Discontinuous Finite Elements in Fluid Dynamics and Heat Transfer, Li 2006 PDF
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Discontinuous Finite Elements in Fluid Dynamics and Heat Transfer
Series: Computational Fluid and Solid Mechanics
Li, Ben Q.
Springer, 2006
The discontinuous finite element method (also known as the discontinuous Galerkin method) embodies the advantages of both finite element and finite difference methods. It can be used in convection-dominant applications while maintaining geometric flexibility and higher local approximations throught the use of higer-order elements. Element-by element connection propagates the effect of boundary conditions and the local formulation obviates the need for global matrix assembly. All of this adds up to a method which is not unduly memory-intensive and uniquely useful for working with computational dynamics, heat transfer and fluid flow calculations.
PDF | English | 6 MB | 574 p.
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