Fourier optics

E132028

Fourier optics is a branch of optics that uses Fourier transform methods to analyze and design optical systems, particularly the propagation and diffraction of light waves.

All labels observed (1)

Label Occurrences
Fourier optics canonical 4

How this entity was disambiguated

Statements (50)

Predicate Object
instanceOf applied mathematics discipline ⓘ
branch of optics ⓘ
diffraction theory ⓘ
theory of optical wave propagation ⓘ
appliesTo diffractive optical elements ⓘ
imaging systems ⓘ
lens systems ⓘ
microscopes ⓘ
optical communication systems ⓘ
telescopes ⓘ
basedOn Huygens–Fresnel principle ⓘ
paraxial approximation ⓘ
scalar diffraction theory ⓘ
describes aperture effects via transfer functions ⓘ
image formation in frequency domain ⓘ
enables analysis of resolution limits ⓘ
design of diffractive optical elements ⓘ
design of spatial filters ⓘ
optical pattern recognition ⓘ
hasConcept coherent transfer function ⓘ
impulse response of an optical system ⓘ
modulation transfer function ⓘ
optical Fourier transform ⓘ
pupil function ⓘ
spatial frequency ⓘ
models optical fields as complex amplitudes ⓘ
relatedTo Fourier analysis ⓘ
geometrical optics ⓘ
physical optics ⓘ
signal processing ⓘ
wave optics ⓘ
represents optical systems as linear shift-invariant systems ⓘ
studies Fraunhofer diffraction ⓘ
Fresnel diffraction ⓘ
coherent imaging systems ⓘ
diffraction of light ⓘ
holography ⓘ
incoherent imaging systems ⓘ
optical information processing ⓘ
optical transfer function ⓘ
point spread function ⓘ
propagation of light waves ⓘ
spatial filtering ⓘ
usedIn adaptive optics ⓘ
computational imaging ⓘ
optical metrology ⓘ
uses Fourier transform ⓘ
convolution theorem ⓘ
linear systems theory ⓘ
spatial frequency representation ⓘ

How these facts were elicited

Referenced by (4)

Full triples — surface form annotated when it differs from this entity's canonical label.

Principles of Optics → subject → Fourier optics ⓘ
Kirchhoff diffraction theory → usedIn → Fourier optics ⓘ
Lyot coronagraphs → basedOn → Fourier optics ⓘ