Understanding Jones Matrixes for Linear Polarization

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The discussion centers on the use of Jones matrices for representing linear polarization of light. For light polarized in the x direction, the matrix is (1,0), and for the y direction, it is (0,1). When light is polarized at a 45-degree angle, the matrix is expressed as (1/sqrt(2), 1/sqrt(2)). The 1/sqrt(2) factor is included for normalization, ensuring the length of the Jones vector equals one, which is important for maintaining consistent intensity representation. This normalization is a standard convention in the analysis of polarized light.
strange_quark
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I have a very basic question regarding jones matrixes.

So for Linear polarized light in the x direction the jones matrix would be (1,0)

And for linear polarized light in the y direction the jones matrix would be (0,1)

But when light is linearly polarized in a 45 degree angle from the x-axis the jones matrix becomes (1/sqrt(2) *(1,1)

my question is: what is the 1/sqrt(2) doing there?

I mean if you draw this point in a x,y system the angle is going to be 45 degrees no matter how large the x and y coordinate are going to be assuming they are equal to each other
 
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strange_quark said:
what is the 1/sqrt(2) doing there?
Just convention to make the energy unit equal to unity.
 
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The length of the Jones vector is sometimes considered as intensity. So the 1/sqrt(2) is there for normalization, to make the length of the vector 1.
 
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