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    Cc thut ton iu khin tiu biu

    iu khin phn hi Feedback Controliu khin ni tng Cascade Control

    iu khin TlRatio Controliu khin Feedforward

    PID v chnh nh PID

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    iu khin phn hi (Feedback Control)

    Khi nim:L khi nim iu khin da trn nguyn tc lintc o (hoc quan st) gi tr bin c iu

    khin v phn hi thng tin v b iu khin tnh ton li gi tr ca bin iu khin.-> Haycnc gi liu khin vng kn.

    Cu trciu khin:w:u vo qu trnhz:u ra qu trnh

    y:u vo b iu khinu: Cc tn hiuiu khin

    M hnh qu

    trnh

    Biukhin

    zw

    u y

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    iu khin phn hi (Feedback Control)

    V d: iu khin qu trnh trao i nhit iu chnh lu lng hi nng (biniu khin) da trn

    sai lch gia nhit du ra (binc iu khin) vgi tr t (SP)

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    iu khin phn hi (Feedback Control)

    nh gi : u im: C kh nng n nh cao,loi b

    nhiu bt nh, Bn vng vi sai lch mhnh. Nhc im: Tc ng chm, nh hng ca

    nhiu, cn sdng thm cm bin..ng dng :

    c ng dng rng ri trong thc t, vthng kt hp vi iu khin truyn thng b nhiu, ci thin tc

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    iu khin ni tng (Cascade)

    Khi nim :

    L dng m rng ca cu trc iukhin vng n, gip loi b mt phnnh hng ca nhiu, ci thin tc

    p ng v thng kt hp nhiuchin lc iu khin khc nhau nhiu khin phn hi,iu khin t l

    .

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    iu khin ni tng (Cascade)

    Cu trc : Cu trc ni tip (cu trc truyn thng)

    Cu trc song song (khng ch u vo)

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    iu khin ni tng (Cascade)

    V d :iu khin bung traoi nhit trit tiu sm nh hng ca nhiu ta s dng

    mt vngiuchnh lu lng phatrong trong, sdng

    thm mti lngo lu lng

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    iu khin ni tng (Cascade)

    nh gi:

    u im :Ci thin kh nng loi bnhiu,gim qu iu chnh,ci thin

    tnhnnh v nng cao tnh bn vngca h kn Nhcim: Chi ph tn km

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    iu khin ni tng (Cascade)

    ng dng : Vng iu khin phn hi n khng p ng c

    yu cu cht lng. C th d dng o c v iu khin c mt

    bin qu trnh th hai (c lin quan ti bin thnht)

    Bin c iu khin th hai th hin r rt nhhng ca nhiu khoc

    C mt quan h nhn qu gia bin iu khin vbinciu khin thhai

    c tnh ng hc ca bin th hai phi nhanh hnc tnhng hc ca bin thnht

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    iu khin Tl(Ratio Control)

    Khi nim:iu khin tll duy tr quan hgia

    hai bin nhm iu khin gin tip mtbin thba => thc cht l mt dng

    iu khin truyn thng.

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    iu khin Tl(Ratio Control)

    Cu trc:

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    iu khin Tl(Ratio Control)

    V d: iu khin qu trnh trao i nhit

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    iu khin Tl(Ratio Control)

    nh gi : u im: gip n gin ha cc bi ton phi

    tuyn Nhc im: tnh phi tuyn ca m hnh(1), gi

    tr t thng thay i lin tc khng bittrc(2)

    ng dng: Gii quyt cc bi ton phi tuyn, thay v phi

    tuyn tnh ha xp x m hnh hoc s dng cc

    b diu khin phi tuyn phc tp. Thit k cu trc n bin cho qu trnh a bin

    c n gin, gim thiu tng tc cho giacc vngiu khin.

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    iu khin Feed-forward

    Khi nim:L qu trnh iu khin trong s bin nhiu qu trnhco va ti b iu khin hoc tn hiu gia cc qutrnh tcng trc tip qua li ln nhau. Da vo gi tr oc cng vi gi tr t, b iu khin tnh ton va ragi tr cho bin iu khin. Chnh v th phng php nycho php b nhiu nu nhiu bit trc.

    Cu trciu khin:

    Biu khintruyn thng

    Qu trnhBin iu

    khinBin cn

    iu khin

    Bin cho(gi trt)

    Nhiuqu trnh

    Tn hiu tqutrnh tng tc

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    iu khin Feed-forward

    V d: iu khin p sut chn khngbung t hay p sut bao hi:

    PT

    K

    TA A

    K

    FTFT

    Yu cu nhin liu

    (b)(a)

    (d)

    (c)im t

    Tng lu lnghi ca cc l

    p sut hi Lu lng hi l 1 Lu lng hi l 2

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    iu khin Feedforward

    nh gi : uim:

    Bc cc nhiuc tnh ton

    png nhanh hn v chnh xc hn Thch hp iu khin tc ng qua li ln nhau, iuchnhi tng cn gi mt gi tr nnh.

    Nhc im: tnh phi tuyn ca m hnh(1), tnh tonhm feedforward kh phc tp.

    ng dng: Gii quyt cc bi ton phi tuyn, thay v phi tuyn tnh

    ha xp x m hnh hoc s dng cc b diu khin phituyn phc tp.

    Thit k cu trc n bin cho qu trnh a bin c ngin, gii quyt vn tng tc cho gia cc vng iukhin.

    Thng ng dng nhiu vo iu khin gi n nh lu

    lng, nhit, p sut cho qu trnh.

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    iu khin PID

    y l thut iu khin phbin nhthin nay

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    iu khin PID

    Thut ton PID tnh ton lin tc tc ngiu chnh u(t) nhm mc ch t c sai

    lch e(t) = 0

    3 thnh phn c lp vi nhau:P (Proportional) : tl

    I (Integral) : tch phn

    D (Derivative) : vi phn

    Biu khin thc hin di dng P, PI, PD, PID

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    NH HNG CC THNH PHN PID

    Biu khin tl(P): Hm truyn: RP(s)=Kp

    Tc ng tn hiu t v nhiu: i tng khu qun tnh c tr:

    Tc ng ca tn hiu t

    Tc ng ca nhiu

    1+

    = Ts

    se.kdtW

    k.K

    k.K)s(Wlim)t(hlim

    p

    p

    xyst +

    ==

    10

    k.K

    k)s(Wlim)t(hlim

    p

    fyst +

    == 10

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    CC BIU KHIN PHN HI PID

    Biu khin tl(P): Tc ng tn hiu t v nhiu:

    Xt i tng l khu qun tnh tch phn c tr

    Tc ng ca tn hiu t

    Tc ng ca nhiu

    10

    === k.K

    k.K)s(Wlim)t(hlim

    p

    p

    xyst

    pp

    fyst Kk.K

    k)s(Wlim)t(hlim 1

    0===

    )Ts(s

    e.kW

    s

    dt 1+=

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    Thnh phn P

    Sai lch tnh

    phthuc SP

    u = Kc.eC sai lch tnh (offset)

    Kc ln:

    _____Kc nh

    _____

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    CC BIU KHIN PHN HI PID

    Biu khin tl(P):

    nh gi: u im : n gin, tc ng nhanh

    Hthng c tnh n nh cao Nhc im:

    C sai lch tnh chxc lp-> Tng Kp gim

    sai lch tnh->>Ph hp nht vi cc i tng qun tnh-tch phn.

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    CC BIU KHIN PHN HI PID

    Biu khin tch phn (I): Hm truyn: RI(s)=1/sTi Tc ng tn hiu t v nhiu:

    i tng khu qun tnh tch phn c tr:

    Tc ng ca tn hiu t

    Tc ng ca nhiu

    )Ts(s

    se.kdtW 1+

    =

    10

    === k.K

    k.K)s(Wlim)t(hlim

    i

    i

    xyst

    00

    0===

    k.K

    )s(Wlim)t(hlim

    i

    fyst

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    CC BIU KHIN PHN HI PID

    Biu khin tch phn (I):

    nh gi: u im : Kh c sai lch tnh

    *Nhc im: p ng chm do U(t) chm pha so vi e(t) Tnh n nh ca hthng thp(dmt n nh)

    ->>Ph hp nht vi cc i tng qun tnh,thng dng vi thnh phn tlP to

    thnh bPI

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    CC BIU KHIN PHN HI PID

    Biu khin vi phn (D): Hm truyn: RP(s)=Kds (l tng)

    (Thc t)

    Tc ng tn hiu t v nhiu:

    i tng khu qun tnh c tr:

    Tc ng ca tn hiu t

    Tc ng ca nhiu

    1+

    = Ts se.kdtW

    01

    0

    0

    ===

    )s(Wlim)t(hlimxy

    st

    kk

    )s(Wlim)t(hlimfy

    st===

    10

    1+=

    sTsK)s(R

    d

    dD

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    CC BIU KHIN PHN HI PID

    Biu khin tl(D): Tc ng tn hiu t v nhiu:

    Xt i tng l khu qun tnh tch phn c tr

    Tc ng ca tn hiu t

    Tc ng ca nhiu

    k.K

    k.K)s(Wlim)t(hlim

    d

    d

    xyst +

    == 10

    === 00

    k)s(Wlim)t(hlim

    fyst

    )Ts(s

    e.kW

    s

    dt 1+=

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    CC BIU KHIN PHN HI PID

    Biu khin tl(D):

    nh gi: u im :

    U(t) sm pha so vi e(t)-> Tcng nhanh

    *Nhc im: Khuych i nhiu lon Cht lng iu chnh km, dgy mt n nh Khng thsdng n c

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    iu khin PI

    Phng trnh

    I: thi gian tch phn (giy, pht)

    I cng nh, ng gp ca thnh phn tch phntrong tng tc ng cng ln

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    iu khin PI

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    iu khin PI

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    iu khin PI

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    iu khin PI

    Tc ng ca tng thnh phn P, I

    0 20 40 60 80 100 120 140 160 180 200-2

    0

    2

    4

    6

    8

    10

    12

    P-action steps

    controller initially

    I-action continues to increase

    controller output

    process response

    controller output

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    iu khin PI

    u im: Loi trc sai lch tnh

    Nhc im Tng tc gia 2 tham siu chnh

    Thnh phn I gy ra dao ng, gim n nh

    y l loi biu chnh c dng rng rinht trong hPID

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    iu khin PI

    Tng tc gia 2 thnh phn P v I

    Trng hpcbn

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    CC PHNG PHP CHNH NH PID

    Phng php Ziegler nichols 1(Phng php c tnh p ng bc

    thang )ng dng :

    Cc i tng c c tnh qun tnh hocc tnh qun tnh tch phn vi thi giantrtng i nh.

    p dng i vi hh, c thtch ri ccbiu khin khi hthng

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    CC PHNG PHP CHNH NH PID

    Phng php Ziegler nichols 1 Cch tin hnh : Cho tc ng tn hiu vo la xung step Xc nh tn hiu ra c dng gn vi khu

    qun tnh bc 1 c tr

    Xc nh cc tham sT v bng cch ktip tuyn ti im un Tnh ton cc tham sca bPID theo

    bng

    .( )1

    s

    DT

    K eW s

    Ts

    =+

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    CC PHNG PHP CHNH NH PID

    Phng php Ziegler nichols 1

    Lut K Ti

    Td

    P T/k

    PI 0.9T/k 0.33

    PID 1.2T/k 2 0.5

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    CC PHNG PHP CHNH NH PID

    Phng php Ziegler nichols 1(Phng php c tnh p ng bc thang )

    ng dng :

    p dng cho mt di rng qu trnh cngnghip, kcmt squ trnh khng nnh.

    p dng cho hkn khng thtch ri biu khin ra khi h thng.

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    CC PHNG PHP CHNH NH PID

    Phng php Ziegler nichols 2 Cch tin hnh : Thit lp khng cho cc thnh phn ID tc

    ng (Td=0, Ti=)

    Thay i thnh phn Kp sao cho hthngtrn bin gii n nh Xc nh cc tham sTth v Kmax bng thc

    nghim Tnh ton cc tham sca bPID theo

    bng

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    CC PHNG PHP CHNH NH PID

    Phng php Ziegler nichols 1

    Lut K Ti

    Td

    P 0.50Kmax

    PI 0.45Kmax 0.85Tth

    PID 0.60Kmax 0.5Tth 0.125Tth

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    CC NH HNG CHNH NH PID

    Chtiu cht lng Thay i tham s

    Tng Kc Gim Ti Tng Td

    Thi gian p ng Gim Gim t Gim tThi gian qu Thay i t Gim Thay i tqu iu chnh Tng Tng Gim t

    Hstt dn Thay i t Tng GimSai lch tnh Gim Trit tiu Thay i tTn hiu iu khin Tng Tng Tng

    dtrn nh Gim Gim TngBn vng vi nhiuo

    Gim Thay i t Gim

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    NG DNG PID TRONG MT SVNG IU KHIN

    iu khin lu lngQu trnh v cc cm bin lu lng u p ng

    nhanh, c tnh ng hc ca vng kn c quytnh bi c tnh ca van iu khin(ccu chphnh)

    ->Thng sdng biu khin PI

    FT

    FC FlowSetpoint

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    NG DNG PID TRONG MT SVNG IU KHIN

    iu khin mcc tnh ng hc ca cm bin v c cu chp hnh

    nhanh hn s o vi qu trnh, qu trnh c tnh tch phn (I)->S dng b iu khin P (hoc PI nu c yu cu cao v chnh xc)

    Fin

    FC

    LT

    RSP

    FT

    Fout

    Lsp

    LC

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    NG DNG PID TRONG MT SVNG IU KHIN

    iu khin p sut khc tnh ng hc ca qu trnh v cm bin nhanh hn sovi c cu chp hnh, qu trnh c tnh tch phn , yu cucao v chnh xc v tnh an ton

    ->Sdng b iu khin PI (hng sthi gian tch phn nh).

    PT

    PC

    Vent

    Psp

    C.W.

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    NG DNG PID TRONG MT SVNG IU KHIN

    iu khin nhit c tnh ng hc ca qu trnh v cm bin chm

    hn so v

    i c

    c

    u ch

    p hnh, qu trnh c dao

    ng,bin i chm, t chu nh hng ca nhiu qu trnh

    ->Sdng biu khin PI (hoc PID nu i hi png nhanh)

    RSP

    TT

    FC

    Gas

    FT

    TC Tsp

    Process

    Stream

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    NG DNG PID TRONG MT SVNG IU KHIN

    iu khin thnh phnTng tvi iu khin nhit , Qu trnh bin i

    chm hn so vi cm bin v ccu chp hnh->Sdng biu khin PI hoc PID hoc c thccthut ton cao cp.