| Term | Definition | Formula / Value | Unit |
|---|---|---|---|
| Photoelectric effect | Emission of electrons from a metal surface when incident light has frequency ≥ ν_{0} | — | — |
| Photon | Discrete quantum (particle) of electromagnetic radiation carrying energy hν and momentum h/λ | E = hν; p = h/λ | J; kg·m/s |
| Planck's constant (h) | Fundamental constant relating photon energy to frequency | h = J·s | J·s |
| Work function (φ) | Minimum energy required to eject an electron from a metal surface | φ = hν_{0} | J or eV |
| Threshold frequency (ν_{0}) | Minimum frequency of incident light for photoelectric emission | ν_{0} = φ/h | Hz |
| Threshold wavelength (λ_{0}) | Maximum wavelength of incident light for photoelectric emission | λ_{0} = hc/φ | m or nm |
| Stopping potential () | Minimum retarding potential that reduces photocurrent to zero | e = KE_max = hν − φ | V (volt) |
| Saturation current | Maximum photocurrent; occurs when all emitted electrons reach collector | I_sat ∝ intensity | A |
| KE_max (maximum KE of photoelectrons) | Kinetic energy of the most energetic photoelectrons (from the surface, no energy loss) | KE_max = hν − φ | J or eV |
| Einstein's photoelectric equation | Energy conservation equation for the photoelectric effect | KE_max = hν − φ | J |
| de Broglie hypothesis | Proposal that every moving particle has an associated matter wave | λ = h/mv = h/p | m |
| de Broglie wavelength (λ) | Wavelength associated with a moving particle of momentum p | λ = h/p | m |
| Matter waves | Wave-like properties associated with moving particles (electrons, protons, etc.) | λ = h/mv | m |
| Davisson-Germer experiment | 1927 experiment confirming electron diffraction from Ni crystal at 54 V, 50° | Verified λ = h/√(2meV) | — |
| Wave-particle duality | The property of quantum entities (photons, electrons) exhibiting both wave and particle behavior | — | — |
| Photocurrent | Electric current produced due to flow of photoelectrons in the circuit | I ∝ n × e (n = electrons/sec) | A |
| Thermal de Broglie wavelength | de Broglie wavelength for particles at thermal equilibrium at temperature T | λ = h/√(3mkT) | m |
| 1 eV | Energy gained by an electron moving through 1 volt potential difference | 1 eV = J | J |
Part of PH-01 — Dual Nature of Radiation & Matter
Definitions Glossary
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