method

supernova cosmology

Using supernovae as standard candles to measure cosmic expansion and dark energy.
36 related articles · 1 formulas

Description

Supernova cosmology uses Type Ia supernovae as 'standard candles' — explosions with a known intrinsic brightness — to measure distances across the universe. By comparing their apparent brightness to their known luminosity, astronomers can determine how far away they are, and by measuring their redshifts, they can track how fast the universe was expanding at that distance. This technique led to the discovery of dark energy and the accelerating expansion of the universe.

History

The technique was pioneered in the 1990s by two independent teams, the High-Z Supernova Search Team and the Supernova Cosmology Project, leading to the 2011 Nobel Prize in Physics for Saul Perlmutter, Brian Schmidt, and Adam Riess.

How it works

Type Ia supernovae occur when a white dwarf star accretes matter from a companion and reaches a critical mass, triggering a thermonuclear explosion. Because the explosion happens at nearly the same mass every time, the peak brightness is remarkably consistent. By observing how the brightness dims over time (the light curve), astronomers can correct for small variations and obtain a precise distance. Combining this with the redshift from the Hubble flow reveals the expansion history of the universe.

In practice

Supernova cosmology is the primary tool for measuring the equation of state of dark energy and testing whether it is truly constant or evolves over time, as explored in studies of dark energy evolution.

Fun fact

The discovery of cosmic acceleration from supernovae was so unexpected that both teams initially thought their data was wrong, and one team's first reaction was to look for systematic errors in their analysis.

Concept graph →

Formulas

$$Om(z) = \frac{[H(z)/H_0]^2 - 1}{(1+z)^3 - 1}$$
Test for dark energy models; constant in ΛCDM, evolves in alternatives.
What is in the formula
OmvariableOm diagnostic value — om diagnostic
zvariableRedshift — redshift
HvariableHubble parameter at redshift z — hubble parameter kilometre per second per megaparsec
H_0variableHubble constant at present epoch — hubble constant kilometre per second per megaparsec
om(z)=\frac{[h(z)/h_0]^2-1}{(1+z)^3-1} · 2607.12745

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