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PubMed · 617044

A method for the analysis of the data represented by a multiple exponential function.

Y Yamada
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Abstract

A method for the analysis of the data represented by the sum of multiple exponential functions is proposed in which each component of f(t) = n sigma i=1 aie -zetait is expressed as a spectrum. The convolution integral is derived by applying the Laplacian integral to f(t) with suitable transformation of the variables, and the spectrum representation is obtained by using the Fourier transformation. A generalized theoretical analysis is made and several results of numerical evaluations for model data or experimental data are briefly described.

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AnimalsComputersFourier AnalysisHumansMagnetic Resonance SpectroscopyMathematicsModels, TheoreticalNeoplasmsJournal Article

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Y Yamada. 1977. A method for the analysis of the data represented by a multiple exponential function.. https://pubmed.ncbi.nlm.nih.gov/617044/

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