2022
DOI: 10.1115/1.4053917
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Exploring Topology Optimization for High Pressure Turbine Blade Tips

Abstract: This work presents the aerodynamic topology optimisation of high pressure turbine rotor blade tips. Before carrying out the topology optimisation on the blade tip, some initial tip design studies were carried out. A winglet tip was optimised first and it was found that the optimum winglet design features a combination of small and largest overhangs possible that increase the aerodynamic efficiency by 1.40% compared to the datum design. Secondly, a radial basis function based parametrisation was set up to allow… Show more

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Cited by 7 publications
(2 citation statements)
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“…The challenge here is to maximize the aerodynamic efficiency considering hard thermal and structural constraints. The Aero-Thermal-Cooling of the MT1 Turbine [31] (Figure 37) has been used in MADELEINE to show the benefits of using adjointbased MDO to design High-Pressure Turbine Blades. RR is working with USFD, UniCA, NTUA, ESI and OPT on this test case.…”
Section: Aero-thermal-manufacturing High-pressure Turbine Blade Optim...mentioning
confidence: 99%
See 1 more Smart Citation
“…The challenge here is to maximize the aerodynamic efficiency considering hard thermal and structural constraints. The Aero-Thermal-Cooling of the MT1 Turbine [31] (Figure 37) has been used in MADELEINE to show the benefits of using adjointbased MDO to design High-Pressure Turbine Blades. RR is working with USFD, UniCA, NTUA, ESI and OPT on this test case.…”
Section: Aero-thermal-manufacturing High-pressure Turbine Blade Optim...mentioning
confidence: 99%
“…PADRAM provides a rich design space for the Turbine Tip, as shown in Figure 38 the Winglet and squealer are parameterized with spline points, however, in MADELEINE the use of the topology Optimization via the OPT Mimic tool is also explored [39]. Parametric free tip design has produced designs that are 0.3% better than a parametric-based optimized squealer tip [31]. A strong sealing effect has taken place due a counter rotating pair of vortices (Figure 41).…”
Section: 𝑓(𝑥) = 𝛼𝑓 1 (𝑥) + (1 − 𝛼)𝑓 1 (𝑥)mentioning
confidence: 99%