7th AIAA ATIO Conf, 2nd CEIAT Int'l Conf on Innov and Integr in Aero Sciences,17th LTA Systems Tech Conf; Followed by 2nd TEOS 2007
DOI: 10.2514/6.2007-7817
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Computational Process Management for Aircraft Conceptual Design

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Cited by 4 publications
(3 citation statements)
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“…In Chen et al 8 , it was demonstrated that the standard deviation of an input variable of a default workflow (original sequencing) can be swapped with one of the standard deviations of the original output variables. This technique is based on a computational workflow management (CWM) method, developed by Balachandran et al 17 and Guenov et al 18 , where the user is able to specify the variables he or she wants to swap, after which the reversed workflow is created. The CWM method enables the automatic formulation of the reversed workflow into an optimization problem and it is solved using a Gauss-Newton algorithm.…”
Section: Workflow Reversalmentioning
confidence: 99%
“…In Chen et al 8 , it was demonstrated that the standard deviation of an input variable of a default workflow (original sequencing) can be swapped with one of the standard deviations of the original output variables. This technique is based on a computational workflow management (CWM) method, developed by Balachandran et al 17 and Guenov et al 18 , where the user is able to specify the variables he or she wants to swap, after which the reversed workflow is created. The CWM method enables the automatic formulation of the reversed workflow into an optimization problem and it is solved using a Gauss-Newton algorithm.…”
Section: Workflow Reversalmentioning
confidence: 99%
“…1. A brief summary of the flow chart steps is given below while a detailed description of the associated techniques is presented in Guenov et al [9], Balachandran et al [1] and Balachandran [2].…”
Section: Computational Workflow Managementmentioning
confidence: 99%
“…The methods follow the tracks laid by the NBI, PP-based and NC methods, combining the various approaches and the knowledge gained from them. Its formulation is as follows: min f(x) subject to K inequality constraints: g k (x) £ 0, k = 1,2,…,K P equality constraints: h p (x) = 0, p = 1,2,…,P subject to the additional (1) where v j = (l j / l i ) e l -e j for j ¹ l, v l = m l e l / l l -m, e j ∀j are the base vectors of the coordinate system, l is the unit vector orthogonal to the utopia plane, n c is a fraction of the Euclidean distance between two contiguous utopia plane points, m Î  M is a vector such that m i = 1 ∀i and m l = 0 and , L U x x are the lower and upper bounds for the input variables, respectively. The formulation is similar to the NC method, where M -1 constraints are used for building M -1 hyper-planes which confine the solution to a region of the criterion space.…”
Section: Multiobjective Optimization -Generating a Well-distributed Smentioning
confidence: 99%