limit and has a Tϕ of 40 ms. Errors are propagated from the standard error of the T1 and T2E data for each qubit.
Extended Data Fig. 9 Quality factor comparison between HV and UHV qubits.
Distribution in quality factors for transmons with HV-deposited (orange) and UHV-deposited (purple) junctions. The average and s.d. of Qavg for the HV and UHV qubits are (9.67 ± 2.29) × 106 and (9.87 ± 1.93) × 106, respectively.
Extended Data Fig. 10 Trench profile in etched devices.
Scanning electron microscope images of Ta-on-Si devices after chlorine reactive ion etch for 1 min and 45 s (a,b) and 1 min (c,d). The etch chemistry also etches Si, resulting in a trench profile, which reduces the SPR. Resonator trench depths varied from 50 to 1,000 nm, whereas qubit trench depths varied from 50 to 100 nm.
Supplementary information
Supplementary Information (download PDF )
Supplementary Sections 1–11, Supplementary Figs. 1–17 and Supplementary Tables 1 and 2.
Rights and permissions
Springer Nature or its licensor (e.g. a society or other partner) holds exclusive rights to this article under a publishing agreement with the author(s) or other rightsholder(s); author self-archiving of the accepted manuscript version of this article is solely governed by the terms of such publishing agreement and applicable law.
About this article
Cite this article
Bland, M.P., Bahrami, F., Martinez, J.G.C. et al. Millisecond lifetimes and coherence times in 2D transmon qubits. Nature 647, 343–348 (2025). https://doi.org/10.1038/s41586-025-09687-4
Received:
Accepted:
Published:
Version of record:
Issue date:
DOI: https://doi.org/10.1038/s41586-025-09687-4
This article is cited by
-
From quantum computing to mRNA therapeutics: seven technologies to watch in 2026
Nature (2026)
-
Revealing the role of interface disorder in modulating critical current density of Josephson junctions
npj Computational Materials (2026)
-
Quantum computers will finally be useful: what’s behind the revolution
Nature (2026)


