Photo: Thorsten Schumm for TU Wien, from the announcement.
In October 2026, two groups of physicists published a machine no clock had managed before: it keeps time with the nucleus of a single element rather than the electron cloud around it, and it steers itself. The Vienna prototype, built by Thorsten Schumm’s group at TU Wien with Ekkehard Peik’s group at PTB Braunschweig, held its frequency for a full day on its own feedback loop. A Chinese consortium at Tsinghua University and the Shanghai institutes of the Chinese Academy of Sciences published a rival system in the same issue of Nature (Schumm et al., Nature 658, 897-902, October 2026). What both machines lock a laser to is the low-lying isomer state of thorium-229, an excited nuclear level 8.4 electron volts above the ground state. No other nucleus has a gap that small, and that gap is the reason this clock can exist.
Getting to that number took fifty years of argument. A stream opened by Kroger and Reich in 1976 narrowed the energy from a guess of under 100 eV to minus 1 eV, then 3.5 eV, then 7.8 eV. Internal conversion proved the isomer existed in 2016 at 8.28 eV, and two years later its radiative decay was caught in the vacuum ultraviolet, fixing the value at 8.338(24) eV. In April 2024 the Vienna and Braunschweig teams excited the transition with a laser for the first time; by that autumn they were using the nuclei as a timekeeper, with the laser disciplined by an ordinary optical atomic clock. That arrangement borrowed stability from the electronic world. The new one does not.
The physics behind swapping atoms for nuclei is insensitivity. A nucleus is roughly 10,000 times smaller in linear size than the atom containing it and carries very little of the charge and magnetic moment that make electronic transitions so sensitive to stray fields, temperature and radiation. Peik and Tamm proposed in 2003 that this stubbornness could become a frequency standard. Doping micrograms of thorium-229 into a crystal gives you not one nucleus but around 10^15 of them, which buys signal and costs resolution: the solid broadens the resonance to about 100 kHz, against a potential quality factor of 10^19 for a bare nucleus whose excited state lives nearly an hour in vacuum.
Vienna’s clock begins with an external-cavity diode laser at 1,187 nm locked to a high-finesse optical cavity by the Pound-Drever-Hall method for short-term stability, plus a seed laser offset-locked to it that carries the readout modulation. The seed is frequency-quadrupled and then doubled in a strontium tetraborate crystal to reach 148 nm. The beam enters a vacuum chamber holding a thorium-doped calcium fluoride crystal and ends on a photomultiplier tube. The decisive choice was absorption instead of fluorescence: rather than waiting for a nucleus to decay and emit, the experiment counts the probe light the crystal removes. That yields three orders of magnitude more signal photons per second and lets the feedback loop close far faster than the ten-minute isomer lifetime (Morawetz et al., Nature, October 2026).
The numbers were modest but real. Sixty-five picowatts of 148-nm light reached the detector, the tube counted photons with 10 percent efficiency, the 5/2 to 3/2 transition absorbed 0.75 percent of them, and the signal-to-noise ratio reached 17 in one second of counting. The error signal came from modulating the probe by f_FWHM/sqrt(3) on either side of the line; inverting that curve gave the detuning, fed back to the electro-optical modulator in a step of about a second. Two modes were possible, correcting every 30 minutes or every 20 seconds, trading cavity drift against short-integration noise. Inside a run, fractional frequency instability sat in the low 1e-14 range and settled near 1e-15 over a day, an error of about one second in thirty million years (TU Wien, 8 October 2026). Reproducibility from one day to the next was far worse, around 5e-13. The Vienna team traced that to the crystal: shifting the beam across the sample by fractions of a millimetre moved the line centre by as much as 1.7 kHz, which they attribute to local strain.
The Chinese group solved the laser problem differently. Instead of crystal frequency doubling it used four-wave mixing in cadmium vapour, with two 375-nm photons driving a two-photon resonance in the metal and a 710-nm beam completing the sum-frequency process, yielding 10 microwatts of continuous 148.4-nm light with an estimated sub-Hertz linewidth (Huang et al., Nature, October 2026). Their crystal came from 1.4 micrograms of thorium-229, an activity of 10 kilobecquerels, grown in one run with a temperature-gradient technique that leaves the crucible stationary and the crystal bubble-free. The clock locked to the quadrupole component labelled line b, and the fractional frequency instability was 5e-13/sqrt(tau/s), with 15 percent of the cycle lost to feedback overhead. Two independently grown crystals and earlier comb measurements tested whether the transition frequency repeats from crystal to crystal, the question that decides whether a nuclear clock is a standard or a curiosity.
Why this matters beyond clockmaking comes from the origin of the small gap. The 8.4 eV separation is what remains when mega-electronvolt-scale Coulomb and nuclear contributions to the binding energies of the two states nearly cancel. Sensitive to what is left over means the transition frequency responds strongly to the constants that set that balance. The sensitivity factors for thorium-229 are roughly 10^3 for the fine-structure constant, 10^4 for the QCD scale and 10^5 for the quark masses, against about 1 for a ytterbium ion clock. Vienna’s team searched 23 hours of clock data with a Lomb-Scargle periodogram for the slow oscillation an ultralight scalar field would imprint on the ratio f_Th/f_Yb+, found nothing above its detection threshold, and set limits ten to a thousand times deeper into that parameter space than earlier atomic clock work. The floor is photon shot noise in the interrogation, which follows sigma_y(tau) = (Gamma/f_0)(1/SNR)(tau/s)^(-1/2), with Gamma near 100 kHz and f_0 = 2.0204 x 10^15 Hz. Better crystals and brighter lasers push it down.
For spaceflight the appeal is direct. Clocks in orbit run fast because gravity is weaker there, and a navigation satellite’s clock gains about 38 microseconds a day, 45 from the shallower potential and minus 7 from orbital speed (Ashby, Living Reviews in Relativity, 2003). ESA already flies a clock ensemble outside the International Space Station, where the Atomic Clock Ensemble in Space pairs a laser-cooled caesium clock with an active hydrogen maser on Columbus to test relativity, targeting an instability of 2 x 10^-16, about a second in 300 million years (ESA, ACES). A nuclear clock would suit that job better: a doped crystal tolerates vibration and temperature better than a magneto-optical trap, and the same frequency that keeps time also probes for new physics. That is a promise, not hardware: the lasers at 148 nm are still laboratory instruments, and the Vienna result loses to the best optical atomic clocks by orders of magnitude in instability.
What the two groups have built is a measurement chain with no weak link left to hide behind, and the remaining problems are materials problems: crystal growth has to become reproducible to a fraction of a kilohertz, dopant concentration has to rise without broadening the line, and the lasers have to get stronger. If that happens, the thorium nucleus stops being the most interesting part of a nuclear clock and becomes the part that makes it work. The end state is a time standard that no laboratory can argue with, running at room temperature, in a piece of crystal, on a wavelength that lies in the vacuum ultraviolet.
Subscribe to blog posts using RSS










