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Direct and Inverse Scattering for the Matrix Schroedinger Equation (Hardcover, 1st ed. 2021)
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Direct and Inverse Scattering for the Matrix Schroedinger Equation (Hardcover, 1st ed. 2021)
Series: Applied Mathematical Sciences, 203
Expected to ship within 12 - 17 working days
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Authored by two experts in the field who have been long-time
collaborators, this monograph treats the scattering and inverse
scattering problems for the matrix Schroedinger equation on the
half line with the general selfadjoint boundary condition. The
existence, uniqueness, construction, and characterization aspects
are treated with mathematical rigor, and physical insight is
provided to make the material accessible to mathematicians,
physicists, engineers, and applied scientists with an interest in
scattering and inverse scattering. The material presented is
expected to be useful to beginners as well as experts in the field.
The subject matter covered is expected to be interesting to a wide
range of researchers including those working in quantum graphs and
scattering on graphs. The theory presented is illustrated with
various explicit examples to improve the understanding of
scattering and inverse scattering problems. The monograph
introduces a specific class of input data sets consisting of a
potential and a boundary condition and a specific class of
scattering data sets consisting of a scattering matrix and
bound-state information. The important problem of the
characterization is solved by establishing a one-to-one
correspondence between the two aforementioned classes. The
characterization result is formulated in various equivalent forms,
providing insight and allowing a comparison of different techniques
used to solve the inverse scattering problem. The past literature
treated the type of boundary condition as a part of the scattering
data used as input to recover the potential. This monograph
provides a proper formulation of the inverse scattering problem
where the type of boundary condition is no longer a part of the
scattering data set, but rather both the potential and the type of
boundary condition are recovered from the scattering data set.
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