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"lfk f; \"A Lt. - Airborne Systems

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TABLE 8. LEAD CANOPY WORST CASE OPENING LOADS<br />

Configuration F(max) CyF' Ibs<br />

Reefed 033 1.24 26.000<br />

Full Open 174 5BO 112 000<br />

equivalent systems such as tf at identified<br />

with Referenc!: 431.<br />

Fu!1 open max/l1eai force rat ios after leaa<br />

canopy disreefing are never likel)' to approach<br />

the worst case indicated by y (max) because<br />

of the low probabiUy of raving all but one of<br />

the canopies carry no load throughout lead<br />

cano?y inflation.<br />

Equalization of Cluster O;)ening Load Peaks. The<br />

test data of Table 6. 2 justify use of diff9rent cluster<br />

oPEning load factors reefed and on disreef in the<br />

present nunerical examp e as fOI lows:<br />

Reefed Cy 1.<br />

Fu!lopen C<br />

y '" ==<br />

The two opening load peaks may be equalized for the<br />

design limit case by rev sing the reefing ratio derived<br />

from he synchronous opening calculations<br />

08). Without repeating the calculatio'1s , it will be<br />

seen tha1 the original reeftng rstio of<br />

comes close 10 satisfying ,he requirement and the<br />

following design limit loads are indicated.<br />

Ree ed<br />

Full open<br />

F;<br />

900 (1. 3/ =33 670 fbs<br />

15,300(2.0)=30 600lbs<br />

These may be rQunded off for each stage to<br />

F x<br />

::<br />

000 Ibs<br />

In other words , a reefing I ins diameter of 10 percent<br />

is cbs': tu optiilum for the free cluster , while as<br />

indicated above. 8 percent would be used with the<br />

controlled cluster, and the design limit load would be<br />

F x 000 Ibs.<br />

reduced to<br />

..<br />

Strength of Materials. Thp. strength of materials<br />

required in the deceleretor strJcture is detormined,<br />

first. 'by apprOXi'T8te preliminary internal loads<br />

analysis based on predicted design limit opening<br />

loads. Later . the structure may be r",tinea , as desired,<br />

through applicaticn of one of the more rigorous<br />

computerized methods of structural analysis (see<br />

Chapter 7). From the design limit loads predIcted for<br />

each opening stage when the conopy is reefed, the<br />

critical unit load 10 each structural member, Fe<br />

413<br />

calculated and multiplied by a design factor to deter.<br />

mine the minimum acceptable strength of material.<br />

Equation 7. 72 states<br />

PR""D<br />

where the design factor p, S is the<br />

saf'3tv factor and is the allowable strength factor.<br />

For parachutes , recommended components of the<br />

allowable strength factor are given in Table 8.6, with<br />

recommended safety factors and corresponding<br />

design factors. When actual minimum joints and<br />

seam efficiencies are kr,own , e. g., the results of labor.<br />

atory tes'"s, these values of should be w:ed. For<br />

asymmetry of ioading,<br />

is used when no quantitative<br />

evaluation can be made from system or decelerator<br />

geometry and test experience. Factors i<br />

(v.scuum) and (teMperature) should be evaluated for<br />

the conditions expected to prevail at the time of the<br />

deceleration operation, because the recovery of losses<br />

caused by the on.board mission environment is rapid<br />

and can usually be quartified.<br />

The main parachute of System B, introduced in<br />

Table 8. 1, provides the Dasis for a numerical example<br />

which illlls"'rates the short method of calculating the<br />

ap;:Joximate strength of materials requi"ed in a poly.<br />

symme::ric parac;hute struct..re.<br />

Given: Urmanned vehi::e<br />

== ""<br />

Design limit loae (reefed and after disreefingl<br />

Main parachute<br />

Reefed<br />

20,OOOlbs<br />

98<br />

= 7545<br />

7017 ft<br />

351<br />

A.pproximate projected diameters<br />

FL;!I (2/3 ) D 65.<br />

Reefed<br />

D,.D OS7 or D 53<br />

Pr<br />

23. 1<br />

Effective suspension line length<br />

108 ft (-1.<br />

4000lbs

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