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Bi tp ln x l nh Gii thiu qua ti ti 7 : Tm hiu v cc php lc s , kho st v lp trnh th nghim cc ng dng ca php lc trn min tn s vi x l nh mu . Gio vin hng dn: Nguyn Th Hong Lan Nhm sinh vin thc hin : Nguyn Trung Giang Trn c nh L Tr Dng

Li ni u X l nh ang l mt lnh vc c quan tm v tr thnh mt phn rt quan trng trng , lin quan n nhiu nghnh khc nh : h thng tin hc , l thuyt thng tin , l thuyt thng k , tr tu nhn to , nhn dng . y l mt mn khoa hc tng i mi m so vi nhiu nghnh khoa hc khc . N gm nhiu qu trnh lin tc . u tin l thu nhn nh t camera , v tinh hay cc b cm ng , Tn hiu ly vo s c s ha thnh tn hiu s v chuyn sang giai on x l , phn tch hay lu tr li . Trong qu trnh hc , chng em c bit hng th vi cc phng php lc s x l nh . Chnh v vy nhm em chn ti : " Tm hiu v cc php lc s , kho st v lp trnh th nghim cc ng dng ca php lc trn min tn s vi x l nh mu " y l mt ti rt hay, c bit to nn nhiu nh vi cc mc ch ca ngi dng . Chng em tm kim v hc hi t c v t ti liu rt nhiu cng vi qu trnh xy dng ng dng , chng em rt ra c rt nhiu kinh nghim thc t cng nh kin thc su hn v mn hc , c th tr li c nhng thc mc t lu . Tuy nhin do thi gian lm bi tp ln khng c nhiu , cng cha c nhiu kinh nghim , ti liu y v lnh vc ny , nn ti ca chng em kh c th trnh khi thiu xt , nhng cng t c thng li ban u . Chng em xin cm n c hng dn gip chng em hon thnh bn bo co ny. Em xin chn thnh cm n .

Nhm sinh vin : Nguyn Trung Giang 20070911 L Tr Dng 20070553Trn c nh 20073580

Mc lc

Phn I : Tm hiu v cc php lc s1. Khi qut v php lc nh 2. Cc b lc s 2.1.nh ngha v m hnh 2.2.Phn loi b lc - B lc c p ng xung hu hn FIR- B lc c p ng xung v hn IIR2.3.Cc b lc s thng dng - B lc trung bnh - B lc thng thp- B lc Laplace- B lc thng cao

Phn II : Kho st v xy dng ng dng cc php lc trn min tn s 1. C s l thuyt Hn ch ca x l trn min khng gian tng x l trn min tn s Tnh ton chi tit 2. Cc b lc 2.1. Lc thng thp-Lc tn s thp Idea- Lc tn s thp Gauss- Lc tn s thp Butterworth 2.2. Lc thng cao -Lc thng cao t lc thng -Lc tn s thp Idea- Lc tn s thp Gauss- Lc tn s thp Butterworth

3. Xy dng ng dng

Phn I : Tm hiu v cc php lc s 1. Khi qut v php lc nh Php lc nh c s dng nhiu trong x l nh , c dng trong gim nhiu , lm nt nh , cng nh trong pht hin cnh , bin nh Cc php lc nh ch yu c s dng ngn chn cc tn s cao trong hnh nh , nh lm mn nh hay tn s thp nh pht hin cnh trong hnh nh . Cc b lc c th chia lm 2 loi theo php ton : lc tuyn tnh v lc phi tuyn. Php lc tuyn tnh l cc php lc c bn cht l lc tn s nh lc trung bnh, lc thng thp, lc thng cao, lc o hm. Ngc li cc php lc phi tuyn bao gm lc trung v, lc ng hnh, lc vi k lng ging gn nht, lc hng r . Cc php lc nh u s dng cch x l cc b, tc l im nh u ra ch chu nh hng ca 1 s im nh ln cn theo k thut mt n. Ngi ta cng s dng php nhn chp ri rc thc hin b lc.

2.1 . nh ngha v m hnh Mt hnh nh c th c lc trong min tn s hoc trong min khng gian. Trong k thut lc min khng gian ta s dng mt mt n , t hp im nh t nh hng ca cc im ln cn. Trong min khng gian ta s dng php nhn chp tn hiu nh u vo vi b lc s : Y (m,n ) = H(k,l ) * X(m,n ) Vi K*L