Discrepancy analysis #783
Replies: 4 comments 13 replies
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If you know the measurement error very well, the discrepancy principle, i.e. setting the regularization parameter so that chi-square of 1 is achieved, makes most sense, i.e. the smoothest model is selected that is able to fit the data. |
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In the old (core) inversion, there was a function invChi1 but now there is None. In the upcoming inversions, there will be such a function again. Up to now you can only decrease lambda step by step until you reach chi^2=1. |
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Of course you have to run an inversion in order to have a data fit. It could be done with |
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Your parameter contrast is so low that everything falls below the noise level as you can clearly see in the data image. No chance to resolve it. |
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Is there a way to perform Discrepancy analysis to chose best regularization parameter for refraction manager?
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