Orbital Transport 1993
DOI: 10.1007/978-3-642-45720-3_23
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Aerodynamics of Delta Wings with Application to High- Alpha Flight Mechanics

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Cited by 55 publications
(81 citation statements)
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“…Eckalbar [9] gives the wetted surface area as estimated by Stinton [10] as 620 ft 2 for the V-35 and estimates that the wetted surface area of the conventional-tailed model E33A as 620 ft 2 . Using McCormick's [8] value for the skinfriction coefficient and Eckalbar's [9] estimate for the wetted surface area yields an equivalent parasite drag area of 3:14 ft 2 , which agrees quite well with the current flight-test result for f 0 of 3:125 ft 2 . A literature search revealed no similar flight-test data for partialspan partially deflected flaps.…”
Section: Resultssupporting
confidence: 76%
“…Eckalbar [9] gives the wetted surface area as estimated by Stinton [10] as 620 ft 2 for the V-35 and estimates that the wetted surface area of the conventional-tailed model E33A as 620 ft 2 . Using McCormick's [8] value for the skinfriction coefficient and Eckalbar's [9] estimate for the wetted surface area yields an equivalent parasite drag area of 3:14 ft 2 , which agrees quite well with the current flight-test result for f 0 of 3:125 ft 2 . A literature search revealed no similar flight-test data for partialspan partially deflected flaps.…”
Section: Resultssupporting
confidence: 76%
“…The coefficient of lift variation is compared with the theoretical lift coefficient variation given by McCormick's formula (McCormick [17]). According to McCormick's formula, the lift curve slope depends on the aspect ratio by…”
Section: Force-based Experimental Resultsmentioning
confidence: 99%
“…One lift equation is the one derived by Dudley and Ellington (subscript DE), Equation (2), and the second equation is derived by Weis-Fogh (subscript W-F), shown in Equations (3) and (4). In this section, these dimensionless numbers, η L , C L DE , and C L W´F are calculated for three bumblebees during hovering flight.…”
Section: Evaluation Of C L and η L Of Hovering Bumblebeesmentioning
confidence: 99%
“…The absence of the average angular velocity impedes the direct application of Equation (1) to evaluate the lift-generating capability of flapping wings. In order to apply the equation to flapping wings, the average angular velocity ω must be inserted in Equation (1) by means of an artificial computational construct, the blade element method (BEM) [4] (p. 347), which result in Equations (2) and (3). This construct consists in dividing the flapping wing into a large number of chordwise elements along its span R. Each of these elements of infinitesimally small width are immersed in a unique local flow field that vary along the length of the flapping wing and must be defined a priori by adding the translation velocity vector v 8 (accounted for in Equation (1)) to the local average tangential velocity v tg due to average angular velocity ω of the flapping wing (both velocities v tg and ω are not accounted for in Equation (1)).…”
Section: Introductionmentioning
confidence: 99%