1982
DOI: 10.2172/5044823
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Catalog of low-Reynolds-number airfoil data for wind-turbine applications

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Cited by 92 publications
(53 citation statements)
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“…The lift coefficient for a symmetrical airfoil is zero at an angle of attack of zero and increases to (Miley, 1982); Re, Reynolds number over 1.0 before decreasing at higher angles of attack. The lift coefficient for a symmetrical airfoil is zero at an angle of attack of zero and increases to (Miley, 1982); Re, Reynolds number over 1.0 before decreasing at higher angles of attack.…”
Section: Stream Linesmentioning
confidence: 98%
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“…The lift coefficient for a symmetrical airfoil is zero at an angle of attack of zero and increases to (Miley, 1982); Re, Reynolds number over 1.0 before decreasing at higher angles of attack. The lift coefficient for a symmetrical airfoil is zero at an angle of attack of zero and increases to (Miley, 1982); Re, Reynolds number over 1.0 before decreasing at higher angles of attack.…”
Section: Stream Linesmentioning
confidence: 98%
“…There are many types of airfoils (see Abbott and von Doenhoff, 1959;Althaus and Wortmann, 1981;Althaus, 1996;Miley, 1982;Tangler, 1987). A few examples of ones that have been used in wind turbine designs are shown in Figure 3.8.…”
Section: Airfoil Terminologymentioning
confidence: 99%
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“…(The Reynolds number effects on the lift and drag coefficients are innumerable and would require a significant treatise well beyond the scope of this report. For a concise tutorial on the subject the reader is referred to the recent work of Miley (1982).) Also accounted for in the power curve are terms like rotor efficiency, which includes the above Reynolds number information, and gearbox efficiency or losses, and the generator losses.…”
Section: Model Verificationmentioning
confidence: 99%