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Deterministic Mueller matrix

Thus, we have the generalized Jones matrix. Its four elements are a function of six parameters P, R, S, a, which have physical meanings. In our applications, the values for the anisotropy parameters P, S, a, (j) were calculated numerically. In our applications we calculated the anisotropy parameters numerically from the deterministic Mueller matrix. In section 4 measurement of the Mueller matrix is described. [Pg.248]

In practice, all 16 elements very often may not be independent. Some may be zero and some may be identical to others depending on symmetry and other physical properties of the studied object [7,8], A typical example is the deterministic class of objects which have less than seven independent elements. Hence, in measuring all 16 elements of the deterministic Mueller matrix, more than 50% are uni nformative measurements. This problem is relevant to imaging polarimetry, since time and storage requirements are important considerations. The number of independent elements of the Mueller matrix can be taken into account in developing a polarimeter. If one takes only three input polarizations, (4.9) can be stractured in the following way ... [Pg.253]

The coherency matrix method permits the so-called dominant type of deterministic polarization transformation i.e., the corresponding deterministic part, Mueller-Jones matrix, of the initial Mueller matrix. A Jones matrix J is a 2x2 complex valued matrix containing generally eight independent parameters from the real and imaginary parts for each the four matrix elements, or seven parameters if the absolute (isotropic) phase which is not of interest for polarizations is excluded. Every Jones matrix can be transformed into an equivalent Mueller matrix but the converse assertion is not necessarily true. Between Jones J and Mueller Mj matrices that describe deterministic objects there exist a one-to-one correspondence ... [Pg.247]


See other pages where Deterministic Mueller matrix is mentioned: [Pg.246]   
See also in sourсe #XX -- [ Pg.246 , Pg.253 ]




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