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- W2550096679 abstract "In this article we describe a boundary integral method for calculating the incompressible potential flow around arbitrary, lifting, three-dimensional bodies. By using Green theorems to the inner and outer regions of the body and combining the resulting expressions we obtain a general integral representation of the flow. The body surface is divided into small quadrilateral and triangular elements and each element has a constant singularities distribution of sinks and dipoles. An internal constraint is used and the sink distribution is determined by an external Neumann boundary condition. The application of Kutta's condition is quite simple; no extra equation or trailing-edge velocity point extrapolation are required. The method is robust with a low computational cost even when it is extended to solve complex three-dimensional body geometries. Calculations of the pressure coefficient, lift coefficient and induced drag coefficient are computed by the boundary integral numerical simulations. The boundary integral code developed here is verified by comparing the numerical predictions with experimental measurements, analytical solutions and results of the lifting-line theory and vortex-lattice method." @default.
- W2550096679 created "2016-11-30" @default.
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- W2550096679 date "2005-01-01" @default.
- W2550096679 modified "2023-09-27" @default.
- W2550096679 title "AN APPLICATION OF A BOUNDARY INTEGRAL METHOD FOR SIMULATING POTENTIAL FLOW AROUND THREE-DIMENSIONAL BODIES" @default.
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