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The energy–momentum relation is consistent with the familiar ... In natural units where c = 1, the energy–momentum equation ... as is the case for a photon, then ...
In 1909 [53] and 1916, [55] Einstein showed that, if Planck's law regarding black-body radiation is accepted, the energy quanta must also carry momentum p = h / λ , making them full-fledged particles. This photon momentum was observed experimentally by Arthur Compton, [56] for which he received the Nobel Prize in 1927. The pivotal ...
Photon energy can be expressed using any energy unit. Among the units commonly used to denote photon energy are the electronvolt (eV) and the joule (as well as its multiples, such as the microjoule). As one joule equals 6.24 × 10 18 eV, the larger units may be more useful in denoting the energy of photons with higher frequency and higher ...
The Planck relation [1] [2] [3] (referred to as Planck's energy–frequency relation, [4] the Planck–Einstein relation, [5] Planck equation, [6] and Planck formula, [7] though the latter might also refer to Planck's law [8] [9]) is a fundamental equation in quantum mechanics which states that the energy E of a photon, known as photon energy, is proportional to its frequency ν: =.
The Planck constant, or Planck's constant, denoted by , [1] is a fundamental physical constant [1] of foundational importance in quantum mechanics: a photon's energy is equal to its frequency multiplied by the Planck constant, and the wavelength of a matter wave equals the Planck constant divided by the associated particle momentum.
SI unit Dimension Wavefunction: ψ, Ψ ... Photon momentum p = momentum of photon (kg m s −1) f = frequency of photon (Hz = s −1) ... Energy-time () Number-phase ...
Unit Dimension Notes Name Symbol [nb 1] Name Symbol photon energy: n: 1: count of photons n with energy Q p = h c/λ. [nb 2] photon flux: Φ q: count per second: s −1: T −1: photons per unit time, dn/dt with n = photon number. also called photon power: photon intensity: I: count per steradian per second sr −1 ⋅s −1: T −1: dn/dω ...
The photon having non-zero linear momentum, one could imagine that it has a non-vanishing rest mass m 0, which is its mass at zero speed. However, we will now show that this is not the case: m 0 = 0. Since the photon propagates with the speed of light, special relativity is called for. The relativistic expressions for energy and momentum ...
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