Aiaa Aviation 2020 Forum 2020
DOI: 10.2514/6.2020-3175
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Numerical Method for Rapid Aerostructural Design and Optimization

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Cited by 3 publications
(3 citation statements)
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References 43 publications
(146 reference statements)
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“…A generic instrumentation pod weighing 500 lbf (57) is sometimes mounted at a hard point outboard of the wing root. Assuming that all of the fuel is distributed in fuel bladders that extend to 83.1% semispan (53) , the net-weight distribution can be approximated as where K is a scaling constant that depends on the length of the fuel bladder and the weight of the fuel carried in the wing. Using Equation (21) in Equation (8) gives a relationship that can be solved to find K for a fuel bladder that extends to 83.1% semispan with a given fuel weight , i.e. …”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…A generic instrumentation pod weighing 500 lbf (57) is sometimes mounted at a hard point outboard of the wing root. Assuming that all of the fuel is distributed in fuel bladders that extend to 83.1% semispan (53) , the net-weight distribution can be approximated as where K is a scaling constant that depends on the length of the fuel bladder and the weight of the fuel carried in the wing. Using Equation (21) in Equation (8) gives a relationship that can be solved to find K for a fuel bladder that extends to 83.1% semispan with a given fuel weight , i.e. …”
Section: Resultsmentioning
confidence: 99%
“…We will also constrain spar height h and width w , as explained in Ref. (53), to ensure that the spar fits within the local aerofoil section. The optimisation problem can be summarised as follows: where the subscript 0 indicates that the parameter value is prescribed.…”
Section: Numerical Methodologymentioning
confidence: 99%
“…Beyond the classification according to winglet designs and non-planar concepts, publications in the field of induced drag reduction range from reviews (Kroo, 2001) to specific issues (Taylor & Hunsaker, 2020a, 2020bPhillips et al, 2019;Demasi, 2006). Specific issues include variational approaches (Demasi, 2006) and numerical methods for design and optimization (Taylor & Hunsaker, 2020b). Another group of publications focuses on minimizing induced drag under structural constraints (Jones, 1950;Pate & German, 2013;Phillips et al, 2019;Taylor & Hunsaker, 2020a).…”
Section: Introductionmentioning
confidence: 99%