24th Aerospace Sciences Meeting 1986
DOI: 10.2514/6.1986-511
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Application of surface transpiration in computational aerodynamics

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Cited by 21 publications
(10 citation statements)
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“…In an integral formulation where W 1 , W 2 and * correspond respectively to two test functions and to a dimensionally consistent scalar product in R 4 , this can be written as follows: (30) defines v NS (c) as soon as c is given. The delicate point is that v NS (c) is defined on a domain X c which varies with c. The contribution of Hadamard and of other workers addressing this issue is to give a rigorous context to the differentiation of v NS (c) with respect to c. The reader interested in this theory can examine Refs.…”
Section: Hadamard Formulation For Domain Deformationmentioning
confidence: 99%
“…In an integral formulation where W 1 , W 2 and * correspond respectively to two test functions and to a dimensionally consistent scalar product in R 4 , this can be written as follows: (30) defines v NS (c) as soon as c is given. The delicate point is that v NS (c) is defined on a domain X c which varies with c. The contribution of Hadamard and of other workers addressing this issue is to give a rigorous context to the differentiation of v NS (c) with respect to c. The reader interested in this theory can examine Refs.…”
Section: Hadamard Formulation For Domain Deformationmentioning
confidence: 99%
“…To avoid potential di culties associated with grid deformation and the ROM procedure described above, a transpiration boundary condition is applied at y = 0 to model the e ects of a moving boundary without grid deformation [23]. For the bump problem examined herein, the transpiration boundary condition involves the enforcement of the exact condition of impermeability at the panel surface,…”
Section: Initial and Boundary Conditionsmentioning
confidence: 99%
“…This boundary condition is known as the transpiration boundary [18]. The geometry motion and grid motion need not coincide, and the difference is compensated by prescribing a transversal flow along the boundary (effectively a linearization of the correct boundary motion on the incorrect mesh).…”
Section: Motion Representation Under Time Refinementmentioning
confidence: 99%