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Adjoint Formulation for an Embedded-Boundary Cartesian Method

机译:嵌入边界笛卡儿方法的伴随公式

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Any problems in aerodynamic design can be characterized by smooth and convex objective functions. This motivates the use of gradient-based algorithms, particularly for problems with a large number of design variables, to efficiently determine optimal shapes and configurations that maximize aerodynamic performance. Accurate and efficient computation of the gradient, however, remains a challenging task. In optimization problems where the number of design variables dominates the number of objectives and flow-dependent constraints, the cost of gradient computations can be significantly reduced by the use of the adjoint method.

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