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The 28 pages that link to Density of states, each with the reason it gives.

• Band gapRelated: A band gap is an energy interval with no allowed bulk states.

• Fermi–Dirac statisticsRelated: Combined with occupation probabilities, it determines how many fermions fill each energy range.

• Bose–Einstein statisticsRelated: Combining it with the distribution gives total particle populations and thermodynamic properties.

• Fermi energyRelated: It determines how many states lie below a given energy and thus where filling ends.

• Fermi levelRelated: The Fermi level selects occupied states from this energy-dependent supply.

• Fermi surfaceRelated: The Fermi surface geometry helps determine the states available near the Fermi energy.

• Band structureRelated: It summarizes how many states the bands provide at each energy.

• Photoelectron spectroscopyRelated: The measured spectral intensity reflects occupied states as well as binding energies.

• Band theoryRelated: It quantifies how many states each band offers at a given energy.

• Spontaneous emissionRelated: The available photon modes help determine how quickly an excited state decays.

• Debye modelRelated: The Debye model’s frequency-dependent mode count determines its heat-capacity integral.

• Fermi gasRelated: It combines with Fermi–Dirac occupations to determine measurable properties.

• Microcanonical ensembleRelated: It counts how many microstates contribute at the ensemble’s fixed energy.

• Effective massRelated: Band effective mass controls the density of states near simple band edges.

• Electronic band structureRelated: It summarizes how many band states are available at each energy.

• Quantum confinementRelated: Confinement changes how available electronic states are distributed across energy.

• Maxwell–Boltzmann statisticsRelated: The energy distribution combines each state’s Boltzmann weight with how many states exist there.

• Fermi's golden ruleRelated: More energetically accessible final states increase the total transition rate.

• Free electron modelRelated: It converts the model’s energy spectrum into electron populations and measurable properties.

• Pauli paramagnetismRelated: Its value at the Fermi energy sets the size of the Pauli response.

• Particle in a boxRelated: Comparing confined spectra with dense spectra shows how dimensionality shapes available states.

• Electron gasRelated: It connects the electron gas's energy spectrum to measurable material properties.

• Photon gasRelated: The rapidly increasing number of radiation modes shapes the blackbody spectrum.

• Free particleRelated: The free-particle energy spectrum supplies a baseline density of states for matter.

• Ivar GiaeverRelated: Tunneling current reflects the available electronic states, including the gap Giaever resolved.

• Band structure methodsRelated: It recasts calculated bands into an energy-resolved quantity used to interpret materials.

• Debye T³ lawRelated: In three dimensions, the Debye model’s vibrational density of states grows as frequency squared.

• Valence and conduction bandsRelated: It describes how many states each band offers at a given energy.