http://www.loc.gov/mods/v3 http://www.loc.gov/standards/mods/v3/mods-3-2.xsd
High-Order Methods for Computational Physics
This book considers recent developments in very high-order accurate numerical discretization techniques for partial differential equations. Primary attention is given to the equations of computational fluid dynamics with additional consideration given to the Hamilton-Jacobi, Helmholtz, and elasticity equations. This book should be of particular relevance to those readers with an interest in numerical discretization techniques which generalize to very high-order accuracy. The volume consists of five articles prepared by leading specialists covering the following specific topics: high-order finite volume discretization via essentially non-oscillatory (ENO) and weighted essentially oscillatory (WENO) reconstruction, the discontinuous Galerkin method, the Galerkin least-squares method, spectral and $hp$-finite element methods, and the mortar finite element method. Implementational and efficiency issues associated with each method are discussed throughout the book.
R. Abgrall, T. Sonar, O. Friedrich, G. Billet: High Order Approximations for Compressible Fluid Dynamics on Unstructured and Cartesian Meshes -- B. Cockburn: Discontinuous Galerkin Methods for Convection-Dominated Problems -- R.D. Henderson: Adaptive Spectral Element Methods for Turbulence and Transition -- C. Schwab: $hp$-FEM for Fluid Flow Simulation -- C.-W. Shu: High Order ENO and WENO Schemes for Computational Fluid Dynamics.
edited by Timothy J. Barth, Herman Deconinck.
Lecture notes in computational science and engineering ; 9