Computational Fluid Dynamics 2000: Proceedings of the First - download pdf or read online

By Kazuhiro Nakahashi (auth.), Professor Nobuyuki Satofuka (eds.)

ISBN-10: 3642565352

ISBN-13: 9783642565359

ISBN-10: 3642625606

ISBN-13: 9783642625602

The foreign convention on Computational Fluid Dynamics (ICCFD) is the merger of the overseas convention on Numerical tools in Fluid Dynamics (ICNMFD) and the foreign Symposium on Computational Fluid Dynamics (ISCFD). it's held each years and brings jointly physicists, mathematicians and engineers to check and proportion contemporary advances in mathematical and computational innovations for modeling fluid dynamics. The lawsuits include a variety of refereed contributions and are supposed to function a resource of reference for all these attracted to the state-of-the-art in computational fluid dynamics.

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Additional info for Computational Fluid Dynamics 2000: Proceedings of the First International Conference on Computational Fluid Dynamics, ICCFD, Kyoto, Japan, 10–14 July 2000

Example text

It is this error which is corrected by a second application of the defect correction procedure. Figure 2 shows the error in the numerical value for the output functional u(lO). Without any correction, the error is second order. Using either defect correction or adjoint error correction on their own increases the order of accuracy to fourth order, but using them both increases the accuracy to sixth order. Note that the calculation with 8 points per wavelength plus both defect and adjoint error correction gives an error which is approximately 2 x 10- 3 .

Are the main concerns in their algorithm developments. Recently, it has been realized by the CE/SE method that a triangular mesh is important to preserve the conservation in space and time and avoid the reconstruction or interpolation [5]. In some sense, a triangular mesh has more symmetry and isotropic properties than a rectangular one. 4 Slip Boundary Condition Another important observation of the kinetic scheme is that it can introduce slip condition in the Navier-Stokes formulation naturally through the use of appropriate flux boundary condition.

The control volume is defined by lines through the centroids of the cells, drawn parallel to the outer edge of each cell, with a length equal to ~ the length of the outer edge, and containing ~ the area of the cell. Using a rectangle rule of integration, the derivative is estimated as where Uk is the value of the velocity at the centroid, Ak is the triangle area, LlYk is the outer edge length, and the sum is over the triangles surrounding the vertex. Modified control volumes are used at boundary vertices, closed by edges along the boundary.

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Computational Fluid Dynamics 2000: Proceedings of the First International Conference on Computational Fluid Dynamics, ICCFD, Kyoto, Japan, 10–14 July 2000 by Kazuhiro Nakahashi (auth.), Professor Nobuyuki Satofuka (eds.)


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