Applied Mathematics and Computation, ( ISI ), Year (2007-2)

Title : Wing Drag minimization ( Wing drag minimization )

Authors: Mohammad keyanpour , Mohammad Hadi Farahi ,

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Abstract A shape optimization problem concerned with minimum drag of a thin wing is considered. In this paper, measure theory approach in function space is derived, resulting in an effective algorithm for the discretized optimization problem. First the problem is expressed as an optimal problem governed by variational forms on a fixed domain. Then by using an embedding method, the class of admissible shapes is replaced by a class of positive Borel measures. The optimization problem in the measure space is then approximated by a linear programming problem. The optimal measure representing optimal shape is approximated by the solution of the finite-dimensional linear programming problem.  2006 Elsevier Inc. All rights reserved.


Keywords: Thin wing; Optimal shape design; Optimal control; Measure theory; LP
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author = {Keyanpour, Mohammad and Farahi, Mohammad Hadi},
title = {Wing Drag minimization},
journal = {Applied Mathematics and Computation},
year = {2007},
month = {February},
issn = {0096-3003},
keywords = {Keywords: Thin wing; Optimal shape design; Optimal control; Measure theory; LP},


%0 Journal Article
%T Wing Drag minimization
%A Keyanpour, Mohammad
%A Farahi, Mohammad Hadi
%J Applied Mathematics and Computation
%@ 0096-3003
%D 2007