substance

hydrogen

Hydrogen is the lightest and most abundant chemical element, consisting of one proton and one electron.
8 related articles · 2 formulas · 6 who worked here

Description

Hydrogen is the simplest and lightest atom. Imagine a tiny solar system: at the center, a nucleus consisting of a single proton, and around it, like a planet, orbits a single electron. Most of the visible Universe is built from such 'bricks' — stars, gas clouds, and even the water in your glass.

History

Hydrogen was first obtained and described by Henry Cavendish in 1766, but its spectral patterns remained a mystery until 1885, when Johann Jakob Balmer empirically derived a formula for the visible lines. In 1913, Niels Bohr proposed a quasi-modern atomic model that explained the origin of the spectra, but the complete quantum mechanical description was given by Erwin Schrödinger in 1926. The astrophysical significance of hydrogen became clear thanks to Cecilia Payne-Gaposchkin, who in 1925, analyzing stellar spectra, proved that stars predominantly consist of hydrogen, which changed our understanding of the evolution of the Universe.

How it works

The hydrogen atom is the simplest quantum system, obeying the Schrödinger equation, which predicts discrete energy levels: E_n = -13.6 eV / n². Transitions of the electron between levels produce characteristic spectral lines. In astrophysics, hydrogen lines (e.g., the 21-cm line of hyperfine splitting) are used for mapping galaxies. In stellar interiors, hydrogen participates in fusion reactions, releasing energy according to the mass-energy equivalence E=mc². Big Bang nucleosynthesis, occurring in the first minutes after the Big Bang, explains the observed abundance of hydrogen.

Fun fact

Every second, inside the Sun, 500 million tons of hydrogen are converted into helium, releasing energy that warms our planet. And your body is about 10% hydrogen — mostly in the form of water!

Concept graph →

Formulas

$$A(\mathrm{X}) = \log_{10}(N_\mathrm{X}/N_\mathrm{H}) + 12$$
Abundance of element X relative to hydrogen on a logarithmic scale.
What is in the formula
A(X)variableLogarithmic abundance of element X — abundance
N_XvariableNumber density of element X — number density per cubic metre
N_HvariableNumber density of hydrogen — number density per cubic metre
log10operatorBase-10 logarithm — logarithm base 10
a({x})\equiv\log_{10}(n_{x}/n_{h})+12 · 2607.01699v1
$$[X/\mathrm{H}] = \log\frac{N_X}{N_{\mathrm{H}}} + 12$$
Standard logarithmic measure of element abundance relative to hydrogen.
What is in the formula
[X/H]variableLogarithmic abundance of element X relative to hydrogen — logarithmic abundance ratio
N_XvariableNumber density of element X — number density reciprocal cubic metre
N_HvariableNumber density of hydrogen — number density reciprocal cubic metre
logoperatorBase-10 logarithm — logarithm
\varepsilon_x=\log\frac{n_x}{n_{{h}}}+12 · 2607.17348v1

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