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- Mueller_calculus abstract "Mueller calculus is a matrix method for manipulating Stokes vectors, which represent the polarization of light. It was developed in 1943 by Hans Mueller, a professor of physics at the Massachusetts Institute of Technology. In this technique, the effect of a particular optical element is represented by a Mueller matrix—a 4×4 matrix that is a generalization of the Jones matrix.Light which is unpolarized or partially polarized must be treated using Mueller calculus, while fully polarized light can be treated with either Mueller calculus or the simpler Jones calculus. Many problems involving coherent light (such as from a laser) must be treated with Jones calculus, because it works with amplitude rather than intensity of light, and retains information about the phase of the waves. Any fully polarized, partially polarized, or unpolarized state of light can be represented by a Stokes vector . Any optical element can be represented by a Mueller matrix (M).If a beam of light is initially in the state and then passes through an optical element M and comes out in a state , then it is writtenIf a beam of light passes through optical element M1 followed by M2 then M3 it is writtengiven that matrix multiplication is associative it can be writtenMatrix multiplication is not commutative, so in generalBelow are listed the Mueller matrices for some ideal common optical elements:Linear polarizer (Horizontal Transmission)Linear polarizer (Vertical Transmission)Linear polarizer (+45° Transmission)Linear polarizer (-45° Transmission)Quarter wave plate (fast-axis vertical)Quarter wave plate (fast-axis horizontal)Half wave plate (fast-axis vertical)Attenuating filter (25% Transmission)".
- Mueller_calculus wikiPageExternalLink catalogue.asp?isbn=0521818273.
- Mueller_calculus wikiPageID "2297912".
- Mueller_calculus wikiPageRevisionID "570486522".
- Mueller_calculus hasPhotoCollection Mueller_calculus.
- Mueller_calculus subject Category:Matrices.
- Mueller_calculus subject Category:Polarization_(waves).
- Mueller_calculus type Abstraction100002137.
- Mueller_calculus type Arrangement107938773.
- Mueller_calculus type Array107939382.
- Mueller_calculus type Group100031264.
- Mueller_calculus type Matrices.
- Mueller_calculus type Matrix108267640.
- Mueller_calculus comment "Mueller calculus is a matrix method for manipulating Stokes vectors, which represent the polarization of light. It was developed in 1943 by Hans Mueller, a professor of physics at the Massachusetts Institute of Technology.".
- Mueller_calculus label "Cálculo de Mueller".
- Mueller_calculus label "Matrice de Mueller".
- Mueller_calculus label "Mueller calculus".
- Mueller_calculus label "Müller-Matrix".
- Mueller_calculus label "مصفوفة مولر".
- Mueller_calculus sameAs Müller-Matrix.
- Mueller_calculus sameAs Cálculo_de_Mueller.
- Mueller_calculus sameAs Matrice_de_Mueller.
- Mueller_calculus sameAs 뮬러_행렬.
- Mueller_calculus sameAs m.071wk9.
- Mueller_calculus sameAs Q1064220.
- Mueller_calculus sameAs Q1064220.
- Mueller_calculus sameAs Mueller_calculus.
- Mueller_calculus wasDerivedFrom Mueller_calculus?oldid=570486522.
- Mueller_calculus isPrimaryTopicOf Mueller_calculus.