Proton-proton chain reaction Guide, Meaning , Facts, Information and Description
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The proton-proton chain reaction is one of two fusion reactions by which stars convert hydrogen to helium, the other being the CNO cycle. The proton-proton chain is more important in stars the size of the Sun or less.
To overcome the electromagnetic repulsion between two hydrogen nuclei requires a large amount of energy, and this reaction takes an average of 10 billion years to complete. Because of the slowness of this reaction the Sun is still shining; if it where faster, the Sun would have exhausted its hydrogen long ago.
The first step involves the fusion of two hydrogen nuclei 1H (protons) into deuterium 2H, releasing a positron as one proton changes into a neutron, and a neutrino.
The positron immediately annihilates with one of the hydrogen's electrons, and their mass energy is carried off by two gamma ray photons.
- e+ + e- → 2γ + 1.02 MeV
- 2H + 1H → 3He + γ + 5.49 MeV
PP1:
- 3He +3He → 4He + 1H + 1H + 12.86 MeV
PP2:
| 3He + 4He | → | 7Be + γ | |
| 7Be + e- | → | 7Li + νe; | |
| 7Li + 1H | → | 4He + 4He |
PP3:
| 3He + 4He | → | 7Be + γ | |
| 7Be + 1H | → | 8B + γ | |
| 8B | → | 8Be + e+ + νe; | |
| 8Be | ↔ | 4He + 4He |
The PP3 chain is not a major source of energy in the Sun (as the Sun's core temperature is not high enough), but was very important in the solar neutrino problem because it generates the highest energy neutrinos.
In general, proton-proton fusion can occur only if the temperature (i.e., kinetic energy) of the protons is high enough that they can overcome the mutual Coulomb force repulsion. The theory that proton-proton reactions were the basic principle by which the Sun and other stars burn was advocated by Arthur Eddington in the 1920s. At the time, the temperature of the Sun was considered too low to overcome the Coulomb-force barrier. After the development of quantum mechanics, it was discovered that the tunneling of the wave functions of the protons through the repulsive barrier allowed for fusion at a lower temperature than the classical prediction.
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