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Design and Stress Analysis of Extraterrestrial ... - The Black Vault

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I<br />

I<br />

<strong>The</strong> constants B <strong>and</strong> n are determined in processing the experimental<br />

creep curve. For example, on Fig. 1.27a the dependence o'f creep<br />

deforiAation e on time <strong>and</strong> stress is shown for steel.' <strong>The</strong> sect.qn <strong>of</strong><br />

unsteady creep is disregarded.<br />

75 A<br />

10 5 210 -<br />

5 I -..<br />

0 5 70 O45o,5 Us'.10',ad 3 . 5<br />

a) . 6.1O•'a/cN?<br />

Fig. 1.27. Determining 6onstants <strong>of</strong> the creep curve.<br />

Steel content: C = 0.31; Mn = 0.54; Ni 2.05; Crl=<br />

= 0.83.<br />

2 = Ni 2 ac=h 2 2<br />

<strong>Design</strong>ations: M/2 MN/m2; vac h; aac2 = daN/cm<br />

From these curves we determine the rates corresponding to<br />

steady creep = cmn (,the subscript "min" will be dropped in thl.<br />

future). <strong>The</strong> value <strong>of</strong> creep rate-is presented in Table 1.1!. We map<br />

these points on a logarithmic grid (Fig. -1.27b) <strong>and</strong> dx~aw a straight<br />

line so that it occupies, as nearly as possible, the "average"<br />

position between them.<br />

has the form<br />

Since relationship (1.16) for steady creep<br />

t Ban, I , (1.17)<br />

the tangent <strong>of</strong> the slope angle <strong>of</strong> a straight line In I in B +,n<br />

agrees with index n; from Fig. 1.27b we find n = 2.3. Afteý this,<br />

from the points <strong>of</strong> the straight line we find B.; <strong>The</strong> values <strong>of</strong><br />

in o<br />

65<br />

++ 65

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