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

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II<br />

I<br />

approximat.±on we assume hi 0 "= 0.5 (i = 1, 2, ... , N). Calculation<br />

,continues until the error for all roots is less than 1%.<br />

on the calculated values <strong>of</strong> hi, we calculate the SIased<br />

dimensionless radial F <strong>and</strong> tangential t components <strong>of</strong> the force<br />

acting on the rotor pivot in ia hydrostatic bearing. <strong>The</strong>.radial<br />

force is directed along the line <strong>of</strong>!the pivot <strong>and</strong> bearing centers,<br />

!'vhile,<br />

the Itangential force is~perpendicular to the line <strong>of</strong> the centers.<br />

<strong>The</strong> quantities F, <strong>and</strong> Ftlare determined from formulas:<br />

'I If<br />

I<br />

bearing<br />

F~=si~y~Iicos-i; Ft=sl<br />

± IN<br />

4!<br />

(315)I(<br />

we, introduce the quantity <strong>of</strong> relative flow rate through the<br />

isxei in (3.151)<br />

its expression in terms <strong>of</strong>,hi will be<br />

'N<br />

Q0 (3.152)<br />

I I-<br />

With assigned geometric dimensions for the bearing the values<br />

<strong>of</strong> cdefficients with unknowns <strong>and</strong> equations (3.14R) depend only on<br />

the relative eccentricity e,<br />

the relative rotational velocity <strong>of</strong> the<br />

pivot V 0 , the relatie. forward speed <strong>of</strong> the pivot v 0 <strong>and</strong> the angle<br />

which determines the direction <strong>of</strong> the forward speed <strong>of</strong> the pivot.<br />

Consequently, t14e values <strong>of</strong> relptive pressures in<br />

the Chambers<br />

hi:<strong>and</strong> thei-values <strong>of</strong> dimensionless forces Fr' Ft <strong>and</strong> flow rate Q0<br />

will depend only on the indicated parameters c, V0, 80, <strong>and</strong> P.<br />

<strong>The</strong> values <strong>of</strong> dimnensionless forces Pr <strong>and</strong> Ft with forward<br />

pivot velocity v = 0, which correspond to the stationary values<br />

#393

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