Estimation of Perturbations Due to Flow Around Blast Gauges With Spheroidal Shap
Estimation of Perturbations Due to Flow Around Blast Gauges With Spheroidal Shap
S a Schaaf
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The proper avorarre to u^e over the tot) and bottom faces might at first thought be taken to be the simple unweighted average of C (P) over the equatorial plane circle of the corresponding p J o spheroid. However (see Fig. 5^, the spheroid which , f >^ Pig, 5 Gauge and anproxirrating spheroid most nearly approximates the gan. Ge extends beyond the top and bottom faces of the tourmaline crystal. This suggests that we take the average of C (?) over only a part of the area of the corresponding equ...atorial circle. Inspection of of Fig. 2 and 3 shavs that C (p) is quite constant over a p, o large portion of the equatorial circle, changing appreciably only near the leading and trailing edges - i. E. In just the regions to be om. Itted in calculating the average C, Accordingly, we expect C q to have values something like -, 35 and -, 60 for t = 3/13 and 3/7 respectively. These are the values used in calculating Table I. (cl In the case of a true spheroidal gauge, we v;ould Fig. 6 Spheroidal Gauge expect C to be the average of C (P) over the entire p, o P, o equatorial circle.
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