"Principles of Applied Mathematics" provides a comprehensive look
at how classical methods are used in many fields and contexts.
Updated to reflect developments of the last twenty years, it shows
how two areas of classical applied mathematics--spectral theory of
operators and asymptotic analysis--are useful for solving a wide
range of applied science problems. Topics such as asymptotic
expansions, inverse scattering theory, and perturbation methods are
combined in a unified way with classical theory of linear
operators. Several new topics, including wavelength analysis,
multigrid methods, and homogenization theory, are blended into this
mix to amplify this theme.This book is ideal as a survey course for
graduate students in applied mathematics and theoretically oriented
engineering and science students. This most recent edition, for the
first time, now includes extensive corrections collated and
collected by the author.
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