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Information Journal Paper

Title

EXTENSION OF AN IMPLICIT UPWIND SCHEME TO AN UNSTRUCTURED GRID FOR VISCOUS FLOW FIELDS

Pages

  1-12

Abstract

 Two essential steps in numerical simulation of a flow field are discrimination of the computational space and discrimination of the governing partial differential equations (pde's). In the present work a TRIANGULAR UNSTRUCTURED GRID is utilized. Unstructured grids are recognized to be superior for complex geometries as well as for grid adaptation. For discrimination of governing pde's a FINITE ELEMENT method is employed. This research presents a new implicit FINITE ELEMENT method in a TRIANGULAR UNSTRUCTURED GRID. For convection term of Navier-Stokes equation a conservative UPWIND method is used, while a FINITE ELEMENT method is used for viscous terms. Results are very promising for VISCOUS FLOWs inside a driven cavity.

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    APA: Copy

    MAZAHERI, K., DARBANDI, M., & VAKILIPOUR, S.. (2006). EXTENSION OF AN IMPLICIT UPWIND SCHEME TO AN UNSTRUCTURED GRID FOR VISCOUS FLOW FIELDS. MODARES TECHNICAL AND ENGINEERING, -(24 (SPECIAL ISSUE ON MECHANICAL ENGINEERING)), 1-12. SID. https://sid.ir/paper/25149/en

    Vancouver: Copy

    MAZAHERI K., DARBANDI M., VAKILIPOUR S.. EXTENSION OF AN IMPLICIT UPWIND SCHEME TO AN UNSTRUCTURED GRID FOR VISCOUS FLOW FIELDS. MODARES TECHNICAL AND ENGINEERING[Internet]. 2006;-(24 (SPECIAL ISSUE ON MECHANICAL ENGINEERING)):1-12. Available from: https://sid.ir/paper/25149/en

    IEEE: Copy

    K. MAZAHERI, M. DARBANDI, and S. VAKILIPOUR, “EXTENSION OF AN IMPLICIT UPWIND SCHEME TO AN UNSTRUCTURED GRID FOR VISCOUS FLOW FIELDS,” MODARES TECHNICAL AND ENGINEERING, vol. -, no. 24 (SPECIAL ISSUE ON MECHANICAL ENGINEERING), pp. 1–12, 2006, [Online]. Available: https://sid.ir/paper/25149/en

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