Verfügbarkeit: Business Cycle Dynamics and Stabilization Policies

Business Cycle Dynamics and Stabilization Policies: A Keynesian Approach

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Bibliographische Detailangaben
Beteilige Person:	Hori, Hajime (VerfasserIn)
Format:	Buch
Sprache:	Englisch
Veröffentlicht:	Singapore Springer [2017]
Schriftenreihe:	Advances in Japanese Business and Economics 15
Schlagwörter:	Stabilitätspolitik Keynessche Theorie Konjunkturzyklus Capital accumulation Crowding out Feedback policy Keynesian Unemployment
Links:	http://deposit.dnb.de/cgi-bin/dokserv?id=d6c25b35c2824b869ad6ff6b5602955b&prov=M&dok_var=1&dok_ext=htm http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=029754404&sequence=000002&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
Umfang:	xiii, 142 Seiten Illustrationen 23.5 cm x 15.5 cm, 0 g
ISBN:	9789811030802

Internformat

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Datensatz im Suchindex

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adam_text	Contents 1 An Aggregative Model of Unemployment, Cycles, and Growth.......... 1 1Л Introduction.................................................. 1 1.2 Static Structure of the Model ................................. 3 1.2Л Goods Market............................................ 3 1.2.2 Labor Market............................................ 4 1.2.3 Asset Markets........................................ 4 1.2.4 Quasi Short-Run Equilibrium............................. 5 1.3 Dynamic Equations.............................................. 6 1.3.1 Some Dynamic Assumptions................................ 6 1.3.2 Change of Variables..................................... 8 1.3.3 Dynamic Equations...................................... 9 1.4 Long-Run Equilibrium ......................................... 10 1.4.1 Existence and Uniqueness............................. 10 1.4.2 Saddle-Point Stability................................. 11 1.5 Movements on the Stable Manifold.............................. 14 1.6 Cyclical Movements............................................ 15 1.7 Conclusions................................................... 19 Appendix......................................................... 19 A.l Some Mathematical Expressions................................. 19 АЛЛ Comparative Statics.................................... 19 A.l .2 Coefficients of the Linear Dynamic System.............. 20 A. 1.3 Coefficients of the Characteristic Polynomial.......... 20 A.2 Proof of Theorem 2............................................ 21 A.3 de/dk and de/dw............................................. 27 A.4 Proof of Theorem 3............................................ 28 2 A Hicksian Two-Sector Model of Cycles and Growth.................. 33 2.1 Introduction................................................ 33 2.2 Static Structure of the Model ................................ 35 2.3 Quasi Short-Run Equilibrium................................... 37 vii Contents viii 2.4 Dynamic Equations, Dynamic Inclusions, Long-Run Equilibrium, and Saddle-Point Stability...................... 39 2.5 Investment Allocation and the Sectoral Balance............... 44 2.6 Saddle-Point Stability of System II.......................... 48 2.7 Cycles....................................................... 51 2.8 Conclusions.................................................. 55 Appendix ......................................................... 55 A. 1 Proof of Lemma 11............................................ 55 A.2 Some Mathematical Expressions Relating to the Balanced Stage ... 60 A.2.1 Comparative Statics.......................... 60 A.2.2 Coefficients of the Linear System...................... 60 A.2.3 Coefficients of the Characteristic Polynomial —...... 61 A.3 Proof of Theorem 12.............................................. 62 A.4 Proof of Lemma 13................................................ 69 A.5 Proof of Theorem 14........................................... 71 A.6 Proof of (2.47)................................................. 73 3 Stabilization Policies and Business Cycle Dynamics.................... 77 3.1 Introduction.................................................. 77 3.2 The Base Model................................................. 79 3.2.1 The Static Structure................................... 80 3.2.2 Dynamics................................................ 84 3.3 Balanced-Budget Fiscal Stabilization Policy..................... 88 3.3.1 Static Structure ....................................... 88 3.3.2 Dynamics................................................ 91 3.4 Partially Debt-Financed Fiscal Stabilization Policy............. 94 3.4.1 Static Structure ....................................... 95 3.4.2 Dynamics................................................ 97 3.5 Fully Debt-Financed Stabilization Policy....................... 103 3.5.1 Static Structure....................................... 103 3.5.2 Dynamics............................................... 105 3.6 Generalization with Additional Crowding-In Effects........... 108 3.6.1 The Generalized Base Model............................. 108 3.6.2 Static Structure..................................... Ill 3.6.3 Dynamics............................................... 114 3.7 A Coordinated Monetary Policy.................................. 119 3.7.1 Static Structure....................................... 120 3.7.2 Dynamics............................................. 121 3.8 Conclusions.................................................... 123 Appendix............................................................ 124 A. 1 Some Mathematical Expressions Appearing in the Base Model.... 124 A. 1.1 Comparative Statics.................................... 124 A. 1.2 Speed of Wage Adjustment............................... 125 A.2 Some Mathematical Expressions Appearing in the Balanced-Budget Model.......................................... 125 Contents IX A3 A.4 A .5 A.6 A.7 A3 A.9 A.2.1 Comparative Statics.............................. A.2.2 Linear Dynamic System............................ A.23 Characteristic Polynomial......................... A.2.4 Limit Policy Intensity........................... Some Mathematical Expressions Appearing in the Partial Debt Finance Model..................................... A3.1 Comparative Statics............................... A3.2 Linear Dynamic System............................. A33 Characteristic Polynomial.......................... An Elementary Proof of the Routh-Hurwitz Stability Conditions for a Three-Variable System ................ Proof that the Inequality y2 sy ։ Holds in the Partial Debt Finance Model.......................................... Some Mathematical Expressions Appearing in the Full Debt Finance Model.......................................... A.6.1 Comparative Statics.............................. A.6.2 Linear Dynamic System............................ A.63 Characteristic Polynomial......................... Proof that y3 syx in the Full Debt Finance Model if the Crowding-Out Effect of Debt Accumulation Dominates so u de „ tha։ :,h ......................................... Some Mathematical Expressions Appearing in the Crowding-In Model.................................... A.8.1 General Expression for OT3 .................... A.8.2 Comparative Statics............................ A.83 Linear Dynamic System........................... A.8.4 Characteristic Polynomial...................... Some Mathematical Expressions Appearing in the Coordinated Monetary Policy Model.................... A.9.1 Linear Dynamic System.......................... A.9.2 Characteristic Polynomial...................... 125 125 126 126 126 126 127 128 128 129 130 130 131 131 131 132 132 133 133 134 135 135 135 References 137 Index 141
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author	Hori, Hajime
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discipline	Wirtschaftswissenschaften
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language	English
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physical	xiii, 142 Seiten Illustrationen 23.5 cm x 15.5 cm, 0 g
publishDate	2017
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publishDateSort	2017
publisher	Springer
record_format	marc
series	Advances in Japanese Business and Economics
series2	Advances in Japanese Business and Economics
spellingShingle	Hori, Hajime Business Cycle Dynamics and Stabilization Policies A Keynesian Approach Advances in Japanese Business and Economics Stabilitätspolitik (DE-588)4077791-1 gnd Keynessche Theorie (DE-588)4030426-7 gnd Konjunkturzyklus (DE-588)4032134-4 gnd
subject_GND	(DE-588)4077791-1 (DE-588)4030426-7 (DE-588)4032134-4
title	Business Cycle Dynamics and Stabilization Policies A Keynesian Approach
title_auth	Business Cycle Dynamics and Stabilization Policies A Keynesian Approach
title_exact_search	Business Cycle Dynamics and Stabilization Policies A Keynesian Approach
title_full	Business Cycle Dynamics and Stabilization Policies A Keynesian Approach Hajime Hori
title_fullStr	Business Cycle Dynamics and Stabilization Policies A Keynesian Approach Hajime Hori
title_full_unstemmed	Business Cycle Dynamics and Stabilization Policies A Keynesian Approach Hajime Hori
title_short	Business Cycle Dynamics and Stabilization Policies
title_sort	business cycle dynamics and stabilization policies a keynesian approach
title_sub	A Keynesian Approach
topic	Stabilitätspolitik (DE-588)4077791-1 gnd Keynessche Theorie (DE-588)4030426-7 gnd Konjunkturzyklus (DE-588)4032134-4 gnd
topic_facet	Stabilitätspolitik Keynessche Theorie Konjunkturzyklus
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volume_link	(DE-604)BV041594856
work_keys_str_mv	AT horihajime businesscycledynamicsandstabilizationpoliciesakeynesianapproach

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