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- 1.
- Can the coherence matrix be used as the prime observable instead
of the coherence vector? The mixed product rule cannot be applied
directly but the connection should be possible. Does it have any
advantages? One advantage is that the eigenvalues of the coherence
matrix are the two independent states of the radiation field and
so, for example, one obtains the entropy of a polarized radiation
field by summing the entropies of the two eigenvalues. Presumably
something similar must apply to CLEAN. This question, therefore,
is most important when considering Image Solvers.
- 2.
- Can this formalism be usefully applied to single dish observations?
For mosaicing, this would be convenient. One would need to add terms
for total power offsets that are neglected in most synthesis
applications.
- 3.
- Does this formalism lend itself naturally to the expression of
fringe fitting algorithms? The answer is almost certainly yes.
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