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Spectral Elements for Transport-Dominated Equations (Paperback, Softcover reprint of the original 1st ed. 1997)
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Spectral Elements for Transport-Dominated Equations (Paperback, Softcover reprint of the original 1st ed. 1997)
Series: Lecture Notes in Computational Science and Engineering, 1
Expected to ship within 10 - 15 working days
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Total price: R1,460
Discovery Miles: 14 600
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In the last few years there has been a growing interest in the
development of numerical techniques appropriate for the
approximation of differential model problems presenting multiscale
solutions. This is the case, for instance, with functions
displaying a smooth behavior, except in certain regions where
sudden and sharp variations are localized. Typical examples are
internal or boundary layers. When the number of degrees of freedom
in the discretization process is not sufficient to ensure a fine
resolution of the layers, some stabilization procedures are needed
to avoid unpleasant oscillatory effects, without adding too much
artificial viscosity to the scheme. In the field of finite
elements, the streamline diffusion method, the Galerkin
least-squares method, the bub ble function approach, and other
recent similar techniques provide excellent treatments of transport
equations of elliptic type with small diffusive terms, referred to
in fluid dynamics as advection-diffusion (or convection-diffusion)
equations. Goals This book is an attempt to guide the reader in the
construction of a computa tional code based on the spectral
collocation method, using algebraic polyno mials. The main topic is
the approximation of elliptic type boundary-value par tial
differential equations in 2-D, with special attention to
transport-diffusion equations, where the second-order diffusive
terms are strongly dominated by the first-order advective terms.
Applications will be considered especially in the case where
nonlinear systems of partial differential equations can be re duced
to a sequence of transport-diffusion equations."
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