BÀI TẬP LỚN

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  • Bi tp ln Thit k h thng in t cng sut

    2

    Bi tp 9: Thit k cu trc iu khin cho nghch lu c lp ngun p ba pha c

    cng sut

    5kVA lm vic ch chnh lu tch cc

    Tham s s mch lc nghch lu ngun p ba pha

    Lng t in p mt chiu trn t Cdc Udc = 700V Tham s in cm pha li Ls = 2mH Tn s pht xung mch nghch lu 5kHz

    380V / 50Hz

    S mch lc nghch lu c lp ngun p mt pha lm vic ch chnh lu tch

    cc

    Yu cu:

    1. Tnh chn mch lc

    2. Thit k khu iu ch rng xung theo nguyn l iu ch vector khng gian.

    3. Thit k mch vng iu khin dng in theo nguyn l iu khin vector

    dng in is (la chn iu khin theo cu trc PR trn h ta tnh hoc PI

    trn h ta quay dq) .

    4. Tng hp mch vng in p Udc

    5. M phng bng phn mm Matlab kim chng kt qu thit k.

  • Bi tp ln Thit k h thng in t cng sut

    2

    TI: Thit k cu trc iu khin cho nghch lu c lp ngun p ba

    pha c cng sut 5KV lm vic ch chnh lu tch cc

    I. Tnh chn mch lc

    1. Tnh ton chn van IGBT

    a) in p ln nht t ln van UVmax

    Xt ti thi im van V1 m,van V4 dn:

    Cc C ca V1 ni vi cc dng ca ngun Vg

    Van V4 thng ni cc E ca V1 vi cc m ca ngun Vg

    UVmax = Vg = 2.3

    2.q . Udm =

    2.3

    2.0,75 . 380 = 1074,8 V

    Trong q l h s bin iu ( 0 < q < 0,866)

    b) Dng in trung bnh qua van

    Vi S = 3U.I => I = S

    U =

    5000

    3.380 = 4,386 (A)

    Trong ch nh mc c:

    Zdm = Udm

    Idm=

    380

    4,386 = 86,64

    XL = L =314. 0,002 = 0,628

    = arcsin 0,628

    86,64 = 024

    Rtdm = z.cos = 86,64 . 0,9999 = 86,63

    Biu thc dng in trung bnh qua van ng lc trong mt chu k in p ra:

    IV = 1

    2. Im sin( + ) d

    0

    Rt gn ta c :

    IV = Im

    2. (1 + cos )

    Dng trung bnh qua van l :

    IV = Im

    2. (1 + cos ) =

    4,386

    2. (1 + cos 024) = 1,4 A

    Dng in v in p nh mc ca van cn chn l :

    UVdm = ku . UVmax =1,4. 1074,8 = 1504,72 (V) 1505 V

    IVdm = kI . IVmax = 5. 1,4 = 7A

  • Bi tp ln Thit k h thng in t cng sut

    2

    T 2 thng s trn ta chn IGBT loi n BSM200GA170DLC vi cc

    thng s chnh sau:

    Ucemax = 1700 V

    IC = 200 A

    2. Tnh chn iot

    a) in p ngc ln nht t ln van UDngmax

    Xt thi im van V1 , D4 kha v V4 , D1 thng:

    Cc anode ca D4 c ni vi cc m ca Vg .Cc Kathode ca D4 do van D1

    thng nn ni vi cc dng ca Vg. Nh vy in p ngc ln nht t ln van

    UDngmax = Vg

    b) Dng in trung bnh i qua Diode ID

    Biu thc dng in trung bnh i qua diode trong mt chu k in p ra l:

    ID = 1

    2 Im

    0sin( )d

    Dng trung bnh qua van l :

    ID = Im

    2. (1 - cos ) = ID =

    4,386

    2. (1 - cos 024) = 0,00007 A

    Dng in v in p nh mc ca Diode cn chn l:

    UDdm = ku . UDngmax = 1,1. 1074,8 = 1182,28 V

    IDdm = kI . IDngmax = 5. 0,00007= 0,00035 A

    T hai thng s trn ta chn Diode BYX38 c cc thng s c bn sau:

    I = 6 A

    Ungmax = 1200 V

    3. Ga tr t in

    Cmax = 1,3 . Lt

    Rt2 = 1,3 .

    0,002

    69,3122 = 0,54.10-6 F= 0,54 F

    Chn t C = 0,6 F

  • Bi tp ln Thit k h thng in t cng sut

    2

    II. Thit k khu iu ch rng xung theo nguyn l iu ch vecto khng

    gian

    Sau y l s nguyn l ca b bin tn s dng 6 kha transitor cng sut :

    Hnh 2.1. S nguyn l b nghch lu 3 pha

    i vi phng php iu rng xung vector khng gian, b nghch lu c xem nh l mt khi duy nht vi 8 trng thi ng ngt ring bit t 0 n

    Hnh 2.2. Trng thi ng ngt cc kha bn nghch lu

  • Bi tp ln Thit k h thng in t cng sut

    2

    Bng tm tt :

    Vector

    in p

    Trng thi ca kha in p pha in p dy

    Q1 Q3 Q5 Uan Ubn Ucn Uab Ubc Uca U0 0 0 0 0 0 0 0 0 0 U1 1 0 0 2/3 -1/3 -1/3 1 0 -1 U2 1 1 0 1/3 1/3 -2/3 0 1 -1 U3 0 1 0 -1/3 2/3 -1/3 -1 1 0 U4 0 1 1 -2/3 1/3 1/3 -1 0 1 U5 0 0 1 -1/3 -1/3 2/3 0 -1 1 U6 1 0 1 1/3 -2/3 1/3 1 -1 0 U7 1 1 1 0 0 0 0 0 0

    Ghi ch: ln in p phi nhn vi VDC

    i vi ngun p ba pha cn bng, ta lun c phng trnh sau:

    ua (t ) + ub (t ) + uc

    (t ) = 0

    (2.12)

    V bt k ba hm s no tha mn phng trnh trn u c th chuyn

    sang h ta 2 chiu vung gc. Ta c th biu din phng trnh trn

    di dng 3 vector gm: [ua 0 0]T trng vi trc x, vector [0 ub 0]T lch mt

    gc 120o v vector [0

    0 uc]T lch mt gc 240o so vi trc x nh hnh sau y.

    Hnh 2.3. Biu din vector khng gian trong h ta x-y

  • Bi tp ln Thit k h thng in t cng sut

    2

    T ta xy dng c phng trnh ca vector khng gian trong h ta phc nh sau

    ( ) +

    Ta xt trng hp b nghch lu trng thi u U1 :

    Ta c: Ua= 2/3 Vdc ; Ub=Uc= -1/3 Vdc Xt trn h ta : trong Us = U1 = K * (Ua + Ub + Uc) ; K=2/3 l h s

    bin hnh

    Hnh 2.4. Vector in p U1 trn ta

  • Bi tp ln Thit k h thng in t cng sut

    2

    + Tng t nh vy vi cc vector U2-> U6 , ta c gin sau:

    Hnh 2.5. Vector in p V1(U1)->V6(U6) trn gin

    + Ngoi ra , chng ta cn 2 trng hp c bit l vector U0 =U7= 0

    Hnh 2.6. U7 & U0

    tng ca vic iu ch vector khng gian l to nn s dch chuyn

    lin tc ca vector khng gian tng ng ca vector in p b nghch lu

    trn qu o ng trn, tng t nh trng hp ca vector khng gian ca

    i lng 3 pha hnh sin to c. Vi s dch chuyn ca u n ca vector

    khng gian trn qu o trn cc sng hi bc cao c loi b v bin

    p ra tr nn tuyn tnh. Vector tng ng y chnh l vector trung bnh

    trong thi gian mt chu k ly mu Ts ca qu trnh iu khin b nghch lu

    p

  • Bi tp ln Thit k h thng in t cng sut

    2

    Hnh 2.7. Vector Vs trn h trc

    Hnh 2.8. in p 3 pha ng ra trong min thi gian tng ng Hnh 2.11

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    Bi tp ln Thit k h thng in t cng sut

    Hnh 2.9. Vs sector 1

    Xt gc 1 phn 6 ca hnh lc gic c xc nh bng nh ca 3 vector U1.U2,U0-7

    Gi s trong thi gian Ts, ta cho tc dng vecto U1 trong khong thi gian TA, vecto U2

    trong khong thi gian TB, U0-7 trong khong thi gian T-TA-TB.

    Vector tng ng c tnh bng vector trung bnh ca chui tc ng lin tip

    Trong in p pha Vs=Us in p pha ng ra ca Ua, Ub, Uc

    Chiu phng trnh vecto Vs v dng cng thc Ts, t s m:

  • 10

    Bi tp ln Thit k h thng in t cng sut

  • Bi tp ln Thit k h thng in t cng sut

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    Nh vy vector trung bnh ( Us) c iu khin theo qu o ng trn.

    Chiu quay c th thun hay nghch theo chiu kim ng h. ng trn ni

    tip hnh lc gic l qu o ca vector ko gian ln nht m phng php

    iu ch vector khng gian ca b nghch lu p hai bc c th t c trong

    phm vi iu khin tuyn tnh. Bn knh ng trn ny chnh bng bin

    thnh phn c bn in p (pha) ti, vi Udc=700V

  • Bi tp ln Thit k h thng in t cng sut

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    III.Thit k mch vng iu khin dng in theo nguyn l iu khin vecto

    dng in is

    Thit k biu chnh dng in trn h ta tnh

    Do lng t dng in trn h ta tnh c dng hnh sin vi tn s bng s (tn

    s c bn dng in hnh sin), ta s s dng cu trc iu chnh kiu cng hng (PR) c

    tn s cng hng 0 =s gii quyt vn ny.

    Gc(s) = Kp + Kis

    s2+ 02

    Phng thc thit k biu chnh ny c thit k trn min tn s, trn c s la

    chn bng thng (bandwidth) cho hm truyn h thng kn . Thng thng, bng thng

    c la chn trong khong 10 ln tn s c bn v 1/10 tn s pht xung vo mch

    nghch lu m bo h thng c p ng ng hc nhanh v n nh.

    Hm truyn kn mch vng dng in

    GPR(s) = i (s)

    i(s) =

    Kps2+ Kis+ Kp0

    2

    Ls3+ (Kp+ R)s2+ (Ki+ 02 L )s+ Kp0

    2+ 02R

    |GPR(j)| = (Ki )

    2+ KP2 (0

    2 2)2

    [Ki+L ( 022)]2 2 + ( Kp+ R )2 ( 0

    2 2)2

    GPR (jw) = arctan [ Ki

    Ki( 02 2)

    ] - arctan [ [ L (0

    2 2)+ Ki]

    ( Kp+ R )( 02 2 )

    ]

    Cho Ki = 0,ta c:

    |GPR(j)| = Kp

    [(L )]2 + ( Kp+ R )2

  • Bi tp ln Thit k h thng in t cng sut

    Page 13

    c h s suy gim bin l -3dB ( hay |GPR(jbw)|= 1

    2 ), vi bng thng bw=

    5000,ta c:

    Kp = R + (L bw)2 + 2R2

    = 86,63 + (0,002 .2. 5000)2 + 2.86,632

    = 224,3

    a thnh phn tch phn vo biu thc bin

    Ki = bw

    2 02

    bw . [(R + Kp)2 + 2. (Lbw)2 2. Kp

    2 - Lbw] =

    (314002 3142)

    31400[( 86,63 + 224,3)2 + 2. (0,002.2. 5000)2 2. 224,32 0,002.5000]

    = 328,27

    Thay vo ta c:

    Gc(s) =224,3 + 328,27s

    s2+ 3142

    * s u

    PR

    PR SVM NLNA

    s i

    L u

    abc

    s i

    s i

    s i

    * s u

    s u

    * s i

    * s i

    s i

    s i

    C dng in

  • Bi tp ln Thit k h thng in t cng sut

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    IV. Tng hp mch vng in p

    1. Tnh ton T C-rc

    T lc C phi ln m bo p mch ip p u ra v s st p khi ng

    ti trong phm vi cho chp. p mch gm 2 thnh phn : do in tr ni tip t C

    gy ra, v do t lc cc xung in p t u ra b bin i.

    p mch :

    CC rV V V

    (Error! No

    text of

    specified

    style in

    document..1)

    Hnh . p mch in p ra

    Thnh phn p mch do t C :

  • Bi tp ln Thit k h thng in t cng sut

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    1 1

    2 2 2

    L SC

    Q I TV

    C C

    (Error! No

    text of

    specified

    style in

    document..2)

    Suy ra gi tr t C p ng c yu cu :

    .

    8.

    L S

    C

    I TC

    V

    (Error! No

    text of

    specified

    style in

    document..3)

    i vi cc mch ngun DC-DC, p mch khng nn vt qu 1% Vo.

    2. Mch vng iu chnh in p

    Hnh. Cu trc iu khin mch vng in p b bin i Buck

    Hm truyn in p gia in p u ra v h s iu ch di dng :

    2( ) 0

    ( ) 1 . .( )

    ( )1

    .

    in

    o cvd vdo

    u s

    o o o

    u s r C sG s G

    d s s s

    Q

    (Error! No

    text of

    specified

    style in

    document..4)

    Trong : vdoG = Vin = 700V

    o =2*500 Q0=RC

    L = 1,5

  • Bi tp ln Thit k h thng in t cng sut

    Page 16

    D=U0/UIn= 380/700=0.54

    GVD(s) = (1+ 0,6s)/(1+s/(1,5*2*5000)+(s/1,5)2)

  • Bi tp ln Thit k h thng in t cng sut

    Page 17

    V. M phng

    Hnh 5.1. in p dy u ra nghch lu ba pha

  • Bi tp ln Thit k h thng in t cng sut

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    Hnh 5.2.Mch iu ch rng xung theo nguyn l iu khin vecto

    Hnh 5.3. Sng sin ,

  • Bi tp ln Thit k h thng in t cng sut

    Page 19

    Hnh 5.3. Mch vng iu khin dng in

    Hnh 5.4 . Dng dng in

  • Bi tp ln Thit k h thng in t cng sut

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    Nhn xt : Dng phn hi Is bm gi tr t

    Hnh 5.5. Khu so snh xung rng ca

    6

    PWM6

    5

    PWM5

    4

    PWM4

    3

    PWM3

    2

    PWM2

    1

    PWM1

    Sign2

    Sign1

    Sign

    Satu5

    Satu4

    Satu3

    Satu2

    Satu1

    Satu

    RC

    -1

    Gain2

    -1

    Gain1

    -1

    Gain

    3

    dc

    2

    db

    1

    da

    6

    PWM6

    5

    PWM5

    4

    PWM4

    3

    PWM3

    2

    PWM2

    1

    PWM1d0

    d1

    d2

    sector

    da

    db

    dc

    tinh da,db,dc

    anpha

    beta

    Udc

    d0

    d1

    d2

    sector

    Tinh d0,d1,d2

    sector

    Scope

    da

    db

    dc

    PWM1

    PWM2

    PWM3

    PWM4

    PWM5

    PWM6

    PWM

    3

    Udc

    2

    beta

    1

    anpha

  • Bi tp ln Thit k h thng in t cng sut

    Page 21

    Hnh 5.6. Khu iu ch vecto khng gian

    Ub

    Uc

    Ua

    4

    sector

    3

    d2

    2

    d1

    1

    d0

    -K-

    cong

    Switch2

    Switch1

    Switch

    1

    2

    3

    4

    5

    6

    Multiport

    Switch

    Matrix

    Concatenate2

    Matrix

    Multiply

    Matrix

    -0.5

    Gain

    f(u)

    FcnDivide

    0

    C3

    1

    C2

    2

    C1

    4

    C

    3/2 sqrt(3)/2

    0 -sqrt(3)

    A6

    -3/2 -sqrt(3)/2

    3/2 -sqrt(3)/2

    A5

    0 -sqrt(3)

    -3/2 sqrt(3)/2

    A4

    0 sqrt(3)

    -3/2 -sqrt(3)/2

    A3

    -3/2 sqrt(3)/2

    3/2 sqrt(3)/2

    A2

    3/2 -sqrt(3)/2

    0 sqrt(3)

    A1

    1-D T(u)

    1-D Lookup

    Table

    3

    Udc

    2

    beta

    1

    anpha

  • Bi tp ln Thit k h thng in t cng sut

    Page 22

    Hnh 5.7. Khi tnh cc secto

    ]

    3

    dc

    2

    db

    1

    da

    1

    2

    3

    4

    5

    6

    Multiport

    Switch

    Matrix

    Concatenate

    Matrix

    Multiply

    Matrix

    [A6]

    Goto4

    [A5]

    Goto3

    [A4]

    Goto2

    [A3]

    Goto1

    [A2]

    Goto

    [A6]

    F5

    [A5]

    F4

    [A4]

    F3

    [A2]

    F2[A3]

    F1

    0.5 0 0

    0.5 1 1

    0.5 1 0

    A6

    0.5 1 0

    0.5 1 1

    0.5 0 0

    A5

    0.5 1 1

    0.5 1 0

    0.5 0 0

    A4

    0.5 1 1

    0.5 0 0

    0.5 1 0

    A3

    0.5 1 0

    0.5 0 0

    0.5 1 1

    A2

    0.5 0 0

    0.5 1 0

    0.5 1 1

    A1

    4

    sector

    3

    d2

    2

    d1

    1

    d0

  • Bi tp ln Thit k h thng in t cng sut

    Page 23

    Hnh 5.8. Khi tnh da, db, dc