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Surface mesh

The Ni(l 11) surface reconstructs when exposed to ethylene at 500 K to form an almost square, (5x5) A2, (2 x 2)-2C surface mesh. The carbon atoms thereby increase their coordination to the nickel atoms, which is the driving force for the reconstruction. [Pg.150]

Fio. 7. Typical examples of unstructured meshes (a) the surface mesh on a number of spheres and a section of the cylinder and (b) a section of the interior mesh in a plane indicated in part (a). [Pg.338]

Figure 3.9 Surface mesh plot showing the variation of In content in an InAlAs layer on GaAs. (Courtesy T.Lafford)... Figure 3.9 Surface mesh plot showing the variation of In content in an InAlAs layer on GaAs. (Courtesy T.Lafford)...
To find a solution to this problem using BEM, we must solve the Stokes system of equations with their corresponding equivalent integral formulation eqn. (10.82) with traction boundary conditions at the entrance and end of the tube and with no-slip boundary conditions at the tube walls. We start by creating the surface mesh and by selecting the position of the internal points where we are seeking the solution. Figure 10.19 shows a typical BEM mesh with 8-noded quadratic elements. [Pg.540]

Figure 7.6 Fragment generation and matching using the Shapelets approach, (a) A molecular fragment is described by its Shapelets (paraboloids) decomposition of the solvent-accessible surface (mesh), (b) Result of fragments matching to a reference structure. A benzamidine building-block was matched to a thrombin inhibitor by Shapelets-mdiic g. Figure 7.6 Fragment generation and matching using the Shapelets approach, (a) A molecular fragment is described by its Shapelets (paraboloids) decomposition of the solvent-accessible surface (mesh), (b) Result of fragments matching to a reference structure. A benzamidine building-block was matched to a thrombin inhibitor by Shapelets-mdiic g.
Two-periodic surfaces deserve some comment. The most interesting examples of these surfaces can be visualised as confined between two parallel bounding planes, with a regular network of pores joining the two parallel sheets. We call these surfaces "mesh surfaces", due to their characteristic two-dimensional porous network, which resembles a mesh. A square mesh surface is shown in Fig. 1.12. The mean curvature of these surfaces can be... [Pg.17]

Jiao, X. and Heath, M.T (2004b) Overlaying Surface Meshes. [Pg.328]

Surface mesh Number of elements Number of control points... [Pg.2761]

The propeller setup was used for this purpose. From a computational standpoint, a mesh of the vessel-propeller set was created containing 8746 elements yielding 54,333 velocity equations and 8746 concentration equations. The surface mesh of the propeller (Fig. 5) comprised 964 control points. A maximum of three control points per element was used to avoid locking. Unsteady state flow simulations were performed with a 1-s time step and three coupling iterations between the Navier-Stokes equations and the solid transport equation were required per time step. Steady state was deemed obtained when the solids concentration coefficient of variation did not change. [Pg.2761]

Structuring at the larger than film-thickness scale can include surface grooves and channels and possible incorporation of surface meshes. These act to influence the velocity distribution across the disk allowing the liquid in some cases to detach and reimpact on the surface many times as it crosses the disk. This can be used to introduce a greater variation in the transport rates for the liquid flowing over the disk compared to the more steady conditions on the smooth disk surface. [Pg.2850]

From the mathematical point of view the complexity is reduced because the system of equations which has to be solved is a function defined on the two-dimensional manifold of the control volumes boundary and leads to a dimension reduction. Practically the discretisation of the boundary usually is more simple than the meshing of complex three dimensional volumes. Especially this pertains to the transient flow channel geometry in co-rotating twin screw extruders. The surface meshes for the screws can independently be rotated inside the screw and barrel mesh analogous to the batchwise working internal mixer (Banbury Mixer) shown in the bottom part of Fig. 5.26. [Pg.501]

The model for the geometry description in MOREX contains a complete three dimensional, parametrized description of conveying- and kneading elements. Based on this model a surface mesh can be exported to the BEM-software. For the structure of these meshes the cross section can be seen in Fig. 5.36. Additionally the visualization of the screws in MOREX is based on these meshes. The boundary conditions for the numerical methods as well as the velocity profile at the flow channel inflow and the viscosity can be given in a specified module in MOREX, resp. are overtaken from a previous MOREX calculation. [Pg.514]

The surface mesh may be centered, in which case the notation would be c(mxn). [Pg.263]

FIGURE 10.4 Three-dimensional numerical grid of the computational domain (a) XZ vertical section and (b) surface mesh. [Pg.234]

Free form surfaces are also called sculptured surfaces because the result is sometimes like a sculpture. These surfaces sometimes are created in a manner similar to making a sculpture. Curve set inputs suggest the third name for free form surfaces mesh surfaces. [Pg.104]

Figures 3 and 4 show respectively the fluid surface meshing and the pressure distribution obtained by the FEM calculation. [Pg.1344]


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