Phantom dark energy models (with equation of state w < –1) predict a 'Big Rip' singularity at a finite future. For constant w close to –1, the rip is postponed on the scale of Hubble time, but if w quickly decreases or there is an additional phantom component with density much lower than the background and w ≪ –1, the rip can occur after a time much shorter than the Hubble time. Cosmological observations, relying on light emitted billions of years ago, cannot exclude such a scenario for the near future. The dynamics of Solar System bodies, on the contrary, is sensitive to phantom energy on the scale of decades. Analysis of planetary motion gives a lower bound: time until rip t_rip – t_0 > 30 years. Although this limit is small, future more precise measurements can improve it. Remarkably, the first signs of an impending rip would manifest exactly in Solar System data, not in cosmological observations.
If Edwin Hubble discovered the very expansion of the universe in 1929, then Adam Riess and Saul Perlmutter showed in 1998, using Type Ia supernovae, that it is accelerating. Thus, dark energy—a mysterious substance described by the equation of state parameter w—entered cosmology. The standard cosmological model ΛCDM assumes w = –1, but data from the cosmic microwave background and galaxy redshifts do not rule out the phantom option w < –1. In that case, energy density grows with time, leading to an inevitable Big Rip—a singularity that tears apart all bound structures. The paradox is that if the phantom transition happened very recently, we cannot detect it from the light of distant objects: it has been traveling to us for billions of years. The only way to sense the approaching apocalypse is to track planetary orbits, whose dynamics update in real Hubble time.
The authors considered two methods for constraining phantom dark energy using celestial mechanics data. The first is a direct constraint on the additional force that dark energy exerts on planets. If its pressure is nonzero, a correction appears in the law of gravity that depends on the combination ρ(1+3w). Using measurements of Earth's and Mars's orbits made by radar ranging (essentially measuring the signal delay time, akin to the Doppler shift), they placed an upper limit on this combination. The second method involves measuring the rate of change of cosmic acceleration, expressed through the derivative of ¨a/a. Constraints on this quantity were obtained from analyzing secular perturbations of Saturn's orbit, and also from data on variations in the gravitational constant G via laser ranging of the Moon and Mars. Both approaches are independent of any specific model for dark energy evolution over long times.
It turned out that the tightest constraints come from two inequalities: ρ₀|1+3w| < 10⁻¹⁹ g/cm³ and ρ₀|w|⁴/³ < 2×10⁻¹⁸ g/cm³. Individually, they do not forbid an arbitrarily imminent Big Rip, since they allow ρ₀ → 0 and w → –∞ simultaneously. However, if the phantom component is the same dark energy that we observe in cosmology, then its present-day density cannot be smaller than the measured value: ρ₀ > 6×10⁻³⁰ g/cm³. This condition, together with the limit on w, provides a guaranteed safety buffer: t_rip – t₀ > 30 years. In other words, even the most catastrophic scenario won't unfold tomorrow. At current measurement precision, Saturn's orbit gives a better limit than data from Mars and the Moon. Moreover, any orbital variations caused by phantom energy would mimic a secular decrease in G, opening the path to refining constraints through precision tests of gravity in the Solar System.
The result demonstrates the unexpected power of 'local' astrophysics in tackling global questions of cosmological dynamics. While it was previously thought that the Big Rip first threatens large-scale structures, with planetary systems remaining untouched until the final moments, it is now clear that the signal of an impending catastrophe would first appear in the orbits of planets. This upends the intuition based on the order of disruption of bound systems. Moreover, the work highlights that dark energy may be far more dynamic than standard cosmological tests assume, and only continuous monitoring of nearby space can catch its 'breathing' on decadal timescales.
In the future, increasing the precision of ephemeris observations, including lunar laser ranging and interplanetary spacecraft, will lower the limit to hundreds or thousands of years. New missions, such as the European astrometric project Gaia, as well as experiments testing the equivalence principle, will be able to directly measure acceleration variations. Combining data from several Solar System bodies, including asteroids, will allow separation of the effects of dark energy and other exotic models, such as theories with a variable gravitational constant or extra dimensions. In the long run, data from the space telescope Euclid and supernova surveys could be used for cross-correlation with local measurements.
The work blurs the line between cosmology and celestial mechanics, showing that the answer to the fate of the Universe can come not from observing distant supernovae but from precise knowledge of planetary orbits. This directly relates to testing fundamental theories of gravity and the nature of the dark sector.
Next steps include re-analyzing the entire accumulated dataset of radio and laser ranging of Solar System bodies for secular anomalies, as well as setting up targeted experiments to measure orbital parameters with sub-millimeter precision. It is also necessary to develop theoretical models of the phantom transition that predict specific signatures in planetary motion.
The work directly links local dynamics with the global fate of the Universe, highlighting the problem of unpredictability of abrupt changes in the properties of dark energy. It also resonates with the question of how complete our cosmological model is: if a phantom transition is possible, then standard reconstruction methods based on redshift data might give a fundamentally incorrect picture in real time.
🎯 Although the obtained lower bound of 30 years seems laughably small compared to the Hubble time of 14 billion years, it means that if the phantom transition had occurred in the year Rome was founded, we still wouldn't have noticed anything from cosmological data—and only now would Saturn's orbit be starting to 'drift' slightly.