Abstract
In many physical experiments, the observations r(m,n) can be represented as the convolution of a model p(m,n) with a source function s(m,n) subject to additive noise e(m,n). The ultimate goal of deconvolution schemes1,2 is to recover both the model and the source function using observations and all other available information. Let d(m,n) = p(m,n) * s(m,n). The signal-to-noise ratio α is defined as α = Σ Σ d2(m,n)/Σ Σ e2(m,n).
© 1983 Optical Society of America
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