¸É3
¦³Á¸¥ª·¸ª·´¥
3.1 Âε¨°¸ÉÄoĵ¦«¹¬µ
ĵ¦«¹¬µ¦´Ê¸ÊÁ}µ¦«¹¬µ¹ ¨¦³
°Á·»Á¨ºÉ°¥oµ¥n°´¸nµÁ·¸ÉÂo¦·
Ã¥Äo´ªÂ¦´Ê®¤2 ´ªÅoÂnÁ·»Á¨ºÉ°¥oµ¥»·£µÁ° (NF) ¨³´¸nµÁ·¸ÉÂo¦·
(REER)Ã¥Äo¦°Âª·
°¤´Á¨-Á¢¨¤¤·É¨³Âª·
°°¦r»r¤µ¦³¥»rÄo´
ª·Á¸É¥ª´´¸nµÁ·¸ÉÂo¦·Á¡ºÉ°°·µ¥¹¨
°Á·»Á¨ºÉ°¥oµ¥¦³®ªnµ¦³Á«Â¨³
°´¦µÂ¨Á¨¸É¥Ã¥Âε¨°ªµ¤´¤¡´r
°Á·»Á¨ºÉ°¥oµ¥´´¸nµÁ·¸ÉÂo¦·Â
Åo´¸Ê
REER
f ( NFi )
Ã¥¸É REER º°´¸nµÁ·¸ÉÂo¦·
NFi º°Á·»Á¨ºÉ°¥oµ¥»·£µÁ°
3.2 ª·¸µ¦«¹¬µ
ÄoÁ·µÁ«¦¬¤··¸ÉÁ¦¸¥ªnµ Vector Autoregression Model (VAR) Ã¥
o°¤¼¨¸ÉÄoÄ
Âε¨°´ÊÁ}´ªÂ¦Ä¨´¬³
°°»¦¤Áª¨µ( Time Series) oª¥Á®»¸Éªnµµ¦¦oµ
Âε¨°
° VAR ´ÊŤnÅo¥¹µ¤§¬¸¸ÉÁ}æ¦oµ( Structure) ÁnµÄ´Án
Âε¨°¦³¤µ¦¸ÉÁ¸É¥ª¡´´ (Simutaneous Equation Model) °¸´Êµ¤§¬¸
°
Âε¨°Â¨oªVAR ¥´Ä®o¨µ¦¦³¤µµ¦®¦º°Îµµ¥ (Forcast) ¸É¸ªnµª·¸
°Âε¨°¸É
Á}æ¦oµÁnÂε¨°¦³¤µ¦¸ÉÁ¸É¥ª¡´´¸É¥»n¥µÂ¨³Á}äÁ¨¸Éµ¤µ¦´µ¦
´{®µ Simultaneity Bias Åo¸(Gujarati, 2003) ¹Éµ¦ÄoÂε¨° VAR´Ê¤¸ªµ¤
ÅoÁ¦¸¥ÄÂn
°Ä¦¸¸ÉÁ¦µ°µ³Å¤n¦µªµ¤´¤¡´r¸ÉÂo¦·Ä¦³®ªnµ´ªÂ¦´Ê®¤¸É
50
Á¸É¥ª
o°´®¦º°°µ³Å¤n¦µªnµ´ªÂ¦ÄÁ} Endogenous Variable ®¦º°Exogenous Variable
´ÂnÂn¦µªnµÃ¥¦ª¤Â¨oª´ªÂ¦»´ªÄÂε¨°VAR¤¸¨n°´
´´Ê¹µ¤µ¦ÄoÂε¨°VARĵ¦«¹¬µ¹¨¦³®¦º°ªµ¤´¤¡´r
°´ªÂ¦
´ªÄ´ª®¹ÉÄÂε¨°n°´ªÂ¦°ºÉÄÂε¨°ÅoÃ¥ª·¸nµÇÅoÂnµ¦ª·Á¦µ³®r
··¦·¥µ°°n°ªµ¤Â¦¦ª (Impulse Response Function) µ¦Â¥nª
°ªµ¤
¦¦ª(Variance Decomposition) Ã¥¤·o°´ª¨´µ¦´·Äĵ¦¦oµ¤µ¦ÄÂ
Structural Model Á¡¦µ³ÄVAR ³Ä®o´ªÂ¦»´ªÁ} Endogenous Variable°¸´Êĵ¦Äo
Simutaneous Equation ModelĦ¸¸ÉŤn¦µªµ¤´¤¡´r¸ÉÂo¦·
°´ªÂ¦nµÇÄ
Âε¨°°µÁ·{®µÁ¤ºÉ°Îµµ¦´·Ê®¦º°Á¡·É¤´ªÂ¦µ´ªÄ¦³¤µ¦¹É°µÁ·{®µ
ÁnIdentification Error Åo
ĵ¦«¹¬µ¨¦³
°Á·»Á¨ºÉ°¥oµ¥n°´¸nµÁ·¸ÉÂo¦·Ã¥Äo
o°¤¼¨»·¥£¼¤·Á}
o°¤¼¨°»¦¤Áª¨µ¹Éo°Îµ
o°¤¼¨¤µ°¨´¬³·É
°
o°¤¼¨®¦º°µ¦° unit root ¨³
嵦¦´
o°¤¼¨Ä®o¤¸¨´¬³·É(Stationary) ®¦º°Å¤n¤¸ Unit Roots ¤·Án´Ê³ÎµÄ®oÁ· Spurious
Problem Åo ³´Ê¹o°°¼ªnµ
o°¤¼¨°»¦¤Áª¨µ¸É夵Äo´Ê¤¸¨
° Trend ¤°¥¼n
®¦º°Å¤n¹o°° Unit Roots ´
o°¤¼¨
°´ªÂ¦»´ª Ã¥ª·¸ Augmented Dickey-Fuller
(ADF) Test ¹Éoµ¨µ¦°´Ê¦µ°°¤µªnµ´ªÂ¦Ä¤¸ Unit Roots ªnµ
o°¤¼¨
°»¦¤Áª¨µ
°´ªÂ¦´¨nµª¸É夵Äo´ÊŤnÁ} Stationary ¨nµªº°¤¸¨
° Trend °¥¼nÄ
°»¦¤
°
o°¤¼¨´´Ê´ªÂ¦´¨nµªÄÂε¨°´Ê°µ³o°ÄoÁ}¨´¬³
°
Difference ¹ɳo°Îµµ¦°n°Åªnµ´ªÂ¦´¨nµª´ÊÁ} Stationary ¸ÉDifference
¸ÉOrder ÄÃ¥Äoª·¸µ¦
° Augmented Dickey-Fuller (ADF) Test ÁnÁ·¤ ¨³Á¨º°Lag ®¦º°
ªµ¤¨nµoµ¸ÉÁ®¤µ³¤
µ´Ê夵 °ªµ¤´¤¡´rĦ³¥³¥µª®¦º°µ¦®µ
Cointegrationµ¦ ¦oµ
Âε¨°Vector Autoregression Model (VAR) ¨³»oµ¥µ¦Äo¨µ¦¦³¤µnµ´Êµ¦
ª·Á¦µ³®r··¦·¥µ°°n°ªµ¤Â¦¦ª (Impulse Response Function) ¨³µ¦Â¥nª
°ªµ¤Â¦¦ª(Variance Decomposition) Ã¥Ân¨³
´Ê°¤¸¦µ¥¨³Á°¸¥´n°Å¸Ê
3. 2.1µ¦°Unit Root
ĵ¦«¹¬µ¸ÊÄo
o°¤¼¨µ¦¦³¤µnµ¤¸¨´¬³Á}°»¦¤Áª¨µ´ªÂ¦{»´Â¨³Ä
°¸¤´¤¸ªµ¤´¤¡´r´ÎµÄ®o´ªÂ¦¤¸¨´¬³Å¤n·É (Non-stationary) °µ´Ê®µ´ªÂ¦
51
¸ÉÄoĵ¦¦³¤µnµÄÂε¨°¤¸»¤´·Å¤n·É³ÎµÄ®oÁ·{®µªµ¤´¤¡´r¸ÉŤn
Âo¦·Spurious ®¦º°´ªÂ¦Á®¤º°¤¸ªµ¤´¤¡´r´Ânε¤Á}¦·Å¤n´¤¡´r´
´´Ê
´Ê°Â¦n°µ¦¦³¤µnµÁ¦µ³o°¡·µ¦µ¨´¬³
o°¤¼¨Ã¥°
»¤´· Stationary ®¦º°Unit root oª¥µ¦°Augmented Dickey-Fuller (ADF) ¡·µ¦µ
¤µ¦°¥3 ¦¼Â¸ÉÂnµ´Äµ¦°ªnµ¤¸ Unit root ®¦º°Å¤n¹É3 ¤µ¦´¨nµª
ÅoÂn
p
' Xt
TX t 1 ¦Ii ' X t i H t
(random walk process)
(3.1)
i 1
p
' Xt
D TX t 1 ¦I ' X t i H t
(random walk with drift) (3.2)
i 1
p
' Xt
D E TX t 1 ¦Ii ' X t i H t
(random walk with drift y (3.3)
i 1
and linear time trend)
Ã¥µ¦°¤¤·µÅo´¸Ê
H0 :T
0 ´ªÂ¦Á}
H1 : T 0 ´ªÂ¦Á}
Non-stationary
Stationay
µ¦° Unit root ®µµ¤µ¦·Á¤¤·µÅo®¤µ¥ªµ¤ªnµ´ªÂ¦´Ê¤¸
¨´¬³Á}Stationay ¤¸Integration of order zero´Éº°¹ÉĦ¸¸ÉÁ} Non-stationary Á¦µ
µ¤µ¦Îµnªnµ
°´ªÂ¦´Ê¨³°Unit root °¸¦´Ê®¦º°ªnµ·Á¤¤·µ¹É
Á¦µ³Á¦¸¥´ªÂ¦¸ÉεnªnµÂ¨oªStationary ¸É¨Îµ´¸É p ªnµ I ( p) ®¦º°Integrated Order pth
3.2.2 µ¦Á¨º°ªµ¤¨nµoµ(Lag) ¸ÉÁ®¤µ³¤
ĵ¦«¹¬µ¸ÊÄoÁr Akaike Information Criteria (AIC) ¨³ 6FKZDU]us Bayesian
Information Criterion (SC, BIC ®¦º° SBC) Á}Árĵ¦¡·µ¦µªµ¤Á®¤µ³¤
°Îµª
ªµ¤¨nµoµ®¦º°Lag
°Âε¨°¤¸¼¦´¸Ê
52
AIC
Ã¥¸É
VÖ 2 º°
log VÖ 2 2
pq
T
nµ¦³¤µ
°ªµ¤Â¦¦ª
°
SC
log VÖ 2 2
(3.4)
et
pq
log T
T
(3.5)
Ár´Ê°Á}Ár¸É°µ«´¥ªµ¤ª¦³Á}(
likelihood-based) ¨³ÂÄ®oÁ®È¹
ªµ¤¤»¨(¸É¤¸¨Äµ¦´
oµ¤) ( trade off) ¦³®ªnµvILWw¹Éª´Ã¥nµ
°ªµ¤ª¦³Á}
¨³ v¦³®¸É (parsimonyw¹Éª´Ã¥Îµª
°¡µ¦µ¤·Á°¦r°·¦³p+q oµnµ¸É¼ÎµÅ¦ª¤°¥¼n
ÄÂε¨°oª¥Îµª
°¡µ¦µ¤·Á°¦r´¨nµªÈ³Á¡·É¤
¹ÊÁ} p+q+1 宦´®¨´ÁrÄ
µ¦´·ÄÁ¨º°Âε¨°Èº°Á¦µ³Á¨º°Âε¨°¸É¤¸nµ AIC ®¦º° SC ¸É¤¸nµo°¥¸É» nµ
AIC ¨³ SC ³o°¥µµÁ®»´n°Å¸Êº°¤¸ªµ¤Â¦¦ªÂ¨³ªµ¤Â¦¦ª¦nª¤o°¥¤¸
뵻
°´ªÂ¦Â¨³ÎµªLag o°¥Â¨³»oµ¥¤¸Îµª
o°¤¼¨Äµ¦¦³¤µnµ¤µ
Ä
³¸ÉÁr´Ê°´¨nµª¤¸ªµ¤Ânµ´Ä®oÁ¨º°ÄoSC Ūon°Á¡¦µ³ªnµSC ¤¸
»¤´·ªnµ SC ³Á¨º°Âε¨°¸É¼o°Áº°Ân° 宦´ AIC ´Ê¤¸ÂªÃo¤¸É³Á}
¨´¬³Á·Áoε´ÄÂε¨°¸É¤¸¡µ¦µ¤·Á°¦r¤µÁ·Å °µ´Êĵ¦«¹¬µ¸Ê³Îµ
µ¦Á¦¸¥Á¸¥¨µ¦Á¨º°Lag ´Ár°ºÉoª¥º°Final Prediction Error (FPE) ¨³HannanQuinn Information Criterion (HQIC) ¹ÉÄ®oªµ¤®¤µ¥Ä¨´¬³Ä¨oÁ¸¥´
3.2.3 µ¦°®µCointegration ª·¸µ¦
°Johansen
Johansen (1988) ¨³Stock and Watson (1988) ÅoÁ°´ª¦³¤µnµÂ maximum
likelihood (maximum likelihood estimator) ¹ÉεĮoµ¤µ¦®¨¸Á¨¸É¥µ¦Äo´ª¦³¤µnµ 2
´Ê°Åo( two-step estimators) ¨³µ¤µ¦¸É³¦³¤µnµÂ¨³°µ¦¤¸°¥¼n¦·
°
cointegrating vectors ®¨µ¥vectors Åo°µ¸Ê¨oªµ¦°´¨nµª¥´ÎµÄ®oÁ¦µµ¤µ¦
°µ¦Än
o°Îµ´
°¡µ¦µ¤·Á°¦r
° cointegrating vectors ¨³ªµ¤Á¦Èª
°µ¦¦´´ª
(speed of adjustment) Åo°¸oª¥
°¥nµÅ¦Èµ¤´Êª·¸µ¦
° Johansen (1988) ¨³ Stock and Watson (1988) nµÈ°µ«´ ¥
ªµ¤´¤¡´r¦³®ªnµ rank
°Á¤¦·r¨³ characteristic roots
°Á¤¦·r´¨nµª°¥nµ¤µ
53
¨³Á¡ºÉ°¸É³Á
oµÄ
´Ê°
°ª·¸µ¦
° Johansen (1988) ¹Á}µ¦¦»ª·¸µ¦Â¨³
´Ê°
°
Johansen (1988) ´¸Ê
¡·µ¦µautoregressive process
yt
A1 yt 1 A2 yt 2 ... Ap yt p H t
(3.6)
µ¤µ¦(3.6) Á°µ yt 1 Ũ°°´Ê°
oµ³Åo
'yt
( A1 I ) yt 1 A2 yt 2 ... Ap yt p H t
(3.7)
µ¤µ¦(3.7) ªÁ
oµÂ¨³¨°°µ
ªµ¤º°oª¥ ( A I ) yt 2 ³Åo
'yt
( A1 I ) yt 1 ( A2 A1 I ) yt 2 A3 yt 3 ... Ap yt p H t
(3.8)
εÁn¸ÊÅÁ¦ºÉ°¥Ç³Åo
p 1
'yt
¦S 'y
i
t i
Syt p H t
(3.9)
i 1
Ã¥¸É
S
p
ª
º
« I ¦ Ai »
i 1
¬
¼
·Éε´Ä¤µ¦ (3.9) Ⱥ°nµ¨Îµ´´Ê (rank)
°Á¤¦·r S ´Éº°nµ¨Îµ´´Ê (rank)
°
S ³Ánµ´Îµª
°cointegrating vector ¹Éµ¤µ¦ÂÅoĦµ¥¨³Á°¸¥´¸Ê
1. oµnµ¨Îµ´´Ê(rank) Ánµ´«¼¥rÁ¤¦·r S ³Á}Á¤¦·r«¼¥r¨³¤µ¦(3.9)
Ⱥ°Âε¨°VAR Ħ¼
°¨nµ¸É®¹É(first difference)
2. oµnµ¨Îµ´´Ê(rank)
° S Ánµ´ n (¹ÉȺ° ¤¸nµ¨Îµ´´Ê (rank) ÁȤ¸É®¦º°¸É
Á¦¸¥ªnµfull rank ¹Évector process ³¤¸¨´¬³·É¨³Á} VAR Älevel ¹Éº°
¤µ¦(3.6)
54
3. oµnµ ¨Îµ´´Ê(rank)
° S Ánµ´1 Á¦µÈ³¤¸ cointegrating vector Á¡¸¥vector
Á¸¥ªÂ¨³ Syt p Ⱥ°{´¥µ¦¦´´ª
°ªµ¤¨µÁ¨ºÉ°( error-correction
factor)
4. Ħ¸¹É1 < rank ( S ) < n Á¦µÈ³¤¸ cointegrating vectors ®¨µ¥cointegrating
vectors
宦´
µ¦° Cointegration ®¦º°µ¦°ªµ¤´¤¡´r¦³¥³¥µª¦³®ªnµ´ª
¦Á¡ºÉ°Äoĵ¦Á¨º°Âε¨°¸ÉÄoĵ¦¦³¤µnµ¦³®ªnµ VAR ¨³ VEC ĵ¦«¹¬µ¸Ê
ÅoÄoµ¦° Johansen Trace
°Johansen and Juselius (1990) Á¡ºÉ°®µÎµª
°
ªµ¤´¤¡´r Cointegration Åooª¥µ¦Äoµ¦° Likelihood Ratio test statistic £µ¥Äo
o°
¤¤·µ®¨´º°
¨³
Ã¥¸É
H 0 : rank()
r
H1 : rank()
r t1
0
º°Á¤¦·r´¤¦³··Í
°ªµ¤´¤¡´r¦³®ªnµ
r
'Yt ¨³ 'Yt 1 Ä
Âε¨°VEC
º°ÎµªRank
°Á¤¦·r
Ã¥Á¤ºÉ°nµ° Trace ¤µªnµnµª·§ÎµÄ®oµ¤µ¦·Á¤¤·µ®¨´ (null
hypothesis) ®¤µ¥ªµ¤ªnµ´ªÂ¦Ä Yt Ťn¤¸ªµ¤´¤¡´r´ ®µnµ°Trace ¤¸nµo°¥ªnµ
nµª·§³¥°¤¦´¤¤·µ®¨´ ®¤µ¥ªµ¤ªnµ´ªÂ¦Ä Yt ¤¸ªµ¤´¤¡´r´°¥nµo°¥®¹É
ªµ¤´¤¡´r¨Îµ´n°ÅȳÁ}µ¦°ÊεåÄo¤¤·µº°
H 0 : rank()
¨³
Ã¥¸É
r
H1 : rank() t r 1
º°Á¤¦·r´¤¦³··Í
°ªµ¤´¤¡´r¦³®ªnµ
r
Âε¨°VEC
º°ÎµªRank
°Á¤¦·r
'Yt ¨³ 'Yt 1 Ä
55
¹ÉĦ¸¸Éµ¤µ¦·Á¤¤·µ¦¦³´É Full Rank Á¦µµ¤µ¦Äo
Âε¨°VAR ĵ¦¦³¤µnµ Åo®µÅ¤nÄn Full Rank ¤¸ªµ¤´¤¡´r¦³®ªnµ´ªÂ¦´Ê
°¹ÉεĮoµ¤µ¦®µªµ¤´¤¡´rĦ³¥³´Ê¨³¦³¥³¥µªÅo Á¦µ³ÄoÂε¨°VEC Â
3.2.4 Âε¨°Vector Autoregression
Á¡ºÉ°°Îµµ¤
°µ¦«¹¬µµ¦«¹¬µ¸ÊÅoε®Âε¨° VAR Á}Âε¨°¸É
Á®¤µ³¤Á¡ºÉ°Äoĵ¦«¹¬µÁºÉ°µ¨´¬³Â¨³ªµ¤´¤¡´r
°´ªÂ¦°µÅ¤n´Á¨³Á}
ªµ¤´¤¡´rÄÁ·¡¨ª´¦¦³°´
o°¤¤·Ä®o´ªÂ¦Ân¨³´ªÅ¤nn¨n°´ªÂ¦°ºÉÇ
ÄnªÁª¨µÁ¸¥ª´°¸´Êµ¦«¹¬µ¦´Ê¸Ênª®¹ÉÁ¡ºÉ°°Îµµ¤¹¨¦³
°Á·»
Á¨ºÉ°¥oµ¥¸É¤¸n°´¸nµÁ·¸ÉÂo¦· ¹
µ·«µ¦³¥³Áª¨µªµ¤°¥¼n( Persistence) ¨³
´nª
°¨¦³¸É¤¸n°´¸nµÁ·¸ÉÂo¦·
ÁºÉ°µªµ¤´¤¡´r
°´ªÂ¦Ân¨³´ª¤¸ªµ¤´¤¡´r¸ÉŤnÂn°Â¨³n¨¦³
¦³®ªnµ´´Êµ¦Â¨³µ°o°¤
o°¤¤·¦³µ¦®¹É¸ÉεÁ}¨³Á®¤µ³¤n°µ¦«¹¬µÄ
¦´Ê¸Êº°´ªÂ¦Ân¨³´ª³Å¤nn¨¦³n°´ªÂ¦´ª°ºÉÄnªÁª¨µÁ¸¥ª´ ®¦º°Å¤nn¨
¦³°¥nµ´¸Á¤ºÉ°´ªÂ¦®¹ÉÁ¨¸É¥Â¨Á¡¦µ³µ¦°°n° Shock ¸ÉÁ·
¹Ê¨³¸É¤¸¨
n°´ªÂ¦nµÇĦ³Á«¦¬·´Ê¥´¤¸ªµ¤¨nµoµ(Non-Contemporaneous Effect)
Á¦µ¦oµÂε¨°
°ÁªÁ°¦r¸ÊĦ¼
°nµ¸Énµ¤µÄ°¸
°ÁªÁ°¦r´¨nµª¸Ê¨
¸ÉÅoȺ°Vector Autoregression (VAR) µ¤µ¦Á
¸¥Åo´¸Ê
yt
=
m A1 yt 1 A2 yt 2 ... Ap yt p H t
(3.10)
Ender (1995) Åo¥´ª°¥nµ¦³°¥nµnµ¥¸É¤¸°´ªÂ¦´¸Ê
yt
b10 b12 z t J 11 yt 1 J 12 z t 1 H yt
zt
b20 b21 yt J 21 yt 1 J 22 zt 1 H zt
(3.11)
(3.12)
56
3.2.4.1 µ¦ª·Á¦µ³®r··¦·¥µ°°n°ªµ¤Â¦¦ª(Impulse Response
Function: IRF)
ÁºÉ°µµ¦ª·Á¦µ³®rÂε¨°VAR Ťnµ¤µ¦ª·Á¦µ³®rµnµ´¤¦³··Í
¸ÉÅoµµ¦¦³¤µnµ¹o°°µ«´¥ª·¸µ¦°ºÉĵ¦nª¥ª·Á¦µ³®r
Impulse Response
Function(IRF) Á}°¸®¹Éª·¸µ¦¸É°µ«´¥Âª· Moving Average Á¡ºÉ°¡·µ¦µµ¦Á¨ºÉ°Å®ª
°´ªÂ¦¸ÉÁ}°»¦¤Áª¨µÃ¥Âε¨° VAR ³°µ«´¥»¤´· Stability
°Âε¨°
ĵ¦Á
¸¥Âε¨°Ä®o°¥¼nĦ¼
°Vector Moving Average (VMA) ´¸Ê
ª yt º
«z »
¬ t¼
ª yt º f
«z » ¦
¬ t¼ i 0
i
ªI11 i . I12 i º ªH yt i º
»
«I i I i » «
22
¬ 21
¼ ¬H zti ¼
(3.13)
µ´Ê嵦®µ´ª¼ Multiplier ( Iij (i) )
°nµªµ¤·¡¨µ (H i ) ÄÂε¨°
VMA ÄÂn¨³nªÁª¨µÂ¨³Îµ´ª¼´Ê¤µ Plot ¦µ¢Á¸¥´Áª¨µ³Åo IRF ®¨´µ¸ÉÅo IRF
³µ¤µ¦ª·Á¦µ³®rªµ¤´¤¡´r
°´ªÂ¦®¹Én°°¸´ªÂ¦®¹ÉÄÂn¨³nªÁª¨µ¹ÉÄ
µ¦«¹¬µ¸Ê IRF µ¤µ¦°·«µÂªÃo¤µ¦Á¨¸É¥Â¨Â¨³
µ
°¨¦³ÄÂn¨³
nªÁª¨µÅoÃ¥´ªÂ¦¸É¤¸¨n° ´¸nµÁ·¸ÉÂo¦· ¸Éε´º°ªµ¤®º
° ´¸nµÁ·¸É
Âo¦·(Persistence) ¨³´ªÂ¦°ºÉ
3.2.4.2 µ¦ª·Á¦µ³®rµ¦Â¥nª
°ªµ¤Â¦¦ª(Variance Decomposition)
µIRF Á}µ¦ª·Á¦µ³®r´ªÂ¦¸É«¹¬µÂÁ}¼nÁºÉ°µ´¤¦³··Í
°
Error
°´ªÂ¦Á¸¥ª
nµªµ¤·¡¨µ (H i ) ¸ÉεªÅoÁ}nµ¸ÉÁ·µ
VarianceDecomposition (VD) ¹Á}ª·¸µ¦®¹Éĵ¦ª·Á¦µ³®r£µ¡¦ª¤Ä¦³Ã¥µ
Âε¨° VMA ¸ÉÅoµµ¦®µIRF Á¦µµ¤µ¦¡¥µ¦r( Forecast) ´ªÂ¦Åo(®¦º°¡¥µ¦r
µVAR ®¦º°VEC ÈÅo)
Á¡¦µ³³´Ênª¦³°
°ªµ¤Â¦¦ª
°ªµ¤¨µÁ¨ºÉ°
°µ¦¡¥µ¦r³
°Á¦µÁ¸É¥ª´´nª
°µ¦Á¨ºÉ°Å®ªÄ®¹É sequence °´ÁºÉ°¤µµ shocks
°´ªÂ¦
´ÊÁ°Á¤ºÉ°Á¸¥´ shocks °´ÁºÉ°¤µµ´ªÂ¦°ºÉÃ¥µ¦¡·µ¦µ´nª
°¨¦³
°
´ªÂ¦
© Copyright 2026 ExpyDoc