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  1. Chöông 2: ÑOÀ THÒ SMITH I. Giôùi Thieäu om .c ng ZS Z0 ZL co ES x an 0 x d l th ng Γ( x), Z ( x) o du u cu 1 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  2. ZS Z0 ZL ES x om 0 x d l .c ng co an th o ng du u cu 2 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  3. 1+ Γ Z = Z0 1− Γ Chæ Xeùt Trôû Khaùng ñaõ chuaån hoaù theo Z 0 om Z 1+ Γ .c ⇒ z= = = r + jx Z0 1 − Γ ng co Γ = Re(Γ) + j Im(Γ) an th o ng du u cu 3 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  4. om .c ng co an th o ng du u cu 4 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  5. ⎧ r ⎫ 1 om Taâm : ⎨ , 0 ⎬ , Baùn kính = ⎩1 + r ⎭ 1+ r .c ng co an th o ng du u cu 5 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  6. om .c ng co an th o ng du u cu 6 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  7. ⎧ 1⎫ om 1 Taâm : ⎨1, ⎬ , Baùn kính = ⎩ x⎭ .c x ng co an th o ng du u cu 7 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  8. II. Ñoà Thò Smith 1) Moâ Taû Ñoà Thò Smith om .c ng co an th o ng du u cu 8 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  9. Im(Γ) Voøng Troøn Caùc ñöôøng Ñôn Vò Γ = 1, r = 0 troøn ñaúng r Phoái hôïp trôû khaùng om Γ = 0, r = 1, x = 0 .c Noái taét ng Γ = −1, z = 0 Hôû Maïch co r = 0, x = 0 Γ = 1, z = ∞ an Re(Γ) th o ng du Caùc ñöôøng u cu troøn ñaúng x 9 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  10. om .c ng co an th o ng du u cu 10 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  11. om .c ng co an th o ng du u cu 11 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  12. om .c ng co an th o ng du u cu 12 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  13. Γ( x) = Γ(l ).e −2γ d Voøng Troøn Ñaúng Γ om Γ(l ) .c −2 β d ng co an th ng Γ( x) o du u cu 13 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  14. om .c ng co an th o ng du u cu 14 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  15. om .c ng co an th o ng du u cu 15 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  16. om .c ng co an th o ng du u cu 16 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  17. om .c ng co an th o ng du u cu 17 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  18. om .c ng co an th o ng du u cu 18 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  19. 2) Ñaëc Tính a) Bieåu dieãn daãn naïp treân ñoà thò smith om y = g + jb .c ng 1+ Γ co z= 1− Γ an 1 th −1 z −1 y −1 ng y Γ= ⇒Γ = =− o z +1 1 y +1 du +1 u y cu Quan heä giöõa Γ vôùi z, gioáng quan heä giöõa −Γ vôùi y 19 CuuDuongThanCong.com https://fb.com/tailieudientucntt
  20. ñaúng b z = r + jx om ñaúng g .c Γ ng co an th ng −Γ o du u cu 1 y = = g + jb z 20 CuuDuongThanCong.com https://fb.com/tailieudientucntt
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