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'HVOLJXHRVFLUFXLWRV
)DoDRVFiOFXORVGRVVHJXLQWHVHOHPHQWRV
SRWrQFLDPHFkQLFD
FRQMXJDGRGRELQiULRGRHL[R
SRWrQFLDDSDUHQWHWRWDODEVRUYLGD
SRWrQFLDUHDOWRWDO
URWDomRVtQFURQD
GHVOL]DPHQWR
UHQGLPHQWR
)DoDRJUiILFRGDURWDomRVtQFURQDHPIXQomRGDSRWrQFLDPHFkQLFD
)DoDRJUiILFRGRUHQGLPHQWRHPIXQomRGDSRWrQFLDPHFkQLFD
)DoDRJUiILFRGRIDWRUGHSRWrQFLDHPIXQomRGDSRWrQFLDPHFkQLFD
)DoDRJUiILFRGRFRQMXJDGRHPIXQomRGDSRWrQFLDPHFkQLFD
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
&iOFXORV
9DPRVDJRUDGHVHQYROYHURVFiOFXORVQHFHVViULRVHPXPHQVDLRGHPRWRUWULIiVLFR
FRPFDUJDGHSyORVSRWrQFLDGHFYHIUHTrQFLDGH+]
2YDORUGRUDLRQRIUHLRGH3URQ\pGHP
9DPRVVXSRUTXHRVYDORUHVPHGLGRQRVLQVWUXPHQWRVVHMDPRVVHJXLQWHV
• $PSHUtPHWUR
$
• :DWWtPHWUR
:
• :DWWtPHWUR
:
• 'LQDP{PHWUR
1
• 7DF{PHWUR
USP
• 9ROWtPHWUR
9
$VHJXLUDSUHVHQWDUHPRVDVIyUPXODVDVHUHPXWLOL]DGDVHVXDVDSOLFDo}HVFRPRV
YDORUHVPHGLGRV
3RWrQFLDPHFkQLFDIRUQHFLGDSHORPRWRUQRHL[R
9DPRVUHVROYHUHVWHH[HPSORFDOFXODQGRDSRWrQFLDHPFY
3FY =
πU Q)
3FY =
(IHWXDQGRWRGRVRVFiOFXORVREWHPRV3FY≅FY
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
&RQMXJDGRGRELQiULRGRHL[R
& )U
& & 1P
3RWrQFLDDSDUHQWHWRWDODEVRUYLGDSHORPRWRU
1DVGXDVIyUPXODVSRWrQFLDDSDUHQWH WHQVmRGHIDVHFRUUHQWHGDIDVHRX
SRWrQFLDDSDUHQWH WHQVmRGDOLQKDFRUUHQWHGDOLQKD 9DPRVDSOLFDUDVHJXQGDIyUPXODHVFULWDGHIRUPDDEUHYLDGD
3D = (/ Ι  3D = 3D ≅ 9$
3RWrQFLDUHDODEVRUYLGDSHORPRWRU
9DPRVXWLOL]DURVtPEROR: SDUDDOHLWXUDGRZDWWtPHWURH: SDUDDOHLWXUDGR
ZDWWtPHWUR
3DUDDSRWrQFLDUHDOXVDUHPRVRVtPEROR : / $VIyUPXODVVmRDVVHJXLQWHV
: / : : VHRIDWRUGHSRWrQFLDIRUPDLRUTXHRX : / : : VHR
IDWRUGHSRWrQFLDIRUPHQRUTXH
1RSUHVHQWHFDVRYDPRVXWLOL]DUDIyUPXOD
: / : : : / : / :
)DWRUGHSRWrQFLDGRPRWRU
)DWRU GH SRWrQFLD =
SRWrQFLD UHDO
: /
RXGHIRUPDDEUHYLDGD FRV ϕ =
SRWrQFLDDS DUHQWH
3D
$SOLFDQGRRVYDORUHVWHPRV
FRV ϕ =
FRVϕ 6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
*HUDOPHQWHXWLOL]DPRVRIDWRUGHSRWrQFLDHPSRUFHQWDJHP1HVWHFDVRRVtPERORVHUi
FRVϕHRYDORUGHYHUiVHUPXOWLSOLFDGRSRU
FRVϕ FRVϕ 5RWDomRGRFDPSRPDJQpWLFR
(VWDURWDomRGHYHVHUFRQVLGHUDGDjYHORFLGDGHGHVLQFURQLVPR1HVWHFDVRUHFHEHR
QRPHGHURWDomRVtQFURQD
$IyUPXODp URWDomR VtQFURQD =
IUHTrQFLD
SDUHV GH SyOR
2EVHUYHDJRUDDIyUPXODHVFULWDGHIRUPDDEUHYLDGD
1V =
I
S
$SOLFDQGRRVYDORUHVWHPRV
1V =
1V USP
'HVOL]DPHQWR
2GHVOL]DPHQWRpWDPEpPFKDPDGRGHHVFRUUHJDPHQWR6HXYDORUpGDGRHP
SRUFHQWDJHP$IyUPXODp
URWDomR VtQFURQD − URWDomR PHGLGD
RXGHIRUPDDEUHYLDGD
URWDomR VtQFURQD
1V − 1 PHGLGD
6=
1V
GHVOL]DPHQ WR =
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
$SOLFDQGRRVYDORUHVWHPRV
6 =
− 6 2EVHUYDomR
2YDORUGRGHVOL]DPHQWRGHYHVHUPHQRURXLJXDOD(QWUHWDQWRDSHQDVQRV
PRWRUHVDVVtQFURQRVHVWHYDORUFKHJDD
5HQGLPHQWR
2UHQGLPHQWRpGDGRHPSRUFHQWDJHP
$IyUPXODp UHQ GLP HQWR =
µ =
SRWrQFLD PHFkQLFD
RXGHIRUPDDEUHYLDGD
SRWrQFLD UHDO WRWDO
3 : /
&RPRHVWDPRVWUDEDOKDQGRFRPSRWrQFLDHPFYDIyUPXODSDVVDD µ =
3FY : /
6XEVWLWXLQGRRVYDORUHVWHPRV
µ=
µ &iOFXORVGRVRXWURVYDORUHVGHFDUJDVSDUDHQVDLDU
2YDORU1PHGLGRQRGLQDP{PHWURHTXLYDOHD'HYHPRVUHSHWLUDH[SHULrQFLD
FRPRXWUDVSRUFHQWDJHQVGHVWHYDORU9HMDDVHJXLURFiOFXORGHVWDVSRUFHQWDJHQV
GH 1 =
= 1
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
GH 1 =
= 1
GH 1 =
= 1
GH 1 =
= 1
7DEHOD
9DPRVDJRUDFRQVWUXLUXPDWDEHODFRPRVYDORUHVPHGLGRVHRVYDORUHVFDOFXODGRV2V
YDORUHVPHGLGRVHRVYDORUHVFDOFXODGRVSDUDRYDORUGDIRUoD1IRUDPH[SOLFDGRV
DQWHULRUPHQWH2VYDORUHVPHGLGRVHRVYDORUHVFDOFXODGRVSDUDRVYDORUHVGDVIRUoDV
111H1HVWmRPRVWUDGRVQDWDEHODSDUDRH[HPSORILFDU
FRPSOHWR4XDQGRYRFrHQVDLDURPRWRUGHYHUiHIHWXDUWRGRVRVFiOFXORVQHFHVViULRV
9HMDDWDEHODDVHJXLU
9DORUHVPHGLGRV
&DUJD
)RUoD
(/
-/
3
1
1
9
$
:
USP
9DORUHVFDOFXODGRV
&DUJD
3P
0
3D
FRVϕ
ϕ
µ
FY+3
1P
9$
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9DPRVDJRUDXWLOL]DQGRRVYDORUHVGDWDEHODFRQVWUXLURVJUiILFRVLQGLFDGRVDVHJXLU
*UiILFRGDURWDomRVtQFURQDHPIXQomRGDSRWrQFLDPHFkQLFD
*UiILFRGHUHQGLPHQWRHPIXQomRGDSRWrQFLDPHFkQLFD
*UiILFRGRIDWRUGHSRWrQFLDHPIXQomRGDSRWrQFLDPHFkQLFD
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
*UiILFRGRFRQMXJDGRHPIXQomRGDSRWrQFLDPHFkQLFD
2EVHUYDomR
$HVFROKDGHXPPRWRUFRPSRWrQFLDPXLWRVXSHULRUjTXHODDVHUXWLOL]DGDDSUHVHQWD
WUrVLQFRQYHQLHQWHV
• $OWRFXVWRGRPRWRU
• %DL[RUHQGLPHQWR
• %DL[RIDWRUGHSRWrQFLD
6(1$,63,175$1(7
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6(1$,63,175$1(7
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0RWRUWULIiVLFRLPEULFDGR
FRPFDUJD
)DoDRWHVWHGHLVRODomR
0HoDDUHVLVWrQFLDGRVFRQGXWRUHVGRERELQDGR
)DoDRWHVWHGHIXQFLRQDPHQWR
$FRSOHRPRWRUDRIUHLR
0RQWHRFLUFXLWRFRQIRUPHRGLDJUDPD
/LJXHHGHVOLJXHSDUDYHULILFDURVHQWLGRGHURWDomR,QYHUWDVHQHFHVViULR
/LJXHHFRORTXHFDUJDDWpDWLQJLUDFRUUHQWHQRPLQDOGRPRWRU
)DoDDVOHLWXUDVGRVLQVWUXPHQWRVHDQRWHVXDVLQGLFDo}HV
$SDUHOKRV
• 0HJ{KPHWUR
(TXLSDPHQWRV
• &DELQKRVFRPSLQRVEDQDQDQDVSRQWDV
• 3RQWHGH:KHDWVWRQH
• 7DF{PHWUR
• 9ROWtPHWUR9
(TXLSDPHQWRV
• $PSHUtPHWUR$
• &LUFXLWRWULIiVLFRGHFXUWRFLUFXLWR
• ZDWWtPHWURGH:RX
• )UHLRGH3URQ\
• ZDWWtPHWUR / :
6(1$,63,175$1(7
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6(1$,63,175$1(7
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0RWRUWULIiVLFRFRPFDUJD
(QVDLR([HUFtFLR
&RPSOHWHDWDEHODDEDL[RFRPRVYDORUHVGDVUHVLVWrQFLDVGHLVRODomRHP0Ÿ
9DORUHVPHGLGRV
9DORUHVFDOFXODGRV
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9DORUHVPHGLGRV
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&DOFXOHDSRWrQFLDUHDOGHVWHPRWRUDSOHQDFDUJD
&DOFXOHRIDWRUGHSRWrQFLDDSOHQDFDUJD
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
&DOFXOHDSRWrQFLDPHFkQLFDIRUQHFLGDQRHL[RGRPRWRUDSOHQDFDUJDHPFY
&DOFXOHDSRWrQFLDPHFkQLFDIRUQHFLGDQRHL[RGRPRWRUDSOHQDFDUJDHP+3
&DOFXOHRFRQMXJDGRGRELQiULRGRHL[RDSOHQDFDUJD
&DOFXOHRGHVOL]DPHQWRDSOHQDFDUJD
&DOFXOHRUHQGLPHQWRGRPRWRUDSOHQDFDUJD
&RPSOHWHDWDEHODDEDL[R
9DORUHVPHGLGRV
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)RUoD
(/
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3
1
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1
9
$
:
USP
9DORUHVFDOFXODGRV
&DUJD
3P
0
3D
FRVϕ
ϕ
µ
)UDomR
FY+3
1P
9$
$JRUDFRPRVYDORUHVGDWDEHODYRFrYDLUHVROYHUDVTXHVW}HVGHQ26H
6(1$,63,175$1(7
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)DoDRJUiILFRGRFRQMXJDGRHPIXQomRGDSRWrQFLDPHFkQLFD
)DoDRJUiILFRGDURWDomRVtQFURQDHPIXQomRGDSRWrQFLDPHFkQLFD
)DoDRJUiILFRGRUHQGLPHQWRHPIXQomRGDSRWrQFLDPHFkQLFD
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
)DoDRJUiILFRGRIDWRUGHSRWrQFLDHPIXQomRGDSRWrQFLDPHFkQLFD
(VFUHYDRVWUrVLQFRQYHQLHQWHVGHVHXWLOL]DUXPPRWRUFRPSRWrQFLDFLQFRYH]HV
DFLPDGDQHFHVViULDSDUDDFLRQDUXPDFDUJD
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
%RELQDJHPGHPRWRUHV
WULIiVLFRVLPEULFDGRV
$VVLQDOHFRP;DDOWHUQDWLYDFRUUHWD
2VHQURODPHQWRVLPEULFDGRVSRVVXHP
D 8PODGRGHERELQDSRUUDQKXUD
E 'RLVODGRVGHERELQDSRUUDQKXUD
F 2Q~PHURGHERELQDVLJXDODRGREURGRQ~PHURGHUDQKXUDV
$IyUPXODTXHVHUYHSDUDFDOFXODURSDVVRGHERELQDIUDFLRQiULRp
D <EI = <S
E <EI = <S
F <EI = <S
G <EI = <S
2IUHLRGH3URQ\VHUYHSDUD
D 0HGLUDFRUUHQWHGRPRWRU
E &DUUHJDUPHFDQLFDPHQWHPRWRUHV
F &DOFXODURQ~PHURGHERELQDVGRPRWRU
4XDQGRDWHQVmRQRPLQDODXPHQWDDFRUUHQWHDSOHQDFDUJD
D 'LPLQXL
E $XPHQWD
F 'LPLQXL
G $XPHQWD
6(1$,63,175$1(7
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D $XPHQWD
E 'LPLQXL
F $XPHQWD
G 'LPLQXL
(VFUHYDRVQRPHVGRVWUrVWLSRVGHSDVVRVGHERELQDSRVVtYHLV
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BBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBB
BBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBBB
&RPSOHWHRHVTXHPDVLPSOLILFDGRGRPRWRUGDILJXUDDEDL[R
8PPRWRUIRLFRQVWUXtGRGHDFRUGRFRPDFODVVH,3GD$%17(VFUHYDR
VLJQLILFDGRFRPSOHWRGHVWDFODVVH
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$ILJXUDDEDL[RDSUHVHQWDXPPRGHORGHIUHLRGH3URQ\FRPRVYDORUHVLQGLFDGRV
GDIRUoDHGRUDLR
&DOFXOH
D $SRWrQFLDHPFY
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E $SRWrQFLDHP+3
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F 2FRQMXJDGRGRELQiULRGRHL[R
BBBBBBBBBBBBBBBBBBBBBBBBBBB
6(1$,63,175$1(7
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
8PPRWRUWULIiVLFRLPEULFDGRSRVVXLUDQKXUDVHSyORV&DOFXOH
D 2Q~PHURGHERELQDV
E 2Q~PHURGHGHQWHV
F 2Q~PHURGHERELQDVSRUSyORDIDVH
G 2SDVVRGDERELQDIUDFLRQiULR
H 2VJUDXVHOpWULFRVWRWDLV
I 2VJUDXVHOpWULFRVSRUUDQKXUD
J 2SDVVRGDIDVH
K 2Q~PHURGHERELQDVOHYDQWDGDV
6(1$,63,175$1(7
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6(1$,63,175$1(7
$SUHQGL]DJHP,QGXVWULDO
(OHWULFLVWDGHPDQXWHQomR
%RELQDGHLUDPDQXDO
0RQWDJHPGHIHUURGHVROGDU
3UHSDUDomRHERELQDJHPGHWUDQVIRUPDGRUPRQRIiVLFR
3RODUL]DomRHHQVDLRGHWUDQVIRUPDGRUWULIiVLFR
%RELQDJHPGHPRWRUWULIiVLFRPHLRLPEULFDGR
%RELQDJHPGHPRWRUWULIiVLFRLPEULFDGR
%RELQDJHPGHPRWRUWULIiVLFRFRPOLJDomR'DKODQGHU
%RELQDJHPGHPRWRUPRQRIiVLFRGHIDVHDX[LOLDU
%RELQDJHPGHURWRUFRPERELQDVSUpPROGDGDV
3UHSDUDomRHERELQDJHPGHURWRUXQLYHUVDO
3UHSDUDomRHERELQDJHPGHDUPDGXUDVGHPiTXLQDVFF
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Bobinagem de motor trifásico imbricado