1 2 ;
2 3 4 .
2 4 ,
3 3 ,
.
(AA).
,
| Z1 | |||
| Z2 | |||
| m | |||
| , | α | ||
| ha* | |||
| * | 0.25 | ||
| p*f | 0.4 | ||
| , | x1 | 0.3 | |
| x2 | -0.3 | ||
| , | x1 | ||
| x2 | |||
| 3 | |||
| U=Z2/Z1 | |||
| , | invα=0,014904 | tg α | |
| 0.3639 | |||
| cos α | |||
| 0.9396 | |||
| invαѡ=(2*(x1+x2)/Z2+Z1)*tgα + invα | 0.014904 | ||
| αѡ = α | tg αw | ||
| 0.3639 | |||
| cos αw | |||
| 0.9396 | |||
| , | p=π * m | 18.84 | |
| , | pb=p*cos α | 17.702064 | |
| , | pѡ=pb/cos αw | 18.84 | |
| , | ѡ = (m*(Z2+Z1)/2)*cos α/cos αѡ | ||
| , | r1 = 0,5*Z1*m | ||
| r2 = 0,5*Z2*m | |||
| , | rb1=r1*cos α | 47.9196 | |
| rb2=r2*cos α | 95.8392 | ||
| , | rѡ1=rb1/cos αw | ||
| rѡ2=rb2/cos αw | |||
| , | rf1 = r1-m *(ha*+C*-x1) | 43.5 | |
| rf2 = r2-m *(ha*+C*-x2) | 94.5 | ||
| , | ra1=aѡ-rf1-C*m | ||
| ra2=aѡ-rf2-C*m | |||
| , | αa1 = arccos(rb1/ra1) | tg αa1 | |
| 0.64411 | |||
| αa2 = arccos(rb2/ra2 | tg αa2 | ||
| 0.51946 | |||
| , | invαa1 | 0.071887 | |
| invαa2 | 0.040366 | ||
| , | S1=m*(0,5π+2x1tgα) | 9.42 | |
| S2=m*(0,5π+2x2tgα) | 9.42 | ||
| , | Sb1=2*rb1[(S1/2r1)+invα] | 10.279419 | |
| Sb2=2*rb2[(S2/2r2)+invα] | 11.707807 | ||
| , | Sѡ1=2*rѡ1[(S1/2r1)+invα-invαѡ] | 9.42 | |
| Sѡ2=2*rѡ2[(S2/2r2)+invα-invαѡ] | 9.42 | ||
| , | Sa1=2*ra1[(S1/2r1)+invα-invαa1] | 4.0321733 | |
| Sa2=2*ra2[(S2/2r2)+invα-invαa2] | 4.4743256 | ||
| , | h=ra-rf | 13.5 | |
| , | h3=h-C*m | ||
| Sa1/m | 0.6720289 | ||
| Sa2/m | 0.7457209 | ||
| Y=(Z2+Z1)/2*((cosα/cosαw)-1) | |||
| Ym=Y*m | |||
| ∆Y=x1+x2-Y | |||
| , | Pf=p*f*m | 2.4 | |
| , | C=C*m | 1.5 | |
| Ɛ=(Z1*(tg α a1-tgαw)/2 π )+(Z2*(tgαa2-tgαw)/2π) | 1.6007261 | ||
| Ɛ=Lp1p2/Pb | 1.6015 |
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