首页> 美国政府科技报告 >Solution of the Laplace Equation in the Presence of a Semi-Infinite Boundary - the Case of an Oscillating Cantilever Plate in Uniform Incompressible Flow (Neumann Boundary Conditions; Fourier Sine and Cosine Transforms)
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Solution of the Laplace Equation in the Presence of a Semi-Infinite Boundary - the Case of an Oscillating Cantilever Plate in Uniform Incompressible Flow (Neumann Boundary Conditions; Fourier Sine and Cosine Transforms)

机译:半无限边界存在下Laplace方程的解 - 以均匀不可压缩流中的振荡悬臂板为例(Neumann边界条件; Fourier正弦和余弦变换)

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The solution of the two-dimensional Laplace equation satisfying Neumann boundary conditions on a semi-infinite boundary is obtained using the Fourier Cosine and Sine transforms. The case of a flexible plate in uniform flow is considered in detail and it is shown that the expression for the velocity potential for plates with fixed ends is a special case of that for cantilever plates. (Atomindex citation 13:715441)

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