Construct · 3 fields · 3 citations

recoil: one construct, many systems

One name. One construct. Different systems. One map.

● invariant · one construct, three systems Nearest construct by meaning·not indexed
momentum conservation carried into photon scatteringsame kick, now on a struck nucleusrecoil3 SYSTEMSGun recoilMANN · GUN KICKCompton recoilCOMPTON · SCATTER RECOILNuclear recoilGOODMAN-WITTEN · WIMP

Spokes are the systems the one construct recurs in; dashed arcs are shared lineage. Tap a field for its definition, unit, and measures.

2026

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Interior ballistics

the backward momentum a firearm gains as it drives a projectile and propellant gases forward.

In ballistics, recoil is the backward momentum a firearm gains as it drives a projectile and propellant gases forward: because total momentum is conserved, the gun and shooter take up an impulse equal and opposite to that given the ejecta. Mann's The bullet's flight from powder to target studied how this reaction moves the barrel even before the bullet exits, affecting where the shot goes. The referent is the equal-and-opposite momentum of the weapon, measured as recoil momentum or felt energy, and it is the same conservation-of-momentum construct that reappears as a scattered photon's recoil electron and as the kick a struck nucleus receives.[1]

Unit
The recoil momentum (and energy) of the weapon, equal and opposite to the ejecta
Recovery means
Not applicable
Measured by
Computed from the mass and velocity of projectile and propellant gases, or measured by recoil velocity and free-recoil energy

Photon physics

A scattered photon kicks an electron

In photon physics, recoil is the momentum an electron takes up when a photon scatters off it, the counterpart to the photon's lengthened wavelength. Treating light as carrying momentum, the same conservation law that kicks a gun backward requires the struck electron to recoil, and the geometry fixes the wavelength shift. Compton's 1923 A quantum theory of the scattering of X-rays by light elements derived the shift and the recoil electron, confirming the photon's momentum. The referent is the recoil of a charged particle in a scattering event, measured as recoil energy and angle, and it is the identical momentum-conservation construct as a gun's kick, realised at the scale of a single photon.[2]

Unit
The recoil energy and angle of the struck electron (with the photon's wavelength shift)
Recovery means
Not applicable
Measured by
Inferred from the scattered photon's wavelength shift and the recoil electron's energy and direction

Astroparticle physics

A struck nucleus gets a tiny kick

In astroparticle physics, nuclear recoil is the small kick an atomic nucleus receives when an unseen particle such as a dark-matter candidate or a neutron scatters elastically from it, depositing a few keV of recoil energy that a sensitive detector tries to register. The same conservation of momentum that governs a gun or a Compton electron sets the recoil-energy spectrum expected from a given particle mass. Goodman and Witten's 1985 Detectability of certain dark-matter candidates showed that such nuclear recoils could be the signature of dark matter in a detector. The referent is the recoil of a target nucleus from an elastic collision, measured as keV-scale recoil energy, the same momentum-transfer construct as a firearm's kick at atomic scale.[3]

Unit
The recoil energy of the target nucleus, on the order of keV
Recovery means
Not applicable
Measured by
Detected as keV-scale recoil energy via ionisation, scintillation, or phonons in direct-detection experiments

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Nearby constructs

Compton scattering1 fields · 2 citationsanchor · a standalone constructwave-particle duality1 fields · 4 citationsanchor · a foundational principlebacklash2 fields · 2 citationsjingle · one word, two constructs

References

  1. Mann, F. W. (1980). The bullet's flight from powder to target. Wolfe Publishing. (Original work published 1909) ISBN 9780935632040
  2. Compton, A. H. (1923). A quantum theory of the scattering of X-rays by light elements. Physical Review, 21(5), 483–502. https://doi.org/10.1103/PhysRev.21.483
  3. Goodman, M. W., & Witten, E. (1985). Detectability of certain dark-matter candidates. Physical Review D, 31(12), 3059–3063. https://doi.org/10.1103/PhysRevD.31.3059

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