Fraunhofer diffraction

E23693

Fraunhofer diffraction is the far-field diffraction pattern of waves, typically light, observed when both the source and observation screen are effectively at infinite distance or made so with lenses, producing characteristic interference patterns.


Statements (48)
Predicate Object
instanceOf diffraction phenomenon
optics concept
appliesTo acoustic waves
electromagnetic waves
light waves
matter waves
assumes coherent illumination
paraxial approximation
small-angle approximation
canBeObservedWith laser light
canBeRealizedWith collimating lens
focusing lens
characterizedBy far-field approximation
plane wave approximation at aperture
plane wave approximation at observation screen
contrastsWith Fresnel diffraction
dependsOn aperture shape
aperture size
wavelength of the wave
determines diffraction-limited resolution
field physical optics
wave optics
governedBy Huygens–Fresnel principle
scalar diffraction theory
historicallyDevelopedIn 19th century
intensityProportionalTo square of Fourier transform magnitude of aperture
isA far-field diffraction
mathematicallyDescribedBy Fourier optics
Fourier transform of aperture function
namedAfter Joseph von Fraunhofer
produces Airy pattern for circular aperture
diffraction orders for gratings
sinc-squared intensity pattern for single slit
relatedTo Rayleigh criterion
optical transfer function
point spread function
requires observation screen at effectively infinite distance
source at effectively infinite distance
resultsIn far-field diffraction pattern
interference pattern
usedIn diffraction grating analysis
microscope resolution analysis
optical imaging theory
spectroscopy
telescope resolution analysis
usedToExplain spectral line dispersion by gratings
validWhen Fresnel number is much less than 1
aperture-to-screen distance is large compared to aperture size squared over wavelength

Referenced by (3)
Subject (surface form when different) Predicate
Fresnel diffraction theory ("Fraunhofer diffraction theory")
contrastedWith
Huygens–Fresnel principle
explains
Poisson spot
isRelatedTo

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