Two numerical procedures are proposed for surface condenser analysis. In the ®rst method a two-noded element is used with a variable heat transfer coecient for each element. This method is suitable for performance analysis under various operating conditions. A four-noded element is also proposed for
Modelling of two-dimensional laminar flow using finite element method
✍ Scribed by Robert Jurjević
- Publisher
- John Wiley and Sons
- Year
- 1999
- Tongue
- English
- Weight
- 474 KB
- Volume
- 31
- Category
- Article
- ISSN
- 0271-2091
No coin nor oath required. For personal study only.
✦ Synopsis
In this paper, a Galerkin weighted residual finite element numerical solution method, with velocity material time derivative discretisation, is applied to solve for a classical fluid mechanics system of partial differential equations modelling two-dimensional stationary incompressible Newtonian fluid flow. Classical examples of driven cavity laminar flow and laminar flow past a cylinder are presented. Numerical results are compared with data found in the literature.
📜 SIMILAR VOLUMES
We present a numerical algorithm for the determination of muscle response by the ÿnite element method. Hill's three-element model is used as a basis for our analysis. The model consists of one linear elastic element, coupled in parallel with one non-linear elastic element, and one non-linear contrac
In this paper a numerical procedure for simulating two-uid ows is presented. This procedure is based on the Volume of Fluid (VOF) method proposed by Hirt and Nichols 1 and the Continuum Surface Force (CSF) model developed by Brackbill et al. 2 In the VOF method uids of di erent properties are identi
This paper presents a p-version least-squares "nite element formulation for the k} turbulence model. The dimensionless forms of the describing partial di!erential equations are cast into a system of "rst-order partial di!erential equations by utilizing auxiliary variables. Primary, and auxiliary var
A new nonconforming exponentially fitted finite element for a Galerkin approximation of convectiondiffusion equations with a dominating advective term is considered. The attention is here focused on the drift-diffusion current continuity equations in semiconductor device modeling. The scheme extends