Abstract
The Paper gives a method for the resolution of a curve of the compound exponential form B = Σ1n a1exp(-λ1t) into its components, the values of a and λ for the n different exponential terms being found from 2n values of B equidistant along the axis of t. A method is also given for finding the most probable values of these constants from any number (>2n) of observed values of B taken at irregular intervals of t.
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