Linked from

The 12 pages that link to Fermi gas, each with the reason it gives.

• FermionRelated: It provides a tractable description of electrons in metals and other fermion systems.

• Fermi–Dirac statisticsBroader topic: It is the standard model for applying the distribution to many-particle systems.

• Electron degeneracy pressureNarrower topic: The electron gas in dense matter is modeled this way to derive degeneracy pressure.

• Fermi energyBroader topic: Filling its energy levels gives a direct calculation of the Fermi energy.

• Quantum statisticsBroader topic: Its occupancy and energy follow directly from Fermi–Dirac statistics.

• Free electron modelNarrower topic: The Sommerfeld model treats conduction electrons as a Fermi gas.

• Indistinguishable particlesBroader topic: Its properties follow from indistinguishable fermions filling available states.

• Neutron degeneracy pressureNarrower topic: Neutron degeneracy pressure is the pressure of a dense, interacting Fermi system.

• Pauli paramagnetismNarrower topic: The free-electron gas gives the standard baseline calculation of the effect.

• Degenerate matterNarrower topic: Its equation of state provides the basic model for idealized degenerate matter.

• Bose gasCompared with: Unlike bosons, fermions cannot share a single-particle quantum state.

• Free particleBroader topic: It treats each constituent as a free particle, with quantum statistics governing occupation.