Linked from

The 40 pages that link to Fermi–Dirac statistics, each with the reason it gives.

• Pauli exclusion principleRelated: Its occupation numbers encode the restriction to at most one fermion per state.

• FermionRelated: It describes how fermions fill available energy states.

• Density of statesRelated: It determines how the states counted by the density are occupied by electrons.

• Wolfgang PauliRelated: These statistics express the collective consequences of the exclusion principle.

• BCS theoryRelated: It determines how electrons occupy states before and during superconducting pairing.

• Electron degeneracy pressureRelated: It describes how electrons fill available energy states in dense matter.

• Paul DiracRelated: Dirac independently formulated these statistics, now used to describe electrons and other fermions.

• Fermi energyRelated: At zero temperature, its occupation becomes a sharp step at the Fermi energy.

• Fermi levelRelated: This distribution gives the occupation probability at each energy relative to the Fermi level.

• Cooper pairRelated: Pairing reorganizes fermionic electrons into correlated units with bosonic collective behavior.

• Spin–statistics theoremRelated: Half-integer-spin particles obey this exchange-antisymmetric statistics.

• Arnold SommerfeldRelated: The statistics underpin the electron-gas model Sommerfeld used for metals.

• Band theoryRelated: It determines band-state occupancy as temperature changes.

• Chandrasekhar limitRelated: They describe the electron population whose pressure Chandrasekhar calculated.

• Grand canonical ensembleRelated: It follows from grand canonical weighting together with the Pauli exclusion principle.

• Fermi gasRelated: It determines the occupation of the gas's energy states.

• Quantum statisticsRelated: It shows how exclusion limits each fermionic state to one particle.

• Subrahmanyan ChandrasekharRelated: Chandrasekhar used these statistics to calculate pressure in dense stellar matter.

• Free electron modelRelated: The quantum model uses it to determine which electron states are occupied.

• Indistinguishable particlesRelated: It gives the alternative exchange-statistics rule for indistinguishable particles.

• Majorana fermionRelated: These statistics apply to Majorana fermions because they are fermions.

• Neutron degeneracy pressureRelated: It predicts the neutron state filling that underlies degeneracy pressure.

• Pauli paramagnetismRelated: Pauli exclusion and the Fermi distribution restrict the response to states near the Fermi level.

• Ultracold atomsRelated: Fermionic atoms form filled energy distributions rather than a shared condensate.

• Electron gasRelated: It determines which electron states are occupied, even at low temperatures.

• Quantum degeneracyRelated: Fermionic degeneracy fills momentum states up to the Fermi energy.

• Degenerate matterRelated: They predict how particles fill available energy states in degenerate matter.