Static and Dynamic Response of a Design of Differential ... - aerade
Static and Dynamic Response of a Design of Differential ... - aerade
Static and Dynamic Response of a Design of Differential ... - aerade
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In the present c&se z, = LqS + RI<br />
z2 =<br />
Now providing Z,Z3 is smsll compared dth (X, + Z3)Z2 (see Appendix II)<br />
then the quartio in the denominator <strong>of</strong> equation 17 may be replacea<br />
approximstely by a biquadratic, viz<br />
where ~JJT =1<br />
L,C,L2G2 t<br />
2 R1<br />
S + q S + m<br />
f: + G(S)] wf 0;<br />
1<br />
- ?--<br />
= [(s + Id2 + n:] [(S + p2)Z + n;]<br />
LPI<br />
= 2% x woustic u.n.f.<br />
2 = - 1 = 271 x mechanical u.n.f.<br />
O2<br />
L25<br />
ii _s 2 R2s+-L'<br />
+ L2<br />
9 = ,$ r-q = 27~ x acoustic dsmped n.f.<br />
27~ x Dechanicel d&Ted n..f.<br />
c+,J~ . G(S) = 's3 L P + s2{+ + 2(P,+P2)v]<br />
L2C2<br />
i<br />
(18)