Jones calculus

E620785

Jones calculus is a mathematical formalism used in optics to represent and analyze the polarization state of light and its transformation by optical elements using complex vectors and matrices.

All labels observed (1)

Label Occurrences
Jones calculus canonical 5

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Statements (47)

Predicate Object
instanceOf mathematical formalism ⓘ
polarization analysis method ⓘ
advantage compact matrix representation of polarization transformations ⓘ
simple composition of multiple optical elements by matrix multiplication ⓘ
appliesTo narrowband optical fields ⓘ
assumes coherent light ⓘ
monochromatic light ⓘ
basedOn complex matrices ⓘ
complex vectors ⓘ
canModel attenuation of polarization components ⓘ
phase shifts between polarization components ⓘ
cannotDirectlyDescribe partially polarized light ⓘ
cannotDirectlyDescribe unpolarized light ⓘ
canRepresent birefringent media ⓘ
linear polarizers ⓘ
phase retarders ⓘ
rotators ⓘ
wave plates ⓘ
commonBasis horizontal and vertical polarization ⓘ
left and right circular polarization ⓘ
coordinateBasis orthogonal polarization basis ⓘ
describes amplitude of electric field components ⓘ
phase of electric field components ⓘ
field optics ⓘ
polarization optics ⓘ
introducedBy R. Clark Jones ⓘ
limitation not suitable for depolarizing elements ⓘ
requires full coherence of light ⓘ
mathematicalDomain linear algebra ⓘ
operation outputJonesVector = JonesMatrix × inputJonesVector ⓘ
relatedTo Mueller calculus ⓘ
Stokes parameters ⓘ
represents fully polarized light ⓘ
representsOpticalElementAs Jones matrix ⓘ
representsPolarizationStateAs Jones vector ⓘ
transformationProperty unitary matrices represent lossless elements ⓘ
typicalJonesMatrixSize 2x2 complex matrix ⓘ
typicalJonesVectorForm [E_x, E_y]^T ⓘ
usedFor analyzing polarization transformations ⓘ
representing polarization states of light ⓘ
usedIn design of polarization-sensitive optical systems ⓘ
ellipsometry ⓘ
fiber optics ⓘ
laser optics ⓘ
optical engineering ⓘ
polarimetry ⓘ
usesNumberSystem complex numbers ⓘ

How these facts were elicited

Referenced by (5)

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

Stokes parameters → relatedTo → Jones calculus ⓘ
Mueller calculus → relatedTo → Jones calculus ⓘ
Mueller calculus → differsFrom → Jones calculus ⓘ
Mueller matrix → contrastsWith → Jones calculus ⓘ