bai 5 - mô hình mundell – fleming ( is

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Bài 5 Mô hình Mundel- Fleming(IS* - LM*)

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  • Bi 5M hnh Mundel- Fleming(IS* - LM*)

  • M hnh Mundell Fleming (IS* - LM*)* M hnh ny nghin cu s bin ng ca nn kinh t nh, m ca v trong ngn hn.* Vi gi thit hng ho v vn t do chuyn i, li sut quc t quyt nh li sut trong nc v trong ngn hn mc gi chung c nh tc l t s gia hai mc gi khng i, khi t gi hi oi thc t ph thuc vo t gi hi oi danh ngha. Ta s c NX() = NX(e).* Nh vy m hnh IS* - LM*) nghin cu mi quan h gia t gi hi oi v thu nhp trong nn kinh t nh, m ca v trong ngn hn vi hai h thng t gi hi oi khc nhau. l h thng t gi hi oi th ni v t gi hi oi c nh tho mn s cn bng ca th trng hng ho v th trng tin t.

  • 1. ng IS*ng IS*: L t hp gia t gi hi oi (e) v thu nhp (Y) tho mn s cn bng trn th trng hng ho.Phng trnh: AD = Y = C (Y-T) + I(r*)+ G + NX(e)ng IS* l mt ng dc xung di v pha phi, phn nh quan h gia Y v e l mi quan h ngc chiu. Khi e tng lm gim NX, AD gim, Y gim v ngc ling IS* c xy dng da trn th NX(e) tc l khi gi c nh th NX() NX(e)

  • th ng IS*Xy dng ng IS*eNXNX1 NX2e1e2ADYAD1AD2eYY1Y2E1E2Th trng hng ho th NX(e) th ng IS*(1)(2)(3)Y1Y2(4)NXIS*AD= Y

  • ng IS*ng IS* s dch chuyn khi : C, I, G, T, NX thay i.Chnh sch ti kho v chnh sch thng mi s lm dch chuyn ng IS*:CSTK ni lng ( tng G hoc gim T) lm dch chuyn ng IS* sang phi v ngc li.CS thng mai ni lng ( Tng xut khu hoc hn ch nhp khu) lm dch chuyn ng IS* sang phi v ngc li.

  • Chnh sch ti kho v chnh sch thng mi lm dch chuyn ng IS*

    Tc ng ca CSTK v CSTMADYAD0AD1AD=YIS*0IS*1Y0Y1eYKhi chnh ph ni lng CSTK hoc ni lng CSTM lm tng AD v y ng AD dch chuyn ln trn. Ti mi mc t gi hi oi thu nhp cn bng tng ln, v ng IS* dch chuyn sang phi v ngc li

  • 2. ng LM*ng LM* biu th mi quan h gia t gi hi oi v thu nhp tho mn s cn bng trn th trng tin t ti mc li sut th gii cho trc.ng LM* c xy dng trn c s ng LM( tho mn s cn bng trn th trng tin t) v mc li sut quc t r = r*Ti mc li sut quc t cho trc, ch c mt mc thu nhp Y = Y0 tho mn th trng tin t cn bng. V th ng LM* l mt ng thng ng song song vi trc tung ti Y = Y0 ti mi e tc l vi ng LM* e l bin ngoi sinh.PT ng LM* : MD = MS r = r*

  • th ng LM*Cch dng ng LM*rYLMr = r*r*eYY0LM* th ng LM th ng LM*

  • ng LM* ng LM* c xy dng vi mt chnh sch tin t nht nh v mt mc li sut quc t cho trc. V th, ng LM* s dch chuyn khi li sut quc t v chnh sch tin t thay i.C th l:Chnh sch tin t ni lng lm dch chuyn ng LM* sang phi v ngc li.Khi li sut quc t tng ln, ng LM* dch chuyn sang phi v ngc li.

  • Tc ng ca li sut th gii ti ng LM*Li sut th gii thay i lm dch chuyn ng LM*rYr*1r*2LMr = r*1r = r*2eYLM*1LM*2Y1Y2Khi li sut th gii tng t i*1 n i*2 lm cho ti mi t gi hi oi cho trc thu nhp cn bng ti mc li sut cn bng th gii tng ln v ng LM* dch chuyn sang phi v ngc lai, tc l khi li sut th gii gim xung th ng LM* dch chuyn sang tri.

  • Chnh sch tin t thay i lm dch chuyn ng LM*Tc ng ca chnh sch tin t ti ng LM*rr*r= r*LM1LM2eYLM*1LM*2Y1Y2Khi NHTW tng mc cung tin y ng LM dch chuyn sang phi ( t LM1 n LM2). Ti mc li sut th gii cho trc thu nhp cn bng tng ln t y1 n Y2 ti mi mc t gi hi oi v lm cho ng LM* dch chuyn t LM*1 sang LM*2.Y

  • 3. M hnh IS* - LM*( Cn bng th trng hng ho v th trng tin t)Th trng hng ho v th trng tin t cn bng( m hnh IS* - LM*) tho mn iu kin:AD = Y = C (Y-T) + I(r*)+ G + NX(e)MD = MSr = r*Ti im cn bng ch c mt mc t gi hi oi cn bng v mc thu nhp cn bng tho mn s cn bng ca c hai th trng vi mt mc li sut th gii cho trc.

  • M hnh IS* - LM*eeoY0YLM*IS*M0M0( e0,Y0) l im cn bng ca nn kinh t v m trong m hnh IS* - LM*. Khi ng IS* hoc ng LM* dch chuyn th im cn bng thay i, e v Y cn bng cng thay i theo.

  • M hnh IS* - LM* Ti mc li sut th gii cho trc, ng IS* hoc ng LM* dch chuyn u lm cho t gi hi oi v thu nhp cn bng thay i, t cn cn thng mi thay i. S dng m hnh IS* - LM* phn tch s bin ng ca nn kinh t nh, m ca v trong ngn hn ph thuc vo nn kinh t s dng c ch t gi hi oi th ni hay c nh.

  • 3.1.Nn kinh t nh, m ca vi c ch t gi hi oi th niChnh sch ti kho eYLM*IS*1IS*0e1e0Khi CP ni lng chnh sch ti kho lm cho ng IS* dch chuyn sang phi (IS*0 IS*1), t gi hi oi tng ( t e0 e1), thu nhp khng i, NX.Y0

  • 3.1.Nn kinh t nh, m ca vi c ch t gi hi oi th niChnh sch tin t.eYLM*0LM*1e0e1Y0Y1Khi NHTW thc thi CSTTni lng lm dch chuyn ng LM* sang phi ( LM*0 LM*1) dn n t gi hi oi gim( e0 e1), thu nhp tng( Y0 Y1), NX tng ln.IS*

  • 3.1.Nn kinh t nh, m ca vi c ch t gi hi oi th niChnh sch thng mieYLM*e1e0Y0Y0IS*0IS*1Khi CP hn ch nhp khu lm tng NX, AD tng, ng IS* dch chuyn sang phi (IS*0 IS*1), e tng( e0 e1), Y khng i. NX ko i.

  • C ch hot ng t gi hi oi c nh * Trong iu kin h thng t gi hi oi c nh, c s cam kt ca NHTW trong vic duy tr t gi hi oi cn bng trn th trng mc chnh ph cng b thng qua nghip v mua hoc bn ngoi t trn th trng m ti mc gi c NHTW quy nh trc. Nh vy chnh sch tin t ch tp trung vo vic thc hin mc tiu gi cho t gi hi oi c nh mc chnh ph cng b. * Trong ngn hn, m hnh Mundell-Fleming vi gi thit mc gi c nh, nn t gi hi oi danh ngha c nh ng ngha vi t gi hi oi thc t c nh thng qua c ch hot ng ca h thng t gi c nh .* Nh vy l NHTW s iu chnh t gi cn bng trn th trng trong hai trng hp sau:

  • C ch hot ng ca h thng t gi hi oi c nhTrng hp e0>e*eYe*e0LM*0LM*1Khi t gi hi oi cn bng trn th trng cao hn mc t gi hi oi m chnh ph cng b th NHTW phi tin hnh mua ngoi t trn th trng m ti mc gi m NHTW n nh trc, lm tng mc cung tin v y ng LM* dch chuyn sang phi a mc t gi cn bng trn th trng v mc chnh ph cng b( e*)Y0 Y1

  • C ch hot ng ca h thng t gi hi oi c nhTrng hp eo
  • 3.2.Nn kinh t nh, m ca vi c ch t gi hi oi c nhChnh sch ti khoeYLM*0LM*1IS*0IS*1e1e*= e0Y0Y1Gi s ban u t gi hi oi cn bng c gi mc e*. Khi CP ni lng CSTK y ng IS* dch chuyn sang phi (IS*0 IS*1), lm cho t gi hi oi tng ln( e0 e1>e*). duy tr t gi hi oi mc e* NHTW phi mua ngoi t trn th trng m lm tng mc cung tin y ng LM* dch chuyn sang phi, a t gi hi oi cn bng trn th trng v mc e*. Kt qu l: Y tng, e ko i,NX ko i.(1)(2)

  • 3.2.Nn kinh t nh, m ca vi c ch t gi hi oi c nhChnh sch tin teYLM*0LM*1IS*e*= e0e1Y0Y1(1)(2)(1)(2)Gi s ban u t gi hi oi cn bng c gi mc e*. Khi NHTW ni lng CSTT y ng LM* dch chuyn sang phi(LM*0 LM*1,) lm cho t gi hi oi gim xung ( e1 < e*). duy tr t gi hi oi mc e* NHTW phi bn ngoi t trn th trng m lm gim mc cung tin y ng LM* dch chuyn sang tri, a t gi hi oi cn bng trn th trng v mc e*. Kt qu l: Y ko i, e ko i,NX ko i, CSTT b v hiu ho hon ton.

  • 3.2. Nn kinh t nh, m ca vi c ch t gi hi oi c nhChnh sch thng mieYLM*0LM*1IS*0IS*1e1e*= e0Y0Y1Gi s ban u t gi hi oi cn bng c gi mc e*. Khi CP hn ch nhp khu lm tng NX y ng IS* dch chuyn sang phi (IS*0 IS*1), lm cho t gi hi oi tng ln( e0 e1>e*). duy tr t gi hi oi mc e* NHTW phi mua ngoi t trn th trng m lm tng mc cung tin y ng LM* dch chuyn sang phi, a t gi hi oi cn bng trn th trng v mc e*. Kt qu l: Y tng, e ko i, NX tng ln.(1)(2)