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Numerical Schemes for Conservation Laws (Hardcover)
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Numerical Schemes for Conservation Laws (Hardcover)
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Wiley-Teubner Series Advances in Numerical Mathematics Editors Hans
Georg Bock Mitchell Luskin Wolfgang Hackbusch Rolf Rannacher
Numerical Schemes for Conservation Laws Dietmar KrAner
Albert-Ludwigs-UniversitAt, Freiburg, Germany Many problems of
fluid mechanics, in particular in gas-dynamics, have led to the
study of non-linear hyperbolic conservation laws. Since the
solutions of conservation laws may be discontinuous, even for
smooth data, special stabilization techniques such as upwinding are
necessary. This book systematically studies upwind methods for
initial value problems for scalar conservation laws in one-and
multidimensions. The mathematical theory of convergence theory and
of a priori error estimates is presented in detail for structured
grids (finite difference methods) as well as for unstructured grids
(finite volume methods). Higher order schemes are also included. In
the second part of the book the algorithms for scalar equations are
generalized into systems of conservation laws in one- and
multidimensions. The most powerful schemes for the discretization
of systems are described and numerical examples are presented. In
particular, local grid refinement has been taken into account. The
initial boundary value problem is also considered for linear
systems and nonlinear scalar conservation laws. Since nearly all
mathematical details are developed and described in this book, it
can be used as an introduction to the theory of upwind methods for
conservation laws. Wiley Teubner
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