Natural resources, uncertainty, and general equilibrium systems: essays in memory of Rafael Lusky
Gespeichert in:
Format: | Buch |
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Sprache: | English |
Veröffentlicht: |
New York
Acad. Press
1977
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Schriftenreihe: | Economic theory and mathematical economics.
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Schlagworte: | |
Online-Zugang: | Inhaltsverzeichnis |
Beschreibung: | XV, 255 S. graph. Darst. |
ISBN: | 0121061507 |
Internformat
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650 | 4 | |a Équilibre (Économie politique) | |
650 | 4 | |a Wirtschaft | |
650 | 4 | |a Economics | |
650 | 4 | |a Equilibrium (Economics) | |
650 | 4 | |a Insurance | |
650 | 4 | |a Uncertainty | |
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Datensatz im Suchindex
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adam_text |
CONTENTS LIST OJ I'OIIIRIHIIIOR.I XIII I'RC/IICI' XV NATURAL RHSOURCHS
RESOURCE DEPLETION WITH TECHNOLOGICAL UNCERTAINTY AND THE RAWLSIAN
FAIRNESS PRINCIPLE JOHN IT. RIM-Y 1. INTRODUCTION 3 2. THE STRUCTURE OL
(HE MODEL AND OTHER PRELIMINARIES 7 3. THE JIIKT RALE OF RESOURCE
DEPLETION 10 4. CONCLUDING REMARK 15 REFERENCES 16 MONOPOLY,
UNCERTAINTY, AND EXPLORATION ROHI-RT M. SOI.OW 1. INTRODUCTION 17 2.
SOCIAL OPTIMALITY IN A TWO-PERIOD MODEL IK 3. SOCIAL OPTIMALITY: AN
ALTERNATIVE I OIMULALION 20 4. MONOPOLY 21 5. THE CASE OL" CERTAINLY 23
6. THE CASE OL CERTAINLY (ALTERNATIVE FORMULATION) 26 VIIJ CONTENTS 7.
THE IMPACT OF UNCERTAINTY 28 8. UNCERTAINLY CONTINUED 30 9. GENERAL
REMARKS 31 UNCERTAINTY LEVERAGE, BANKRUPTCY, AND THE COST OF CAPITAL
FRED IX ARD1TTI AND YORAM C. I'KLKS 1. INTRODUCTION 35 2. STOCHASTIC
OOMINANCC ANALYSIS .'6 3. ANALYSIS WITH A LINEAR UTILITY FUNCTION 43 4.
CONCLUDING REMARKS SO REFERENCES 51 PRICE DISCRIMINATION UNDER
UNCERTAINTY ROGI'R I). BLAIR AND ARNOLD A. HHGGGSTAD 1. INTRODUCTION 53
2. THE NONSTOCHASTIC CASE 54 3. THE OBJECTIVE OF THE FIRM UNDER
UNCERTAINLY 55 4. FIRST-ORDER CONDITIONS 57 5. SOME RESULTS FOR AN
LIXPONENLIIIL UTILITY LUNCTION 61 6. IMPLICATIONS FOR LEGAL ANALYSIS 63
7. CONCLUSION 64 REFERENCES 64 INSURANCE THEORETIC ASPECTS OF WORKERS'
COMPENSATION I'ETER DIAMOND 1. INTRODUCTION 67 2. ACCIDENTS AND FULL
EFFICIENCY 6S 3. IDEAL INSURANCE 70 4. LESS-THAN-IDCAL INSURANCE 72 5.
THE PRESENT WORKERS" COMPENSATION PROGRAM 74 6. VOLUNTARY INSURANCE 75
7. WAGE BARGAINS AND WORKER MISPCRCEPTIONS 77 8. CHOICE OF TECHNOLOGY M
9. VARIATION AMONG WORKERS 81 10. ON-1 HE-LOB SAFETY 83 11. CONCLUDING
REMARKS KK REFERENCES K9 CONTENTS 'X IVIULTIPCRIOD STOCHASTIC DOMINANCE
WITH ONE-PERIOD PARAMETERS, LIQUIDITY PREFERENCE, AND EQUILIBRIUM IN THE
LOG-NORMAL CASE HAIM LEVY 1. INTRODUCTION 91 2. ASSUMPTIONS AND
NOTATIONS 92 3. COMPARISON OF THE NORMAL AND THE LOG-NORMAL LITTICICNCY
FRONTIERS 97 4. KQUILIBRIUM AND I.OG-NORMAL EFFICIENCY ANALYSIS WITH
ONE-PERIOD PARAMETERS 101 5. CONCLUDING REMARKS 109 REFERENCES 110
ADVERSE SELECTION AND OPTIMUM INSURANCE POLICIES EYTAN SHKSHINSKI 1.
INTRODUCTION 113 2. TH E GENERAL PROBLEM 114 3. THE OPTIMUM LINEAR
POLICY WITH A CEILING 116 4. COMPARISON WITH THE SOCIALLY OPTIMAL POLICY
118 5. A NONLINEAR EXAMPLE 120 REFERENCES 122 GENERAL EQUILIBRIUM
SYSTEMS: STABILITY, OPTIMALITY, AND DISTRIBUTION A DIFFICULTY WITH
KCYNCSIAN MODELS OF AGGREGATE DEMAND ALAN S. BLINDER 1. STATEMENT OF THE
PROBLEM 125 2. THE CONVENTIONAL KEYNCSIAN MODEL 126 3. AN ALTERNATIVE
MODEL OF OUTPUT ADJUSTMENT DECISIONS I2K 4. A MODEL OF OUTPUT LEVEL
DECISIONS 129 5. DYNAMIC PROPERTIES OL THE PREFERRED MODEL 131 (I.
RECAPITULATION 134 REFERENCES 135 CONTINUOUSLY DATED COMMODITIES AND
NONTATONNEMENT WITH PRODUCTION AND CONSUMPTION 1RANKLIN M. FISHER 1.
INTRODUCTION: THE PROBLEM OF DATED COMMODITIES 137 2. THE HAHN PROCESS
AND MONEY 139 3. TOPOLOGIEAL ISSUES 140 CONTENTS 4. BEHAVIOR OF
HOUSEHOLDS '43 5. BEHAVIOR OF I'IRMS '4K 6. CLOSURE EQUATIONS ANIL
WALRUS' LAW 151 7. THE PRESENT ACTION POSTULATE LSL 8. THE LLAHN PROCESS
AND TRADING RULES '53 9. PRICE ADJUSTMENT 154 10. DECLINE OF TARGET
PROFITS ISS 11. DECLINE OF TARGET UTILITIES 157 12. PROPERTIES OF
EQUILIBRIUM ' -"*** 13. BOUNDCDNESS '^" 14. COMPACTNESS AND
QUASI-SLABILILY LF)L 15. GLOBAL STABILITY LF| 3 REFERENCES ' *6 AN
EXCHANGE MODEL OF BILATERAL TRADE PHILIP FRLH'DMAN 1. INTRODUCTION 16''
2. A GENERAL MODEL OF BILATERALISM 170 3. CONCLUSION 173 REFERENCES 173
WHEN IT IS ETHICALLY OPTIMAL TO ALLOCATE MONEY INCOME IN STIPULATED
FRACTIONAL SHARES PAUL A. SAMUHI.SON 1. INTRODUCTION AND SUMMARY 175 2.
SOCIAL WELFARE FUNCTIONS 170 3. CONSTANCY OF RELATIVE RISK AVERSION 179
4. OPTIMALLY CONDITIONS 1S3 5. SYMMETRY SITUATIONS AND GENERALIZATIONS
I8 L ) 6. QUALIFICATIONS 193 REFERENCES 193 POLICY AND APPLICATIONS
OPTIMAL TAXES ON FOREIGN LENDING MIC1IAHL CONNOLLY 1. INTRODUCTION 1"W
2. THE OPTIMUM TAX: SIMPLE CASE 200 3. THE MANY-GOOD, MANY-PERIOD CASE
202 CONTENTS XI 4. OPTIMUM TAXES ON EXCHANGE: GENERAL CASE 204 5.
RELATED APPROACHES 205 6. SUMMARY 207 REFERENCES 207 MONOPOLY,
REGULATION, WAITING LINES, AND INVESTMENT IN SERVICE CAPACITY ISKALIL.
LUSKI AND DAVID LLVHAR1 1. INTRODUCTION 209 2. THE MODEL 210 3.
COMPARISON BETWEEN MONOPOLY AND (HE SOCIAL OPTIMAL CASE 213 4.
REGULATION OF MONOPOLY 216 RC-LC-RCIICC- 21K IDENTIFICATION AND
ESTIMATION PROBLEMS IN LIMITED DEPENDENT VARIABLE MODELS .;. S.
MADDAI.A 1. INTRODUCTION 219 2. THE SIMPLE PROBIL MODEL 219 3. THE TOBIT
MODEL 221 4. SIMPLE INTENSIONS OF THE TOBIT MODEL 223 5. STOCHASTIC
THRESHOLD MODELS 225 6. SIMULTANEOUS EQUATIONS MODELS 231 7. CONCLUSIONS
237 REFERENCES 238 AN EXTENDED LINEAR PERMANENT EXPENDITURE SYSTEM
(ELPES) PIIII.IP MUSCKOVI- 1. INTRODUCTION 241 2. PERMANENT-INCOME
APPROACHES 244 3. FORMULATION OL THE- ELPF.S 246 4. ESTIMATION OF
PARAMETERS 249 5. STANDARD ERRORS 251 6. CONCLUDING REMARKS 253
REFERENCES 254 |
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isbn | 0121061507 |
language | English |
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spelling | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky Hrsg. von Alan S. Blinder* New York Acad. Press 1977 XV, 255 S. graph. Darst. txt rdacontent n rdamedia nc rdacarrier Economic theory and mathematical economics. Lusky, Rafael Assurance Incertitude Économie politique Équilibre (Économie politique) Wirtschaft Economics Equilibrium (Economics) Insurance Uncertainty (DE-588)4016928-5 Festschrift gnd-content Blinder, Alan S. 1945- Sonstige (DE-588)108825639 oth SWB Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=002350127&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
spellingShingle | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky Lusky, Rafael Assurance Incertitude Économie politique Équilibre (Économie politique) Wirtschaft Economics Equilibrium (Economics) Insurance Uncertainty |
subject_GND | (DE-588)4016928-5 |
title | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky |
title_auth | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky |
title_exact_search | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky |
title_full | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky Hrsg. von Alan S. Blinder* |
title_fullStr | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky Hrsg. von Alan S. Blinder* |
title_full_unstemmed | Natural resources, uncertainty, and general equilibrium systems essays in memory of Rafael Lusky Hrsg. von Alan S. Blinder* |
title_short | Natural resources, uncertainty, and general equilibrium systems |
title_sort | natural resources uncertainty and general equilibrium systems essays in memory of rafael lusky |
title_sub | essays in memory of Rafael Lusky |
topic | Lusky, Rafael Assurance Incertitude Économie politique Équilibre (Économie politique) Wirtschaft Economics Equilibrium (Economics) Insurance Uncertainty |
topic_facet | Lusky, Rafael Assurance Incertitude Économie politique Équilibre (Économie politique) Wirtschaft Economics Equilibrium (Economics) Insurance Uncertainty Festschrift |
url | http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=002350127&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
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