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Transcript of Smart Micro Grid
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8/13/2019 Smart Micro Grid
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P,
UNICAMP UNESP, A 2012
G E
1
P , A CD I E
U P
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O1. F
2. T
3. S
4. T
5. C
P,
2
6. I 7. M
8. O
9. O I
10. D 11. D
12. S
13. C
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P,
UNICAMP UNESP, A 2012
G E
3
1. F
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F
P
(
1. F
, )
C ()
U
I (
)
N
4
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L
D E R(DER)
B
1. F
,
M
I
5
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D
E
1. F
B
I , ,
I
6
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B
( ,
1. F
C
DER (P, , )
I
7
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P,
UNICAMP UNESP, A 2012
G E
8
2.
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MV/LV
SubstationResidential 1
LOAD
Residential 1
LOAD + PV DG +
ES
G D:A S G
,
L M =
M/L
&
2. T
L
EG
EG
EG
EG
EG
EG
EG
Residential 1LOAD + PV
and WIND DGs
3
Combustion
Backup
Generator andES
Fuel Cell
backup unit
Industrial 3LOAD + PV DG
Distribution and
communication
line(s)
9
.
DER
(EPP,
)
,
(EG = E G).EG
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E &
G
F
R
I
I
2. T
E
L
&
S
D N
N ,
N
P: T INENE ENEG 10
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E
M
I
I ICT
2. T
I
R
R
A
P (
)
11
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UE R UE R (CIGRE 2010)(CIGRE 2010)
2. T
S S (JRC 2011)(JRC 2011)
12
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P,
UNICAMP UNESP, A 2012
G E
13
3.
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EEGG
EE
EE
GG
II
3. M
G
GG
EEGG
EE
GG EEGG
EE
GG
14
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3. M
D
A , ..,
(DER)
E G (EG)
P , , , , , .
(EPP),
,
15
, ,
.
P
P & EG
D
EG DER
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O ICT
DC/DC
DC/DC
I
P E
P
B P
O
E
M
/B
PLC?
GRID
3. M
E G
M C
P
RT
S
P
FH
A L
S
M
I
G
N
A
L
M
/
S
P Q
( )
() ()
() ()
C
G
(
)
() ()
16
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E
P
E
GRID
3. M
I
C
G
I/O INTERFACE
, EG
E
M , ,
,
, .
T
17
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P,
UNICAMP UNESP, A 2012
G E
19
4.
S
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R , P
PCC
E
6A POE
CONEE
PP
4. T
E
PBATTM
(RL)4 PS
15
BP,QLOADS
LOAD
P,QGENP,QABS
20
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4.5
5Loads and PV generation
Pload
PPV
PCC
4P
S
6A POE
CONEE
15
PP
PBATT
P,QGEN
P,QLOADS
4. T
P
1 2 3 4 5 6 7 8 9 101112 13141516 1718 19 2021 22 23 240
0.5
1
1.5
2
2.5
3
3.5
time [h]
kW
B
LOAD
21
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A
PBATT = 0: PABS=PLOADSPP
3Active power demand from the grid without battery
Instantaneous
mean
PCC
4P
6A POE
CONEE
PP
P
P,QGENPABS
PPABAB
4. T
P
1 2 3 4 5 6 7 8 9 101112131415161718192021222324-3
-2
-1
0
1
2
time [h]
kW
15
BP,QLOADS
LOAD
22
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4. T
D
80
100
120
140Distribution loss without battery
Instantaneous
mean
1 2 3 4 5 6 7 8 9 1011121314151617181920212223240
20
40
60
time [h]
W
23
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0.8
1Active power demand from the grid with battery
Instantaneous
mean
PPABAB=P=PLOADLOADPPPPPPBABA
PCC
4P
6A POE
CONEE
PP
P,QGENPABS
L PL PABAB= P= PABAGABAG( )( )
4. T
P
1 2 3 4 5 6 7 8 9 101112131415161718192021 222324-1
-0.8
-0.6
-0.4
-0.2
0
0.2
0.4
.
time [h]
kW
15
B
BATT
P,QLOADS
LOADDD
CC
24
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1
2
3Power from the battery
6A POECONEE
4. T
D
DD
1 2 3 4 5 6 7 8 9 101112131415161718192021222324-3
-2
-1
0
time [h]
k
15
B
BATT
CC
25
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12
14
16Energy in the battery
C C
4. T
D
1 2 3 4 5 6 7 8 9 1011121314151617181920212223242
4
6
8
time [h]
kW
h
CC
DD
D D
26
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D
85% (
)
4. T
D
10
15Distribution loss with battery
Instantaneous
mean
1 2 3 4 5 6 7 8 9 1011121314151617181920212223240
5
time [h]
W
1 2 3 4 5 6 7 8 9 1011 12 1314 15 16 1718 19 2021 22 23 240
20
40
60
80
100
120
140
Distribution loss without battery
time [h]
W
Instantaneous
mean
27
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L (E G) R
R P
E (UPS )
4. T
D
28
P
M (U I + E G) E &
S P
P
C OI
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P,
UNICAMP UNESP, A 2012
G E
29
5. C
5 C
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L (E G) E ( )
M ( )
( & )
R &
5. C
C
30
M (U I + E G) S
A
L (S ) M &
M
M
5 C
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Distributed ControlDistributed ControlDistributed ControlDistributed Control
Energy MarketEnergy MarketEnergy MarketEnergy Market
5. C
H
31
P
Local controlLocal controlLocal controlLocal control ofpower convertersand generators
cooperation rulesof distributed units)
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P,
UNICAMP UNESP, A 2012
G E
32
6. I
6 I
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6. I
I
S
:
1. C :
33
P ) . T C ( P) .
2. :
(UPS ,
). T
C .
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CDC
Q1
VDC
Q2
Q 3
Q4
+
VGRID
IGRID
L
ES
&
D
P
QC C /
PCI
PM G
dI
-
+
C
O DC
P
34
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C
I
CDC
Q1
VDC
Q3
+ VGRIDIGRID
LC
ES
&
D
P
Q
- + O
35
2 Q4
PM G
d
I +
C
G
L
, PQ,
.)
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F
(.., P ) , ..,
(=1);
A GID IGID,
:
&&GRIDGRID
I , ,
GRIDV&
GRIDI&
i
v
jGRIDGRID
jGRIDGRID
eII
eVV
=
=
&
&
RMS
iv =
36
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C P
:
jQPIVS GRIDGRID +==*&&&
== *j&
Q
P>0:
P0: Q>0:
F
37
=
=
+=
==
sinIVQ
cosIVP
sinIVcosIV
eIV
GRIDGRID
GRIDGRID
GRIDGRIDGRIDGRID
jGRIDGRID
P
P>0:
P
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P
Q
P>0
Q>0
P>0
Q
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P,
UNICAMP UNESP, A 2012
G E
39
7. M
S
7. M
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M (1)
T , .
P : N /
, , . T
P F ,
(NR , ).
L : P C C
L 5% . T,
PCCV&
eqZ&
GV&
GI&
40
,
( ) . S . T, K .
PCC=Point of
Common
Coupling
(MV/LV sub.)
M, L
, ..
(
RL ). T ,
.
7. M
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A: PCC
VjjUV ratedPCC 02300 +=+=&
A:
,
M (2)
41
PCC .
PCCVV
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I (1)
C N+1
(0N) N (1N),
.( )
otherwise0
nodeentersbranchif1nodeleavesbranchif1
+
= nn
n,Ac ll
l
T Ac
N x (N+1)
:
42
C I M Ac
4
3
2
1
A
43210
c
11000
01010
00110
00011
=B
N
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
7. M
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I (2)
I M A
T A
N x N
0( , .., P C C
, PCC)
43
43
2
1
A
4321
c
11000101
0011
0001
=
B
N
N: T I
M A
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
7. M
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P
T
A N x N
P ,
nth
0 n.
44
P M P
B
N
( ) ( )4
32
1
AAP
4321
TT
1000
11000010
1111
11 ===
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
7. M
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K (1)
L uc (
0) v , K
L (KL)
:
{
4
3
2
1
0
4
3
2
1
1100
0101
0011
0001
0
0
0
1
U
UU
U
U
V
V
V
V
uAv
Aa
cc
&
&&
&
&
44 344 21&
&
&
&
==
45
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
I , u
(
0), K L
(KL) :
UAUaV &&& = 00
a0
Ac
7. M
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K (2)
L (
)
, K L
(KLC)
:
4
3
2
1
3
2
1
0
1100
0010
0111
0001
J
J
J
J
I
I
I
I
jAi T
cc
&
&&
&
&
&
&
&
&
==
46
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
4
I , i
(
0), K L
(KLC) :
=
=
JAI
JaI
T
T
&&
&&00
7. M
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K (3)
N : =
==N
n
T
Nn IIii1
00 1 &&
T:
( ) ( ) T
NTTTTTTT
N PaAaIAaJaII 11 01
01
000 ===== &&&&
47
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
I , i
(
0), K L
(KLC) :
=
=
JAI
JaI
T
T
&&
&&00
7. M
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(1)
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
Branch impedances
Z1 1+j1
Z2 2+j2
Z3 3+j3
Z4 4+j4
Load currents
ILp1 5+j5 A
ILa2 10+j10 A
48
F : jiijjiij JZUUV == &&&&&
Lp4 +
{ } JZV
Z
Z
Z
ZdiagZ
N
N=== =
&&
&
K
&
&
&&ll
000
000
000
000
2
1
1
LZ , :
7. M
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(2)
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
Branch impedances
Z1 1+j1
Z2 2+j2
Z3 3+j3
Z4 4+j4
Load currents
ILp1 5+j5 A
ILa2 10+j10 A
49
R :
Lp4 +
( ) IAZUAUaJAI
UAUaVJZV
P
T
T&
321&&&
&&
&&&&& =+
=
==
1
0000
{
IZUIPZPUUIPZAUUaA grid
Z
T
U
N
P gridT
N
&&&&43421
&321
&&&&&&43421
&&
===+
00
10
1
0
1
0
1
T :
7. M
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(3)
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
Branch impedances
Z1 1+j1
Z2 2+j2
Z3 3+j3
Z4 4+j4
Load currents
ILp1 5+j5 A
ILa2 10+j10 A
50
E
Lp4 +
IZUU grid&&&& = 0 T
T PZPZ Tgrid = &&
I (m,n) Zgrid
0 m n,
E ( ) UYIUUZI gridscgrid &&&&&&& ==
0
1 N
7. M
D
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T :
*TN
rmsd JRJJRP &&
l
ll == =1
2 R =
&&&&&
D
B J I:
51
IPIJJI ===
T:
*
grid
T*
R
TT
d IRIIPRPIP
grid
&&&43421
& ==
N:Rgrid Zgrid. I :
( ) gridgridTT
grid XjRPXjRPPZPZ +=+== &&
7. M
E ( )
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E (1)
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
Branch impedances
Z1 1+j1
Z2 2+j2
Z3 3+j3
Z4 4+j4
Load currents
ILp1 5+j5 A
52
ILa2 10+j10 A
ILp4 15+j15 A
S , 2 3
R
R 0, .. PCC,
=
1100
0101
0011
0001
AB
N
7. M
E (2)
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( ) PRPARAR TTgrid == 11
E (2)
T=
= 0011
0001
1
Branch impedances
Z1 1+j1
Z2 2+j2
Z3 3+j3
Z4 4+j4
Load currents
ILp1 5+j5 A
53
MR :
=
4000
0300
0020
0001
R
=
8411
4411
1131
1111
gridR
1101
0101 ILa2 10+j10 AILp4 15+j15 A
7. M
E (3)
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E (3)
Branch impedances
Z1 1+j1
Z2 2+j2
Z3 3+j3
Z4 4+j4
Load currents
ILp1 5+j5 A
=
8411
4411
1131
1111
gridR
54
ILa2 10+j10 A
ILp4 15+j15 A
*
grid
T
d IRIP && =
[ ] W5350
1515
0
1010
55
8411
4411
1131
1111
15150101055 =
+++=
j
j
j
jjjPd
7. M
L G (1)
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T
, .
I , :
At .A
; .
L G (1)
lA
55
, .
=
lA
AA
t T ( )
C ( )
T ,
() () :
*T*
tt
T
t*
*
ttTT
t
*T
d JRJJRJJ
J
R
RJJJRJP
lll
lll
&&&&&
&&&&& +===
0
0
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7. M
L G (3)
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*
t
TT*
tt
TT*
t
T
t
T*
tt
T
t
T
*T
J
**
tt
J
TTT
t
T*T*
tt
T
td
JRPRPJIPRPJJPRPIIPRPI
JRJJPIPRPJPIJRJJRJP
*
t
T
t
lllllllll
lll
&
ll
&
lllll
&4341
&&4341
&&4341
&&4341
&
&&
44 344 21
&&
444 3444 21
&&&&&&
++++=
=+
+
+=+=
C, :
L G (3)
57
tt
tt
lll
l
( ) *T*tT*tt
T
d JRJIJIIP lll
llll&&&&&& +++= 2
T (
).
I , ,
.
S , :Tt
t
=
ll
7. M
L G (4)
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( ) ( ) IRJJRIJ
P t**td &&&&& ll
lllll
lll +==++=
10220
L G (4)
T ,
(R/ ) ,
:
58
( ) *T*tT*tt
T
d JRJIJIIP lll
llll&&&&&& +++= 2
( ) *meshgrid
T*tT
t
T*t
t
T
d IRIIRIIIP &&&&&&
ll
l
l
l=
+=
1
T
UNICAMP UNESP, A 2012
G E
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P,
G E
59
8. O
8. O
O
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I ,
( ). T :
T
T T ; :
T ,
O
60
T ,
T
T ,
( ) . H,
.
8. O
D L M (1)
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( )
I :
L
G (A) (Z)
EPP
LIKI
IKI
pp
aa
&&
&&
=
= Na ( )
Np ()
61
*
grid
T
d IRIP &&=
*
pp,p
T
p
*
pp,a
T
a
*
aa,a
T
ad IRIIRIIRIP &&&&&& +
= 2
D :
O
F Ia Pd Ip
T
a,pp,aTpgridpp,p
Tagridpa,p
T
pgridap,a
T
agridaa,a
RRKRKR,KRKR
KRKR,KRKR
===
==
:
6. O
D L M (2)
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00220
0220
0 =
==
==
=
pp,aaa,a
p,aa,ad
p,aa,ad
a
d IRIRbRyR
y
P
aRxRx
P
I
P&&&
yjxIa +=& bjaIp +=
&
&& 1=
( )
L:
62
pp,aa,aopt,a
O :
A ,
, (
)
T ()
() . T ,
( , , .).
S
8. O
A (1)
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( )
1LpI&
2LaI&
2GaI&
3GaI&
3aI&
2aI&
4LpI&
1Z&
2Z&
3Z&
4Z&
Branch impedances
Z1 1+j1
Z2 2+j2
Z3 3+j3
Z4 4+j4
Load currents
ILp1 5+j5 A
63
ILa2 10+j10 A
ILp4 15+j15 A
S , 2 3
EP 1:R
=
1100
0101
0011
0001
A
B
N
8. O
A (2)
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0001
( )
=
1101
0101
0011
0001
1AEP 2: I
64
EP 3: M :
=
4000
0300
0020
R
( )Tgrid ARAR 11 =EP 4: M
=
8411
4411
1131
1111
gridR
8. O
A (3)
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G , (
) IL:
[ ] W53500
1010
55
4411
1131
1111
15150101055 =
+++== j
j
jjjIRIP *
Lgrid
T
Ldo&&
( )
65
EP 5: M Ka Kp(
=
=1000
0001
0100
0010pa KK
=
=
=
=
81
11
41
11
41
11
41
13
p,pa,p
p,aa,a
R,R
R,R
EP 6: S Rgrid
T
pgridpp,p
T
agridpa,p
T
pgridap,a
T
agridaa,a
KRKR,KRKR
KRKR,KRKR
==
==
8. O
A (4)
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=
+
+
==
909115909115
1.36261.3636
1515
55
41
11
41
131
1
.j.
j
j
jIRRI pp,aa,aopt,a&&
EP 7: C
Ip . L:
T :
+
+=
=
1515
55
4
1
j
j
I
II
Lp
Lpp &
&&
66
+
+=
+=
=
909115909115
11.362611.3636
909115909115
1.36261.3636
0
1010
3
2
33
22
.j.
j
.j.
jj
I
I
II
III
Ga
Ga
GaLa
GaLa
a &
&
&&
&&&
I , Ia
(ILa) (IGa). T:
EP 8: C
1827.3W2 =+
+=
*
pp,p
T
p
*
pp,a
T
a
*
aa,a
T
aopt,d IRIIRIIRIP &&&&&&
8. O
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T
. I , :
, (i0 = 0)
,
,
67
,
, ,
,
,
UNICAMP UNESP, A 2012
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P,
68
9. O I
9. O I
I
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T .
I
.
T (PLC) ,
.
69
, ,
. T
, .
T
.
H,
,
,
.
S
9. O I
N
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N
N
PIME
(PI
M E)
PIME :
D
OFDM
70
T CENELEC A ,
45H92H 97
MAC
(PRIME
)N : PLC OA ( O
A), 1
S MG F DEI
S=OFDM 288
M
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T ( ),
.
I ,
. I , .
N ,
PLC
A (OA)
71
N
.
= 2+
T
=/, .
T:2
)( Tcd AAB
=
D
1.510
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UNICAMP UNESP, A 2012
G E
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P,
73
10. D
10. D
I
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I & ,
, ,
.
T , ,
, ..,
.
( ), .
G , , ..,
.
T, ,
.T , ..,
,
.
74
10. D
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T
().
,
( ).
,
. T
.
T EPP ()
( )
M
75
10. D
C
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L rAB
,
A B :
==K
2&
G
AB, AB
IAB(IBA).
=
=
=K
k
*kkkAB
k
IIr
0
0
&&
=
=
+=
=K
k
LBAk
k
LABk
III
III
1
1
l
l
l
l
&&&
&&&
:
D A B
76
10. D
L (1)
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O :
IABIBA
AB
00 =
= LOSSLOSS PP
&&
T
AB
M:
D A B
BAAB
=
=
=
=K
k
AkkL
AB
optBA
K
kBkkL
AB
opt
AB
dId
I
dIdI
1
1
1
1
&&
&&
BAoptBABA
optABAB UU
II
II &&&&
&&=
=
=
77
10. D
L (2)
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I , A B , :
I
C O
D A B
circ
AB
opt
ABAB
BAopt
ABAB IIdz
UU
II
&&
&
&&&&
+=
+=
circ
BA
opt
BAAB
ABopt
BABA IIdz
UU
II
&&&
&&&&
+=
+=
78
10. D
L (2)
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4434421&
&&
321&&&
&& circN
optN I
K
k k
kN
I
K
k
optkN
K
k
kNNZ
UUIII ===
+==
111
T N
:
C
D
L1 LK
D
M
==
==
==
K
k k
K
k k
koptNN
optNN
circN
ZZ
UUU
III
11
10
&&
&&&
&&& EPP
EPP
M
79
10. D
N /
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T
(EPP )
(), ,
)
= ==
===K
k
M
m
Nkm
NkL
Nk
K
k
optNk
optNN
Nk
mdI
dIII
1 11
1 &&&&
N
T
(EPP )
,
( ),
=
=
=
= ==K
k k
K
k k
k
K
k k
K
k k
k
optNN
d
d
U
Z
Z
U
UU
1
1
1
1
11
&
&
&
&
&&
N
T
80
10. D
N /
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= ==
===K
k
M
m
Nkm
NkL
Nk
K
k
optNk
optNN
Nk
mdI
dIII
1 11
1 &&&&
N O
!
I
,
.
=
=
=
= ==K
k k
K
k k
k
K
k k
K
k k
k
optNN
d
d
U
Z
Z
U
UU
1
1
1
1
11
&
&
&
&
&&
N
81
O
!
I ,
N ,
.
10. D
C/ N
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=
=
K
k NkoptNN
optNN
dII
UUz
1
1
&&
&&&
Keq &&
=
11
2. T T N
1. G ,
z
,
N
:
optN
eqN
optN
oN
k Nk
IZUU
d
&&&& =
=1
(
) :
3. T
N : N
eq
N
o
NN
IZUU &&&& +=
( )
82
10. D
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NI&
N
NU&
1U&
2U&
kU&
KU&
1NZ&
2NZ&NkZ
&
NKZ&
A ,
()
83
, :1.
2. ( )
3. 4.
5.
==
K
k Nk
K
k Nk
koptN
dd
UU
11
1&&
eqN
NoptN
NZ
UUI
&
&&& =
10. D
C
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NI&
N
NU&
1U&
2U&
kU&
KU&
1NZ&
2NZ&NkZ
&
NKZ&
C
N:T
,
PCC.T
T bNk
.
T :
T
:
84
:k
]K,[k
NkrefN UbU && = 1
0,1],1[
=
kNKk
kN bb
=
=K
k NkNkNk
ddb
1
11
UNICAMP UNESP, A 2012
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P,
85
11. D
11. D
I
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C ,
,
.
M, (PMU, P M
U), .
86
Q: ?
( )
:B ,
11. D
P
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C
1. E m Pm Qm
n :
m
N
n
nmn
m
eqm
m
N
nnm
nm
mnm PP
d
dP
dd
PP ==
=
=
= 1
1
0
1
4341
87
2. E n, ,
:
m
N
n
nmn
m
eqm
m
N
nnm
nm
mnm
d
QQd
dQ
dd
QQ
eqm
==
=
=
= 1
1
0
1
====
====M
mnm
eqm
m
M
m
nmn
M
mnm
eqm
m
M
m
nmn
d
dQQQ
d
dPPP
1111
11. D
P &
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A ( ) ,
,
.
T ,
.
88
D T
.
T
.
S
11. D
(1)
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M T :
==
=
=N
n nm
nQ
nm
nQ
m
m
n
N
n nm
nP
nm
nP
m
n
m ddQQ
ddPP
00
( ) ( ) ( ) ( ) 11 = kkkk nPminnPnPnPnP )1(/)( , = kPPk nMAXnnP
:
89
= ( = 10 H)
( ) ( ) ( ) ( ) 11 = kkkk nPminnQnQnQnQ )1(/)( , = kQQk nMAXnnQ
C (
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M T :
==
=
=N
n nm
nQ
nm
nQ
m
m
n
N
n nm
nP
nm
nP
m
n
m ddQQ
ddPP
00
( ) ( ) ( ) ( ) 11 = kkkk nPminnPnPnPnP )1(/)( , = kPPk nMAXnnP
:
90
AT
R
L T
,
C
( ) ( ) ( ) ( ) 11 = kkkk nPminnQnQnQnQ )1(/)( , = kQQk nMAXnnQ
UNICAMP UNESP, A 2012
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P,
91
12.
12. S
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A
T
M S .
T
.
T
( ),
.
92
18 L
12. S
E (1)
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DG PMAX
kW
SMAX
kVA
G1 1 2
G2 1 2
G3 3 5
G4 3 5
G5 3 5
Load Z=R+jL Power @
230VRMS
L1 5kW cos=0.91
L2 5kW cos=0.91
L3 2.5kW cos=0.96
L4 2.5kW cos=0.96
L5 2.5kW cos=0.96
L6 5kW cos=0.91
feeder..VM
lResidentia
0N
1N
2N
3N
4N
5N
6N
7N
8N
9N 10N
1B 2B
3B
4B
6B 5B
7B8B
9B 10B
2L
3L
4L
5L
2G
3G
4G
5G
18 L
G7 10 15
G8 10 15
G9 10 15
L7 10kW cos=0.80
L8 10kW cos=0.80
L9 10kW cos=0.80
0230 = RMSph VV
Workshop
11N
12N13N
14N
15N
16N
17N
18N
11B
12B
13B14B 15B 16B
17B
18B
1L
6L
7L 8L
9L
1G
6G
7G 8G
9G
kWPRL 5.52= 0.857cos =RL
kWPRG 55= kVASRG 85=
L
DE
/ EPP
2240mmS=
r = 0.08/km
l = 255H/km
= /4 rad T 1.8
93
12. S
E (2)
T
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I : I OFF
1.2kWmax
=RPL:
:
1Generators nodes voltages - RMS value
T ,
.
T :
A (
&
0 1 2 3 4 5 6 7 8 90.94
0.95
0.96
0.97
0.98
0.99
Generator n
p
.u
.
I ,
& (, ,, ),
.
P
(
& )
94
12. S
(1)
Total loss
-
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A
A T R , 9
. E 9 , 500600
700800
900
1000
1100
1200
1300
(W)
Actual loss
Theoretical minimum (1)
Theoretical minimum (2)
95
A 100
50%
.
0 1 2 3 4 5 6 7 8 9-90-70-50-30-10
1030507090
Injected active and reactive RMS currents
(A)
Generator n
0 40 80 120 160 200 240 2800
100200
300
Token Iteration
4511
12. S
(2)
Total loss
-
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96/102
600
700
800
900
1000
1100
1200
1300Total loss
(W)
Actual loss
Theoretical minimum (1)
Theoretical minimum (2)
A T R , 9
. E 9 ,
A
96
0 1 2 3 4 5 6 7 8 9-90-70-50-30-10
1030507090
Injected active and reactive RMS currents
(A)
Generator n
A 100
50%
0 40 80 120 160 200 240 2800
100
200300
400
Token Iteration
116
24
.
12. S
C C (1)
Total loss
-
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97/102
C
A
A T R ,
9
. E 9 , 500600
700800
900
1000
1100
1200
1300
(W)
Actual loss
Theoretical minimum (1)
Theoretical minimum (2)
0 1 2 3 4 5 6 7 8 9-90-70-50-30-10
1030507090
Injected active and reactive RMS currents
(A)
Generator n
Active
ReactiveA 100
50%
.
0 20 40 60 80 100 120 140 160 180 2000
100200
300
400
Token Iteration
116
24
97
12. S
C (2)
Total loss
-
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98/102
C
M
A
-101030507090
Injected active and reactive RMS currents
(A)
Without management
500
600
700800
900
1000
1100
1200
1300Total loss
(W)
Actual loss
Theoretical minimum (1)
Theoretical minimum (2)
0 1 2 3 4 5 6 7 8 9-90-70-50-30-101030507090
Injected active and reactive RMS currents
(A)
Generator n
0 1 2 3 4 5 6 7 8 9
-90-70-50-30
Generator n
With management
0 1 2 3 4 5 6 7 8 9-90-70-50-30-101030
507090
Ideal Injected active and reactive RMS currents
(A)
Generator n
Theoretical Optimum
0 20 40 60 80 100 120 140 160 180 2000
100
200
300
Token Iteration
11624
98
12. S
P
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A
, :
C PLO
=928 (23% )
C C PLO=935 (22% )
99
T , ..,
. T
,
.
T
,
,
.
12. S
P
1300Total loss
-
8/13/2019 Smart Micro Grid
100/102
400
500
600
700800
900
1000
1100
1200
1300
(W)
928
Current loss
Theoretical minimum (1)
Theoretical minimum (2)
C
M
( )
100
0 20 40 60 80 100 120 140 160 180 2000
100
200
300
Token Iteration
230
A 100
50%
0 1 2 3 4 5 6 7 8 9-90-70
-50-30-101030507090 Injected active and reactive RMS currents
(A)
Generator n
C
P,
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101/102
C1. S ICT,
2. T
101
.
,
,
4. T &
, , ,
,
5. T I
,
UNICAMP UNESP, A 2012
G E
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P,
102
DEI/PD
DEI
DEI