method

cosmic chronometry

Cosmic chronometry uses stellar ages and galactic evolution to measure the universe's timeline.
27 related articles · 2 formulas

Description

Cosmic chronometry is the use of stellar ages, galactic evolution, and cosmological models to reconstruct the timeline of the universe from the Big Bang to the present. It combines observations of the oldest stars, the expansion rate, and the growth of large-scale structure to place constraints on the age of the universe and the timing of key events like galaxy formation and reionization. This field has become increasingly important as discrepancies between different age estimates—such as those from the cosmic microwave background and local measurements—have emerged.

History

The concept of using stellar ages to date the universe dates back to the early 20th century, but the term 'cosmic chronometry' gained traction in the 2000s as precise stellar models and large surveys allowed systematic age dating of galaxies.

How it works

Cosmic chronometers rely on measuring the ages of the oldest stellar populations, such as globular clusters, and comparing them with the expansion history derived from supernovae and baryon acoustic oscillations. By modeling how galaxies evolve morphologically and chemically over time, astronomers can assign relative ages to different structures. The method also uses the redshift drift of distant objects to directly measure the expansion rate at different epochs, providing a 'clock' for the universe's evolution.

In practice

It is used to test cosmological models, particularly the nature of dark energy, by comparing the expansion history with independent age estimates from galaxies and quasars.

Fun fact

The oldest known star, HD 140283 (Methuselah), has an estimated age of about 14.5 billion years, which is older than the commonly accepted age of the universe—a discrepancy that was resolved by refining its distance and luminosity measurements.

Concept graph →

Formulas

$$t_{\text{obs}} = t_{\text{emit}} (1+z)$$
Observed time intervals are stretched by redshift factor (1+z).
What is in the formula
t_obsvariableobserved time interval — time second
t_emitvariableemitted time interval at source — time second
zvariablecosmological redshift — redshift
t_{{obs}}=t_{{emit}}(1+z) · 2606.29367
$$t_0 = \frac{1}{H_0} \int_0^1 \frac{da}{a \sqrt{\Omega_r a^{-4} + \Omega_m a^{-3} + \Omega_k a^{-2} + \Omega_\Lambda}}$$
The age of the universe depends on Hubble constant and cosmological parameters.
What is in the formula
t_0variableage of the universe — time second
H_0variableHubble constant — hubble constant per second
avariablescale factor — scale factor
Ω_rvariableradiation density parameter — density parameter
Ω_mvariablematter density parameter — density parameter
Ω_kvariablecurvature density parameter — density parameter
Ω_Λvariabledark energy density parameter — density parameter
∫operatorintegration over scale factor from 0 to 1 — integral operator
√operatorsquare root of the sum — square root
h_0a_u=\frac{2{arcsinh}\sqrt{\frac{1-ω_m}{ω_m}}}{3\sqrt{1-ω_m}} · 2607.00764

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