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Mathematical Modeling of Optical Coherence Tomography

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Inverse Problems

Co-authors: Peter Elbau (University of Vienna), Leonidas Mindrinos (University of Vienna)

In this talk we present mathematical methods to formulate Optical Coherence Tomography (OCT) on the basis of the electromagnetic theory. OCT produces high-resolution images of the inner structure of biological tissues. Images are obtained by measuring the time delay and the intensity of backscattered of back-reflected light from the sample considering also the coherence properties of light. A general mathematical problem for OCT is presented considering the sample field as a solution of the Maxwell’s equations. Moreover, we present some imaging formulas.

This talk is part of the Isaac Newton Institute Seminar Series series.

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