Inverse problems arise in practical situations such as medical
imaging, geophysical exploration, and non-destructive evaluation
where measurements made on the exterior of a body are used to
determine properties of the inaccessible interior. There have been
substantial developments in the mathematical theory of inverse
problems, and applications have expanded greatly. In this volume,
leading experts in the theoretical and applied aspects of inverse
problems offer extended surveys on several important topics in
modern inverse problems, such as microlocal analysis, reflection
seismology, tomography, inverse scattering, and X-ray transforms.
Each article covers a particular topic or topics with an emphasis
on accessibility and integration with the whole volume. Thus the
collection can be at the same time stimulating to researchers and
accessible to graduate students.
General
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