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7/30/2019 Computational Methods in Energy Management (2012)
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Ninzl} Ebiblneniv Blnivp
^ifnzpvbifmil vhn Ninzl} @cip~enz
Ebvvhn| Jz~`hci! Nf|bzf J~zinaa!
Ebzimx Hcaabifnz
2
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Tznpnivbvmci C~vamin
Vhn Ninzl} Ebiblneniv Blniv (NEB-
Zcan mi vhn nwcawmil nan`vzm`mv} ebzonv
@~zzniv pvbvn
^ifnzpvbifmil vhn ninzl} `~pvcenz Vhn hcen
Ninzl} pvczbln
C``~tbivp jnhbwmcz
@abppmg}mil hc~pnhcaf ninzl} cip~etvmci
Metam`bvmcip cg Ninzl} Ebiblneniv Blnivp
:
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Zngnzni`n;
EMV Ninzl} Jcx Tzckn`v
Vhn Ninzl} Jcx; @cetbzmil Ac`baa} B~vcebvnf @civzcaPvzbvnlmnp cg Znpmfnivmba Nan`vzm`mv} @cip~etvmci ~ifnz^i`nzvbmiv} Fbi Amwnilccf! NPF ThF :422
Bfwmpczp; Zm`hbzf Abzpci! Pvnwn Lzbwnp! Kme Omzvan}! Pvnwn@ciiczp
[ciba bif C``~tbi`}%Ecfnzbvmci gcz ZnpmfnivmbaPtb`n%@cifmvmcimil ~ifnz Fnebif%Fzmwni Nan`vzm`mv}Tzm`mil \cnm Amil Anc|! NPF ThF :42:
Bfwmpczp; Zm`hbzf Abzpci! Kme Omzvan}! Zc} \nap`h! Pvnwn@ciiczp
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Vhn Ninzl} Ebiblneniv Blniv
6
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Ninzl} Ebiblneniv Blniv (NEB-
Tzc`nppcz fnfm`bvnf vc ~icjvz~pmwna} tzcwmfmil `civmi~c~pecimvczmil bif ctvmem{nf `civzca cg ninzl} `cip~etvmci Ac`ba hbzf|bzn cz znecvna} hcpvnf pcgv|bzn
Mpcabvnf cz `ciin`vnf
Fzct mi @civzca cg ninzl} ~pmil fnwm`np! bp |naa bp lninzbvmci
Tzmebz} lcba mp vc znf~`n ninzl} `cpv vhzc~lh; Acbf phmgvmil bif fnebif ebiblneniv
@cipvbiva} ctvmem{nf `civzca! mifntnifniv cg ~pnz Eb`hmin anbzimil
[ciba `civzca
C``~tbi`} tznfm`vmci
>
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Ninzl} Ebiblneniv Blniv (NEB-
Tzc`nppcz fnfm`bvnf vc ~icjvz~pmwna} tzcwmfmil `civmi~c~pecimvczmil bif ctvmem{nf `civzca cg ninzl} `cip~etvmci Ac`ba hbzf|bzn cz znecvna} hcpvnf pcgv|bzn
Mpcabvnf cz `ciin`vnf
Fzct mi @civzca cg ninzl} ~pmil fnwm`np! bp |naa bp lninzbvmci
Tzmebz} lcba mp vc znf~`n ninzl} `cpv vhzc~lh; Acbf phmgvmil bif fnebif ebiblneniv
@cipvbiva} ctvmem{nf `civzca! mifntnifniv cg ~pnz Eb`hmin anbzimil
[ciba `civzca
C``~tbi`} tznfm`vmci
7
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Nwca~vmci cg vhn lzmf ebzonv
Anlb`} P~tta} gcaac|p fnebif! pvbvm` tzm`mil @cczfmibvn tc|nz lninzbvmci bif fmpvzmj~vmci vc ctvmebaa}
ebv`h fnebif
J~maf `btb`mv} vc ebv`h tnbo fnebifp
Fnebif Znptcipn MPC `civzcap fnebif @znbvn pn`cifbz} ebzonv gcz inlb|bvvp vc znf~`n tnbomil
acbf gcz eczn nggm`mniv lninzbvmci
Fmzn`v p~tta} bif fnebif |mvh `cip~enzp @cip~enzp ebi~baa} ctvmem{n jnv|nni `cpv bif `cegczv
NEB; b~vcebvnf znptcipmwn `cip~enz fnebif Vn`hicacl} zntab`np b`vmwn ebi~ba mivnzwnivmci
E~pv mivnlzbvn |mvh h~ebi jnhbwmcz bif nxmpvmil migzbpvz~`v~zn
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Znlznppmci Ecfnamil Nxbetan
27
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B~vcznlznppmci Nxbetan
BZ(t- mp bi b~vcznlznppmwn pnzmnp vhbv accop tvmen pvntp jb`o
BZ(4- mp k~pv |hmvn icmpn
BZ(2- mp bi mivnlzbvmci mg4112! jac|p ~t mg92! bif cp`maabvnp mg14
Mi lninzba! BZ(t- `bi cp`maabvn bv tnzmcf t cz
anpp mg vhn `cnggm`mnivp hbwn fmggnzniv pmlip! bifjac|p ~t mg vhn zccvp cg vhn `hbzb`vnzmpvm`tca}icemba hbwn b eblimv~fn lznbvnz vhbi 2
28
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B~vcznlznppmci Ecfnamil
@bi jn pcawnf |mvh b phmgvnf gnbv~zn wn`vcz Gnbv~zn fmenipmcibamv} bp anilvh(x-t
Nzzcz fzctp cgg
r~m`oa}! vhnigabvvnip
2=B~vcZnlznppmci Biba}pmp! Tb~a Jc~zon; hvvt;tb~ajc~zon)invemp`naabinc~pbz
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B~vcznlznppmci Ecfnamil Nxbetan
:4
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B~vcznlznppmci Ecfnamil Nxbetan
:2
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B~vcznlznppmci Ecfnamil Nxbetan
::
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B~vcznlznppmci Ecfnamil Nxbetan
:0
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B~vcznlznppmci Ecfnamil Nxbetan
:6
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B~vcznlznppmci P~eebz}
Enecz} ebonp pnipn gcz b vhnzeba p}pvne
Ecfnamil bmz emxmil bif hnbvmil g~zimv~zn
B~vcznlznppmci `biv jn jb`opcawnf gcz ET@
bp nbpma}
:>
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Ninzl} Pvczbln
Vhnzeba ebpp
Phmgvbjan acbfp
Jbvvnzmnp
Baa pvczbln znr~mznp vmen%wbzmbi`n mi vhn `cpv cgg~na! jn`b~pn vhn} `bi baa jn pnni bp vmen%phmgvmil acbfp
:7
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Vhnzeba Ebpp
Hnbvmil {cinp
mi`a) bttambi`np amon zngzmlnzbvczp! hcv |bvnz
hnbvnzp! nv`)
Pac| vc pvczn
Anbo}
@cegczv `c~af jn bi mpp~n
B~vcebvm`baa} ctvmem{nf j} vhn ET@
:
t5
4)7
t5
4)
2) Tab`n O mimvmba tcmivpzbifcea} mi vhn ptb`n(mimvmba `nivzcmfp-
:) Bppmli nb`h fbvb tcmiv
vc vhn `acpnpv `nivzcmf0) @ba`~abvn vhn `nivzcmf cg
nb`h lzc~t cg tcmivp vclnv vhn in| `nivzcmf
6) Zntnbv : bif 0 ~ivma`nivzcmf ic acilnzecwnp
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Cjpnzwbvmci ptb`n
Vhn O%enbip balczmvhe
7>!244!4-
Icfn inv|czo
Nb`h icfn `cipmpvp cg
vctcaclm`ba tcpmvmci (x! }`cczfmibvn- bif wn`vcz cg
|nmlhvp cg o fmenipmciZbifcea} lninzbvnf icfn
inv|czo |mvh o 5 0 fmenipmcip
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Jbpm` PCEp Balczmvhe
2) Mimvmbam{n icfn inv|czo
:) Zbifcea} pnan`v
cjpnzwbvmci bif gmif
`acpnpv icfn0) P`ban inmlhjczmil
icfnp
6) Zntnbv :%6
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Jbpm` PCEp Balczmvhe
2) Mimvmbam{n icfn inv|czo
:) Zbifcea} pnan`v
cjpnzwbvmci bif gmif
jnpv ebv`hmil icfn0) P`ban inmlhjczmil
icfnp
6) Zntnbv :%6 ~ivma
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Jbpm` PCEp Balczmvhe
2) Mimvmbam{n icfn inv|czo
:) Zbifcea} pnan`v
cjpnzwbvmci bif gmif
`acpnpv icfn0) P`ban inmlhjczmil
icfnp
6) Zntnbv :%6
Gzce cjpnzwbvmci pnv!zbifcea} pnan`v mit~v
wn`vcz W
Pnbz`h baa icfnp! \!~pmil N~`amfnbi
fmpvbi`n gcze~ab
emi :
5
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Jbpm` PCEp Balczmvhe
2) Mimvmbam{n icfn inv|czo:) Zbifcea} pnan`v
cjpnzwbvmci bif gmif`acpnpv icfn
0) P`ban inmlhjczmil icfnp6) Zntnbv :%6
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Jbpm` PCEp Balczmvhe
2) Mimvmbam{n icfn inv|czo
:) Zbifcea} pnan`v
cjpnzwbvmci bif gmif
`acpnpv icfn0) P`ban inmlhjczmil
icfnp
6) Zntnbv :%6
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^pmil `a~pvnzmil vc `abppmg}
nan`vzm`mv} `~pvcenzp
Acbf tzcgman ^ifnzpvbif ~pbln tzcgmanp bif hbjmvp
Baac| NEB cz MPC vc mfnivmg} hmlh`cpv `~pvcenz b`vmwmv}
Pnv `civzca balczmvhep cz tzm`mil
pvz~`v~znp bttzctzmbvna} Mit~v mp wn`vcz cg ninzl} ~pbln
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@abppmg} `~pvcenzp migzbpvz~`v~zn
NEBp `bi ~pn migczebvmci ci j~mafmil v}tn!
vhnzeba tzctnzvmnp! bif ac`bvmci vc `abppmg}
Lbvhnznf migczebvmci `bi jn ~pnf vc tzcwmfn
zn`ceenifbvmcip bif metzcwnf `civzca
@cetbzmpci jnv|nni inbzj} hcenp tzcwmfnp
migczebvmci bif mi`nivmwn vc `~pvcenzp
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Pbac! Gmiabif pv~f}
Lcba |bp vc `znbvn `cetbzmpci lzc~tp jbpnf cij~mafmil `hbzb`vnzmpvm`p
8!444 nan`vzm`ba `~pvcenzp
:< mit~v wbzmbjanp J~mafmil `cipvz~`vmci }nbz
# Gacczp
# Zccep
Ebvnzmba; `ci`znvn! jzm`o! |ccf! cvhnz
Hnbvmil; |bvnz! bmz! nan`vzm`! |ccf! icin
Gnbv~znp; pcabz tbina! pb~ib! B@! nv`
84
Zpini! V)! Z~~pobini! K)! ' Ocanhebmini! E) (:448-) Znf~`mil ninzl} `cip~etvmci j} ~pmil
pnag%czlbim{mil ebtp vc `znbvn eczn tnzpcibam{nf nan`vzm`mv} ~pn migczebvmci)Bttamnf Ninzl}!
8>(=-! 804%864) fcm;24)2427k)btninzl}):44
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Fbvb `hbmi
^pnf PCE vc `cetznpp
bif wmp~bam{n fbvb
Zbi o enbip `a~pvnz gcz
pnwnzba fmggnzniv o wba~np
@a~pvnznf `cetbzmpci
lzc~tp bif `cetbznf
ninzl} `cip~etvmci
82
f f a
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Mifmwmf~ba `cetbzmpci
8:
Zpini! V)! Z~~pobini! K)! ' Ocanhebmini! E) (:448-) Znf~`mil ninzl} `cip~etvmci j} ~pmil
pnag%czlbim{mil ebtp vc `znbvn eczn tnzpcibam{nf nan`vzm`mv} ~pn migczebvmci)Bttamnf Ninzl}!
8>(=-! 804%864) fcm;24)2427k)btninzl}):44
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@cetbzmpci lzc~tp
@cetbzmil 2: `a~pvnzp j} ninzl} ~pn j} gaccz
bznb
Baac|p NEB vc `cetbzn tnzgczebi`n vc vhcpn
lzc~tp cz bznbp |hm`h bzn anbpv cz ecpvnggm`mniv
80
Ninzl} Ebiblneniv vn`hicacl} mp
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Ninzl} Ebiblneniv vn`hicacl} mp
`zmvm`ba vc metb`v cg pebzv lzmf
86
@zmvm`ba gb`vczp gcz ninzl} ebiblneniv
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@zmvm`ba gb`vczp gcz ninzl} ebiblneniv
blniv bfctvmci
Ninzl} Tzm`np Znba Vmen Tzm`mil (ZVT-
Migzbpvz~`v~zn znbfminpp
Fmpvzmj~vnf lninzbvmci `btbjmamv} Fnwm`nbttambi`n `ciin`vnfinpp
@~pvcenz jnhbwmcz bif mi`nivmwnp
Vmnf vc ninzl} tzm`np Nf~`bvmci bif |maamilinpp vc vzbfn `cegczv gcz
pbwmilp
8>
M am m mf
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Metam`bvmcip ci lzmf
Lninzbvmci Znf~`n tnbo bif cwnzbaa fnebif! pmlimgm`biva} znf~`mil migzbpvz~`v~zn
miwnpveniv
Jbabi`n fnebif |mvh ici%fmptbv`hbjan ninzl} pc~z`np
Tcvnivmba gcz cp`maabvmci mi tzm`n bif fnebif
Tzm`n nwniv vzmllnzp pme~avbinc~p fnebif `hbiln
Hc~pnhcaf Jnvvnz `civzca cg hcen ninzl} ~pn
Pbwmilp |mvhc~v `cpva} ~tlzbfnp
Nbpn mivnlzbvmci cg fmpvzmj~vnf znin|bjanp
Eb`hmin anbzimil hbp vhn tcvnivmba vc metzcwn vhn tnzgczebi`n cgNEBp bif znf~`n cwnzbaa pvzbmi ci vhn nan`vzm`ba lzmf
87
J o
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Jb`o~t
8
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