1 / 27

STRUKTUR UNTUK SISTEM IIR

STRUKTUR UNTUK SISTEM IIR. STRUKTUR DIRECT-FORM I. Sistem rasional :. All-zero sistem. All-pole sistem. x(n). b o. w(n). y(n). z - 1. z - 1. -a 1. b 1. z - 1. z - 1. -a 2. b 2. -a N-1. b M-1. +. +. +. +. +. +. +. +. z - 1. z - 1. b M. -a N. All-zero sistem.

conlan
Download Presentation

STRUKTUR UNTUK SISTEM IIR

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. STRUKTUR UNTUK SISTEM IIR • STRUKTUR DIRECT-FORM I Sistem rasional : All-zero sistem All-pole sistem

  2. x(n) bo w(n) y(n) z - 1 z - 1 -a1 b1 z - 1 z - 1 -a2 b2 -aN-1 bM-1 + + + + + + + + z - 1 z - 1 bM -aN All-zero sistem All-pole sistem

  3. x(n) w(n) bo y(n) z - 1 z - 1 -a1 b1 z - 1 z - 1 -a2 b2 -aN-1 bM-1 + + + + + + + + z - 1 z - 1 -aN bM All-pole sistem All-zero sistem

  4. x(n) w(n) bo y(n) z - 1 -a1 b1 z - 1 -a2 b2 -aN-1 bM-1 + + + + + + + + z - 1 -aN bM Struktur bentuk langsung II

  5. x(n) y1(n) y2(n) yK-1(n) yK(n) H1(z) H2(z) HK(z) y(n) x1(n) x2(n) x3(n) xK(n) • STRUKTUR CASCADE-FORM Hk(z) = sistem orde-2 :

  6. xk(n) bo yk(n)=xk+1(n) z - 1 -ak1 bk1 z - 1 -ak2 bk2 + + + + + +

  7. STRUKTUR PARALLEL-FORM C H1(z) x(n) H2(z) y(n) + + + HK(z)

  8. x(n) bko yk(n) z - 1 -ak1 bk1 z - 1 -ak2 + + + + +

  9. Contoh Soal 9.3 : Tentukan struktur bentuk kaskade dan struktur bentuk paralel dari sistem dengan fungsi sistem : Jawab : Struktur bentuk kaskade

  10. x(n) y(n) z - 1 z - 1 z - 1 z - 1 + + + + + + Struktur bentuk kaskade

  11. z - 1 z - 1 y(n) x(n) z - 1 + + + + + + + z - 1 Struktur bentuk paralel

  12. STRUKTUR LATTICE All-pole system : IIR : FIR :

  13. fo(n) f2(n) fM-1(n)=y(n) f1(n) x(n) Tingkat pertama Tingkat kedua Tingkat ke (M –1) go(n) g1(n) gM-1(n) fm-1(n) fm(n) Km Km gm-1(n) + + z - 1 gm(n)

  14. + + + + + + x(n) fN-1(n) f2(n) f1(n) fo(n)=y(n) fN(n) KN K2 K1 -KN -K2 -K1 z - 1 z - 1 z - 1 g2(n) gN(n) g1(n) go(n)

  15. + + x(n) fo(n) y(n) f1(n) K1 -K1 z - 1 g1(n) go(n) All-pole IIR system All-zero FIR system

  16. + + + + x(n) f1(n) fo(n) y(n) f2(n) K2 K1 -K2 -K1 z - 1 z - 1 g2(n) g1(n) go(n)

  17. Forward + + + + + + x(n) fN-1(n) f2(n) Reverse f1(n) fo(n)=y(n) fN(n) KN K2 K1 -KN -K2 -K1 z - 1 z - 1 z - 1 g2(n) gN(n) g1(n) go(n)

  18. STRUKTUR LATTICE-LADDER Pole-zero system : Struktur bentuk langsung II : All-pole IIR system All-zero FIR system

  19. x(n) a1 a2 aM-1 aM w(n) w(n-M) z - 1 z - 1 z - 1 z - 1 + + + + + + + + cM(0) cM(1) cM(2) cM(M-1) cM(M) y(n)

  20. x(n) fN-1(n) f2(n) f1(n) fo(n) fN(n) KN K2 K1 -KN -K2 -K1 gN(n) g2(n) g1(n) go(n) z - 1 z - 1 z - 1 + + + + + + + + + v2 vN v1 vo y(n)

  21. Contoh Soal 9.4 : Gambarkan struktur lattice-ladder dari sistem IIR yang mempunyai fungsi sistem : Jawab :

  22. f2(n) f1(n) fo(n) x(n) -0,72 0,3571 0,72 -0,3571 g2(n) g1(n) go(n) z - 1 z - 1 + + + + + + + 0,15 -0,815 1,399 y(n) Struktur lattice-ladder sistem IIR

More Related