2002
DOI: 10.2514/2.5991
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Shape Optimization of Supersonic Turbines Using Global Approximation Methods

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Cited by 62 publications
(22 citation statements)
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“…For a simple preliminary design optimization, the use of an inexpensive 1-D solver may be sufficient. However, for the final detailed design, more complex solvers may be needed [11,12]. The choice of a model has an important bearing on the computational expense of evaluating designs.…”
Section: Framework Detailsmentioning
confidence: 99%
See 1 more Smart Citation
“…For a simple preliminary design optimization, the use of an inexpensive 1-D solver may be sufficient. However, for the final detailed design, more complex solvers may be needed [11,12]. The choice of a model has an important bearing on the computational expense of evaluating designs.…”
Section: Framework Detailsmentioning
confidence: 99%
“…The surrogates provide fast approximations of the system response making optimization and sensitivity studies possible. Response surface approximations, neural network techniques, spline, and kriging are examples of methods used to generate surrogates for simulations in the optimization of complex flows involving applications such as engine diffusers [8], rocket injectors [17], and supersonic turbines [11,12]. The major benefit of surrogate models is the ability to quickly obtain any number of additional function evaluations without resorting to more expensive numerical models.…”
Section: Model Objectives Using Surrogate Modelsmentioning
confidence: 99%
“…Madsen et al [7], Papila et al [8,9], Shyy et al [10,11] and, Vaidyanathan et al [12,13] used RSAs as design evaluators for the optimization of propulsion components including a turbulent flow diffuser, supersonic turbine, swirl coaxial injector element and liquid rocket injector designs. Redhe et al [14,15] and Craig et al [16] used RSAs in design of vehicles for crashworthiness.…”
Section: T Goel Et Almentioning
confidence: 99%
“…For each dataset, the vector (1) was evaluated using Equation (9), and the actual response vector y was calculated using Equation (25). The estimated coefficients vector b was then recomputed for cases 2-4 to account for inconsistencies between the data and the assumed true model and is referred as b .…”
Section: Selection Of Design Points and Generation Of Response Vectormentioning
confidence: 99%
“…Other approaches suggest implementing a neural network (NN) and/or a response surface method (RSM) to fit curves through the design space [45,52,53,54]. This enables an approximate answer to be obtained for a design rather than having to call a CFD solver for a computationally expensive fitness evaluation.…”
Section: Previous Work On Cfd-based Shape Optimizationmentioning
confidence: 99%