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Modern Solvers for Helmholtz Problems (Hardcover, 1st ed. 2017)
Loot Price: R3,649
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Modern Solvers for Helmholtz Problems (Hardcover, 1st ed. 2017)
Series: Geosystems Mathematics
Expected to ship within 12 - 17 working days
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This edited volume offers a state of the art overview of fast and
robust solvers for the Helmholtz equation. The book consists of
three parts: new developments and analysis in Helmholtz solvers,
practical methods and implementations of Helmholtz solvers, and
industrial applications. The Helmholtz equation appears in a wide
range of science and engineering disciplines in which wave
propagation is modeled. Examples are: seismic inversion, ultrasone
medical imaging, sonar detection of submarines, waves in harbours
and many more. The partial differential equation looks simple but
is hard to solve. In order to approximate the solution of the
problem numerical methods are needed. First a discretization is
done. Various methods can be used: (high order) Finite Difference
Method, Finite Element Method, Discontinuous Galerkin Method and
Boundary Element Method. The resulting linear system is large,
where the size of the problem increases with increasing frequency.
Due to higher frequencies the seismic images need to be more
detailed and, therefore, lead to numerical problems of a larger
scale. To solve these three dimensional problems fast and robust,
iterative solvers are required. However for standard iterative
methods the number of iterations to solve the system becomes too
large. For these reason a number of new methods are developed to
overcome this hurdle. The book is meant for researchers both from
academia and industry and graduate students. A prerequisite is
knowledge on partial differential equations and numerical linear
algebra.
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