Financial engineering:
Gespeichert in:
Format: | Buch |
---|---|
Sprache: | English |
Veröffentlicht: |
Amsterdam [u.a.]
Elsevier
2008
|
Ausgabe: | 1. ed. |
Schriftenreihe: | Handbooks in operations research and management science
15 |
Schlagworte: | |
Online-Zugang: | Inhaltsverzeichnis |
Beschreibung: | Includes bibliographical references and index |
Beschreibung: | XII, 1014 S. graph. Darst. |
ISBN: | 0444517812 9780444517814 |
Internformat
MARC
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300 | |a XII, 1014 S. |b graph. Darst. | ||
336 | |b txt |2 rdacontent | ||
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490 | 1 | |a Handbooks in operations research and management science |v 15 | |
500 | |a Includes bibliographical references and index | ||
650 | 7 | |a Financieel management |2 gtt | |
650 | 7 | |a Hedging |2 gtt | |
650 | 7 | |a Operations research |2 gtt | |
650 | 7 | |a Risk management |2 gtt | |
650 | 4 | |a Financial engineering | |
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Datensatz im Suchindex
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adam_text | CONTENTS I. INTRODUCTION INTRODUCTION TO THE HANDBOOK OF FINANCIAL
ENGINEERING JOHN R. BIRGE AND VADIM LINETSKY 3 REFERENCES 11 CHAPTER 1
AN INTRODUCTION TO FINANCIAL ASSET PRICING ROBERT A. JARROW AND PHILIP
PROTTER 13 1 INTRODUCTION 13 2 INTRODUCTION TO DERIVATIVES AND ARBITRAGE
14 3 THE CORE OF THE THEORY 21 4 AMERICAN TYPE DERIVATIVES 60
ACKNOWLEDGEMENTS 67 REFERENCES 67 II. DERIVATIVE SECURITIES: MODELS AND
METHODS CHAPTER 2 JUMP-DIFFUSION MODELS FOR ASSET PRICING IN FINANCIAL
ENGINEERING S.G. KOU 73 1 INTRODUCTION 73 2 EMPIRICAL STYLIZED FACTS 75
3 MOTIVATION FOR JUMP-DIFFUSION MODELS $4 4 EQUILIBRIUM FOR GENERAL
JUMP-DIFFUSION MODELS 89 5 BASIC SETTING FOR OPTION PRICING 92 6 PRICING
CALL AND PUT OPTION VIA LAPLACE TRANSFORMS 94 7 FIRST PASSAGE TIMES 96 8
BARRIER AND LOOKBACK OPTIONS JQQ 9 ANALYTICAL APPROXIMATIONS FOR
AMERICAN OPTIONS 103 10 EXTENSION OF THE JUMP-DIFFUSION MODELS TO
MULTIVARIATE CASES 108 REFERENCES 1 3 CHAPTER 3 MODELING FINANCIAL
SECURITY RETURNS USING LEVY PROCESSES LIUREN WU 1 1 7 1 INTRODUCTION 117
VI CONTENTS 2 MODELING RETURN INNOVATION DISTRIBUTION USING LEVY
PROCESSES 120 3 GENERATING STOCHASTIC VOLATILITY BY APPLYING STOCHASTIC
TIME CHANGES 127 4 MODELING FINANCIAL SECURITY RETURNS WITH TIME-CHANGED
LEVY PROCESSES 133 5 OPTION PRICING UNDER TIME-CHANGED LEVY PROCESSES
144 6 ESTIMATING LEVY PROCESSES WITH AND WITHOUT TIME CHANGES 155 7
CONCLUDING REMARKS 159 ACKNOWLEDGEMENTS 159 REFERENCES 160 CHAPTER 4
PRICING WITH WISHART RISK FACTORS CHRISTIAN GOURIEROUX AND RAZVAN SUFANA
163 1 INTRODUCTION 163 2 WISHART PROCESS 167 3 PRICING 172 4 EXAMPLES
175 5 CONCLUDING REMARKS 181 REFERENCES 181 CHAPTER 5 VOLATILITY
FEDERICO M. BANDI AND JEFFREY R. RUSSELL 183 1 INTRODUCTION 183 2 A
MODEL OF PRICE FORMATION WITH MICROSTRUCTURE EFFECTS 184 3 THE VARIANCE
OF THE EQUILIBRIUM PRICE 186 4 SOLUTIONS TO THE INCONSISTENCY PROBLEM
191 5 EQUILIBRIUM PRICE VARIANCE ESTIMATION: DIRECTIONS FOR FUTURE WORK
202 6 THE VARIANCE OF MICROSTRUCTURE NOISE: A CONSISTENCY RESULT 210 7
THE BENEFIT OF CONSISTENCY: MEASURING MARKET QUALITY 210 8 VOLATILITY
AND ASSET PRICING 216 ACKNOWLEDGEMENTS 217 REFERENCES 217 CHAPTER 6
SPECTRAL METHODS IN DERIVATIVES PRICING VADIM LINETSKY 223 1
INTRODUCTION 224 2 SELF-ADJOINT SEMIGROUPS IN HILBERT SPACES 230 3
ONE-DIMENSIONAL DIFFUSIONS: GENERAL RESULTS 237 4 ONE-DIMENSIONAL
DIFFUSIONS: A CATALOG OF ANALYTICALLY TRACTABLE MODELS 253 5 SYMMETRIC
MULTI-DIMENSIONAL DIFFUSIONS 285 6 INTRODUCING JUMPS AND STOCHASTIC
VOLATILITY VIA TIME CHANGES 288 7 CONCLUSION 294 REFERENCES 294 CONTENTS
VN CHAPTER 7 VARIATIONAL METHODS IN DERIVATIVES PRICING LIMING FENG,
PAVLO KOVALOV, VADIM LINETSKY AND MICHAEL MARCOZZI 301 1 INTRODUCTION
302 2 EUROPEAN AND BARRIER OPTIONS IN THE BLACK-SCHOLES-MERTON MODEL 305
3 AMERICAN OPTIONS IN THE BLACK-SCHOLES-MERTON MODEL 315 4 GENERAL
MULTI-DIMENSIONAL JUMP-DIFFUSION MODELS 320 5 EXAMPLES AND APPLICATIONS
329 6 SUMMARY 339 REFERENCES 340 CHAPTER 8 DISCRETE BARRIER AND LOOKBACK
OPTIONS S.G. KOU 343 1 INTRODUCTION 343 2 A REPRESENTATION OF BARRIER
OPTIONS VIA THE CHANGE OF NUMERAIRE ARGUMENT 348 3 CONVOLUTION,
BROADIE-YAMAMOTO METHOD VIA THE FAST GAUSSIAN TRANSFORM, AND
FENG-LINETSKY METHOD VIA HILBERT TRANSFORM 350 4 CONTINUITY CORRECTIONS
355 5 PERTURBATION METHOD 361 6 A LAPLACE TRANSFORM METHOD VIA SPITZER S
IDENTITY 363 7 WHICH METHOD TO USE 365 APPENDIX A. PROOF OF (1) 366
APPENDIX B. CALCULATION OF THE CONSTANT /3 368 REFERENCES 370 III.
INTEREST RATE AND CREDIT RISK MODELS AND DERIVATIVES CHAPTER 9 TOPICS IN
INTEREST RATE THEORY TOMAS BJORK 377 1 INTRODUCTION 377 2 BASICS 378 3
FORWARD RATE MODELS 381 4 CHANGE OF NUMERAIRE 387 5 LIBOR MARKET MODELS
390 6 NOTES 400 7 GEOMETRIC INTEREST RATE THEORY 400 8 CONSISTENCY AND
INVARIANT MANIFOLDS 401 9 EXISTENCE OF NONLINEAR REALIZATIONS 411 10
POTENTIALS AND POSITIVE INTEREST 419 REFERENCES 434 VIII CONTENTS
CHAPTER 10 CALCULATING PORTFOLIO CREDIT RISK PAUL GLASSERMAN 437 1
INTRODUCTION 437 2 PROBLEM SETTING 439 3 MODELS OF DEPENDENCE 444 4
CONDITIONAL LOSS DISTRIBUTIONS 451 5 UNCONDITIONAL LOSS DISTRIBUTIONS
457 6 IMPORTANCE SAMPLING 462 7 SUMMARY 467 REFERENCES 468 CHAPTER 11
VALUATION OF BASKET CREDIT DERIVATIVES IN THE CREDIT MIGRATIONS ENVI-
RONMENT TOMASZ R. BIELECKI, STEPHANE CREPEY, MONIQUE JEANBLANC AND MAREK
RUTKOWSKI 471 1 INTRODUCTION 472 2 NOTATION AND PRELIMINARY RESULTS 476
3 MARKOVIAN MARKET MODEL 481 4 CHANGES OF MEASURES AND MARKOVIAN
NUMERAIRES 485 5 VALUATION OF SINGLE NAME CREDIT DERIVATIVES 492 6
VALUATION OF BASKET CREDIT DERIVATIVES 497 7 MODEL IMPLEMENTATION 500
REFERENCES 507 FV. INCOMPLETE MARKETS CHAPTER 12 INCOMPLETE MARKETS
JEREMY STAUM 511 1 INTRODUCTION 511 2 THE OVER-THE-COUNTER MARKET 513 3
CAUSES OF INCOMPLETENESS 516 4 PRICING AND OPTIMIZATION 518 5 ISSUES IN
PRICING AND EXPECTED UTILITY EXAMPLES 528 6 QUADRATICS 533 7 ENTROPY AND
EXPONENTIAL UTILITY 536 8 LOSS, QUANTILES, AND PREDICTION 537 9 PRICING
KERNEL RESTRICTIONS 540 10 AMBIGUITY AND ROBUSTNESS 544 11 CALIBRATION
550 12 CONCLUSION 551 ACKNOWLEDGEMENTS 554 APPENDIX A. DEFINITION OF
INCOMPLETENESS AND FUNDAMENTAL THEOREMS 554 APPENDIX B. FINANCIAL
PERSPECTIVES ON INCOMPLETENESS 556 REFERENCES 558 CONTENTS 1X CHAPTER 13
OPTION PRICING: REAL AND RISK-NEUTRAL DISTRIBUTIONS GEORGE M.
CONSTANTINIDES, JENS CARSTEN JACKWERTH AND STYLIANOS PERRAKIS 565 1
INTRODUCTION 566 2 IMPLICATIONS OF THE ABSENCE OF ARBITRAGE 567 3
ADDITIONAL RESTRICTIONS IMPLIED BY UTILITY MAXIMIZATION 570 4 SPECIAL
CASE: ONE PERIOD WITHOUT TRANSACTION COSTS 574 5 SPECIAL CASE: ONE
PERIOD WITH TRANSACTION COSTS AND GENERAL PAYOFFS 578 6 SPECIAL CASE:
TWO PERIODS WITHOUT TRANSACTION COSTS AND GENERAL PAYOFFS 579 7 SPECIAL
CASE: TWO PERIODS WITH TRANSACTION COSTS AND GENERAL PAYOFFS 580 8
MULTIPLE PERIODS WITHOUT TRANSACTION COSTS AND WITH CONVEX PAYOFFS 581 9
MULTIPLE PERIODS WITH TRANSACTION COSTS AND WITH CONVEX PAYOFFS 583 10
EMPIRICAL RESULTS 585 11 CONCLUDING REMARKS 588 ACKNOWLEDGEMENTS 589
REFERENCES 589 CHAPTER 14 TOTAL RISK MINIMIZATION USING MONTE CARLO
SIMULATIONS THOMAS F. COLEMAN, YUYING LI AND MARIA-CRISTINA PATRON 593 1
INTRODUCTION 593 2 DISCRETE HEDGING CRITERIA 599 3 TOTAL RISK
MINIMIZATION IN THE BLACK-SCHOLES FRAMEWORK 603 4 TOTAL RISK
MINIMIZATION IN A STOCHASTIC VOLATILITY FRAMEWORK 618 5 SHORTFALL RISK
MINIMIZATION 625 6 CONCLUSIONS 632 REFERENCES 634 CHAPTER 15 QUEUING
THEORETIC APPROACHES TO FINANCIAL PRICE FLUCTUATIONS ERHAN BAYRAKTAR,
ULRICH HORST AND RONNIE SIRCAR 637 1 INTRODUCTION 638 2 AGENT-BASED
MODELS OF FINANCIAL MARKETS 639 3 MICROSTRUCTURE MODELS WITH INERT
INVESTORS 649 4 OUTLOOK AND CONCLUSION 671 ACKNOWLEDGEMENTS 674
REFERENCES 674 V. RISK MANAGEMENT CHAPTER 16 ECONOMIC CREDIT CAPITAL
ALLOCATION AND RISK CONTRIBUTIONS HELMUT MAUSSER AND DAN ROSEN 681 1
INTRODUCTION 682 2 CREDIT PORTFOLIO MODELS AND GENERAL FRAMEWORK 684 X
CONTENTS 3 CAPITAL ALLOCATION AND RISK CONTRIBUTIONS 688 4 CREDIT RISK
CONTRIBUTIONS IN ANALYTICAL MODELS 693 5 NUMERICAL METHODS TO COMPUTE
RISK CONTRIBUTIONS 701 6 CASE STUDIES 706 7 SUMMARY AND FURTHER RESEARCH
717 APPENDIX A 721 REFERENCES 724 CHAPTER 17 LIQUIDITY RISK AND OPTION
PRICING THEORY ROBERT A. JARROW AND PHILIP PROTTER 727 1 INTRODUCTION
727 2 THE MODEL 729 3 THE EXTENDED FIRST FUNDAMENTAL THEOREM 733 4 THE
EXTENDED SECOND FUNDAMENTAL THEOREM 735 5 EXAMPLE (EXTENDED
BLACK-SCHOLES ECONOMY) 741 6 ECONOMIES WITH SUPPLY CURVES FOR
DERIVATIVES 743 7 TRANSACTION COSTS 745 8 EXAMPLES OF SUPPLY CURVES 747
9 CONCLUSION 751 ACKNOWLEDGEMENT 751 APPENDIX A 751 REFERENCES 761
CHAPTER 18 FINANCIAL ENGINEERING: APPLICATIONS IN INSURANCE PHELIM BOYLE
AND MARY HARDY 763 1 INTRODUCTION 763 2 INSURANCE PRODUCTS AND MARKETS
765 3 PREMIUM PRINCIPLES AND RISK MEASURES 768 4 RISK MANAGEMENT FOR
LIFE INSURANCE 770 5 VARIABLE ANNUITIES 775 6 GUARANTEED ANNUITY OPTIONS
781 7 CONCLUSIONS 784 ACKNOWLEDGEMENTS 784 REFERENCES 785 VI. PORTFOLIO
OPTIMIZATION CHAPTER 19 DYNAMIC PORTFOLIO CHOICE AND RISK AVERSION
COSTIS SKIADAS 789 1 INTRODUCTION 789 2 OPTIMALITY AND STATE PRICING 793
3 RECURSIVE UTILITY 804 4 MODELING RISK AVERSION 814 CONTENTS XL 5
SCALE-INVARIANT SOLUTIONS 821 6 EXTENSIONS 833 ACKNOWLEDGEMENTS 839
REFERENCES 839 CHAPTER 20 OPTIMIZATION METHODS IN DYNAMIC PORTFOLIO
MANAGEMENT JOHN R. BIRGE 845 1 INTRODUCTION 845 2 FORMULATION 846 3
APPROXIMATION METHODS 849 4 SOLUTION METHODS 857 5 EXTENSIONS AND
CONCLUSIONS 860 ACKNOWLEDGEMENTS 861 REFERENCES 861 CHAPTER 21
SIMULATION METHODS FOR OPTIMAL PORTFOLIOS JEROME DETEMPLE, RENE GARCIA
AND MARCEL RINDISBACHER 867 1 INTRODUCTION 867 2 THE
CONSUMPTION-PORTFOLIO CHOICE PROBLEM 869 3 SIMULATION METHODS FOR
PORTFOLIO COMPUTATION 878 4 ASYMPTOTIC PROPERTIES OF PORTFOLIO
ESTIMATORS 887 5 PERFORMANCE EVALUATION: A NUMERICAL STUDY 903 6
CONCLUSION 907 ACKNOWLEDGEMENT 909 APPENDIX A. AN INTRODUCTION TO
MALLIAVIN CALCULUS 909 APPENDIX B. PROOFS 915 REFERENCES 922 CHAPTER 22
DUALITY THEORY AND APPROXIMATE DYNAMIC PROGRAMMING FOR PRICING AMERICAN
OPTIONS AND PORTFOLIO OPTIMIZATION MARTIN B. HAUGH AND LEONID KOGAN 925
1 INTRODUCTION 925 2 PRICING AMERICAN OPTIONS 927 3 PORTFOLIO
OPTIMIZATION 937 REFERENCES 947 CHAPTER 23 ASSET ALLOCATION WITH
MULTIVARIATE NON-GAUSSIAN RETURNS DILIP B. MADAN AND JU-YI J. YEN 949 1
INTRODUCTION 949 2 NON-GAUSSIAN INVESTMENT 951 3 MODELING DISTRIBUTIONS
953 XII CONTENTS 4 EXPONENTIAL UTILITY AND INVESTMENT IN ZERO COST VG
CASH FLOWS 955 5 IDENTIFYING THE JOINT DISTRIBUTION OF RETURNS 958 6
NON-GAUSSIAN AND GAUSSIAN INVESTMENT COMPARED 960 7 CONCLUSION 962
APPENDIX A. FORMAL ANALYSIS OF SKEWNESS PREFERENCE AND KURTOSIS AVERSION
963 APPENDIX B. PROOF OF THEOREM 4.1 964 APPENDIX C. PROOF OF THEOREM
4.2 966 REFERENCES 968 CHAPTER 24 LARGE DEVIATION TECHNIQUES AND
FINANCIAL APPLICATIONS PHELIM BOYLE, SHUI FENG AND WEIDONG TIAN 971 1
INTRODUCTION 971 2 LARGE DEVIATION TECHNIQUES 972 3 APPLICATIONS TO
PORTFOLIO MANAGEMENT 979 4 TAIL RISK OF PORTFOLIOS 986 5 APPLICATION TO
SIMULATION 987 6 INCOMPLETE MARKETS 992 7 CONCLUSIONS AND POTENTIAL
TOPICS FOR FUTURE RESEARCH 997 ACKNOWLEDGEMENTS 998 REFERENCES 998
SUBJECT INDEX 1001 PPN: 275787842 TITEL: FINANCIAL ENGINEERING / ED. BY
JOHN R. BIRGE .... - . - AMSTERDAM : ELSEVIER, 2008 ISBN:
978-0-444-51781-4 BIBLIOGRAPHISCHER DATENSATZ IM SWB-VERBUND
|
adam_txt |
CONTENTS I. INTRODUCTION INTRODUCTION TO THE HANDBOOK OF FINANCIAL
ENGINEERING JOHN R. BIRGE AND VADIM LINETSKY 3 REFERENCES 11 CHAPTER 1
AN INTRODUCTION TO FINANCIAL ASSET PRICING ROBERT A. JARROW AND PHILIP
PROTTER 13 1 INTRODUCTION 13 2 INTRODUCTION TO DERIVATIVES AND ARBITRAGE
14 3 THE CORE OF THE THEORY 21 4 AMERICAN TYPE DERIVATIVES 60
ACKNOWLEDGEMENTS 67 REFERENCES 67 II. DERIVATIVE SECURITIES: MODELS AND
METHODS CHAPTER 2 JUMP-DIFFUSION MODELS FOR ASSET PRICING IN FINANCIAL
ENGINEERING S.G. KOU 73 1 INTRODUCTION 73 2 EMPIRICAL STYLIZED FACTS 75
3 MOTIVATION FOR JUMP-DIFFUSION MODELS $4 4 EQUILIBRIUM FOR GENERAL
JUMP-DIFFUSION MODELS 89 5 BASIC SETTING FOR OPTION PRICING 92 6 PRICING
CALL AND PUT OPTION VIA LAPLACE TRANSFORMS 94 7 FIRST PASSAGE TIMES 96 8
BARRIER AND LOOKBACK OPTIONS JQQ 9 ANALYTICAL APPROXIMATIONS FOR
AMERICAN OPTIONS 103 10 EXTENSION OF THE JUMP-DIFFUSION MODELS TO
MULTIVARIATE CASES 108 REFERENCES 1 \ 3 CHAPTER 3 MODELING FINANCIAL
SECURITY RETURNS USING LEVY PROCESSES LIUREN WU 1 1 7 1 INTRODUCTION 117
VI CONTENTS 2 MODELING RETURN INNOVATION DISTRIBUTION USING LEVY
PROCESSES 120 3 GENERATING STOCHASTIC VOLATILITY BY APPLYING STOCHASTIC
TIME CHANGES 127 4 MODELING FINANCIAL SECURITY RETURNS WITH TIME-CHANGED
LEVY PROCESSES 133 5 OPTION PRICING UNDER TIME-CHANGED LEVY PROCESSES
144 6 ESTIMATING LEVY PROCESSES WITH AND WITHOUT TIME CHANGES 155 7
CONCLUDING REMARKS 159 ACKNOWLEDGEMENTS 159 REFERENCES 160 CHAPTER 4
PRICING WITH WISHART RISK FACTORS CHRISTIAN GOURIEROUX AND RAZVAN SUFANA
163 1 INTRODUCTION 163 2 WISHART PROCESS 167 3 PRICING 172 4 EXAMPLES
175 5 CONCLUDING REMARKS 181 REFERENCES 181 CHAPTER 5 VOLATILITY
FEDERICO M. BANDI AND JEFFREY R. RUSSELL 183 1 INTRODUCTION 183 2 A
MODEL OF PRICE FORMATION WITH MICROSTRUCTURE EFFECTS 184 3 THE VARIANCE
OF THE EQUILIBRIUM PRICE 186 4 SOLUTIONS TO THE INCONSISTENCY PROBLEM
191 5 EQUILIBRIUM PRICE VARIANCE ESTIMATION: DIRECTIONS FOR FUTURE WORK
202 6 THE VARIANCE OF MICROSTRUCTURE NOISE: A CONSISTENCY RESULT 210 7
THE BENEFIT OF CONSISTENCY: MEASURING MARKET QUALITY 210 8 VOLATILITY
AND ASSET PRICING 216 ACKNOWLEDGEMENTS 217 REFERENCES 217 CHAPTER 6
SPECTRAL METHODS IN DERIVATIVES PRICING VADIM LINETSKY 223 1
INTRODUCTION 224 2 SELF-ADJOINT SEMIGROUPS IN HILBERT SPACES 230 3
ONE-DIMENSIONAL DIFFUSIONS: GENERAL RESULTS 237 4 ONE-DIMENSIONAL
DIFFUSIONS: A CATALOG OF ANALYTICALLY TRACTABLE MODELS 253 5 SYMMETRIC
MULTI-DIMENSIONAL DIFFUSIONS 285 6 INTRODUCING JUMPS AND STOCHASTIC
VOLATILITY VIA TIME CHANGES 288 7 CONCLUSION 294 REFERENCES 294 CONTENTS
VN CHAPTER 7 VARIATIONAL METHODS IN DERIVATIVES PRICING LIMING FENG,
PAVLO KOVALOV, VADIM LINETSKY AND MICHAEL MARCOZZI 301 1 INTRODUCTION
302 2 EUROPEAN AND BARRIER OPTIONS IN THE BLACK-SCHOLES-MERTON MODEL 305
3 AMERICAN OPTIONS IN THE BLACK-SCHOLES-MERTON MODEL 315 4 GENERAL
MULTI-DIMENSIONAL JUMP-DIFFUSION MODELS 320 5 EXAMPLES AND APPLICATIONS
329 6 SUMMARY 339 REFERENCES 340 CHAPTER 8 DISCRETE BARRIER AND LOOKBACK
OPTIONS S.G. KOU 343 1 INTRODUCTION 343 2 A REPRESENTATION OF BARRIER
OPTIONS VIA THE CHANGE OF NUMERAIRE ARGUMENT 348 3 CONVOLUTION,
BROADIE-YAMAMOTO METHOD VIA THE FAST GAUSSIAN TRANSFORM, AND
FENG-LINETSKY METHOD VIA HILBERT TRANSFORM 350 4 CONTINUITY CORRECTIONS
355 5 PERTURBATION METHOD 361 6 A LAPLACE TRANSFORM METHOD VIA SPITZER'S
IDENTITY 363 7 WHICH METHOD TO USE 365 APPENDIX A. PROOF OF (1) 366
APPENDIX B. CALCULATION OF THE CONSTANT /3 368 REFERENCES 370 III.
INTEREST RATE AND CREDIT RISK MODELS AND DERIVATIVES CHAPTER 9 TOPICS IN
INTEREST RATE THEORY TOMAS BJORK 377 1 INTRODUCTION 377 2 BASICS 378 3
FORWARD RATE MODELS 381 4 CHANGE OF NUMERAIRE 387 5 LIBOR MARKET MODELS
390 6 NOTES 400 7 GEOMETRIC INTEREST RATE THEORY 400 8 CONSISTENCY AND
INVARIANT MANIFOLDS 401 9 EXISTENCE OF NONLINEAR REALIZATIONS 411 10
POTENTIALS AND POSITIVE INTEREST 419 REFERENCES 434 VIII CONTENTS
CHAPTER 10 CALCULATING PORTFOLIO CREDIT RISK PAUL GLASSERMAN 437 1
INTRODUCTION 437 2 PROBLEM SETTING 439 3 MODELS OF DEPENDENCE 444 4
CONDITIONAL LOSS DISTRIBUTIONS 451 5 UNCONDITIONAL LOSS DISTRIBUTIONS
457 6 IMPORTANCE SAMPLING 462 7 SUMMARY 467 REFERENCES 468 CHAPTER 11
VALUATION OF BASKET CREDIT DERIVATIVES IN THE CREDIT MIGRATIONS ENVI-
RONMENT TOMASZ R. BIELECKI, STEPHANE CREPEY, MONIQUE JEANBLANC AND MAREK
RUTKOWSKI 471 1 INTRODUCTION 472 2 NOTATION AND PRELIMINARY RESULTS 476
3 MARKOVIAN MARKET MODEL 481 4 CHANGES OF MEASURES AND MARKOVIAN
NUMERAIRES 485 5 VALUATION OF SINGLE NAME CREDIT DERIVATIVES 492 6
VALUATION OF BASKET CREDIT DERIVATIVES 497 7 MODEL IMPLEMENTATION 500
REFERENCES 507 FV. INCOMPLETE MARKETS CHAPTER 12 INCOMPLETE MARKETS
JEREMY STAUM 511 1 INTRODUCTION 511 2 THE OVER-THE-COUNTER MARKET 513 3
CAUSES OF INCOMPLETENESS 516 4 PRICING AND OPTIMIZATION 518 5 ISSUES IN
PRICING AND EXPECTED UTILITY EXAMPLES 528 6 QUADRATICS 533 7 ENTROPY AND
EXPONENTIAL UTILITY 536 8 LOSS, QUANTILES, AND PREDICTION 537 9 PRICING
KERNEL RESTRICTIONS 540 10 AMBIGUITY AND ROBUSTNESS 544 11 CALIBRATION
550 12 CONCLUSION 551 ACKNOWLEDGEMENTS 554 APPENDIX A. DEFINITION OF
INCOMPLETENESS AND FUNDAMENTAL THEOREMS 554 APPENDIX B. FINANCIAL
PERSPECTIVES ON INCOMPLETENESS 556 REFERENCES 558 CONTENTS 1X CHAPTER 13
OPTION PRICING: REAL AND RISK-NEUTRAL DISTRIBUTIONS GEORGE M.
CONSTANTINIDES, JENS CARSTEN JACKWERTH AND STYLIANOS PERRAKIS 565 1
INTRODUCTION 566 2 IMPLICATIONS OF THE ABSENCE OF ARBITRAGE 567 3
ADDITIONAL RESTRICTIONS IMPLIED BY UTILITY MAXIMIZATION 570 4 SPECIAL
CASE: ONE PERIOD WITHOUT TRANSACTION COSTS 574 5 SPECIAL CASE: ONE
PERIOD WITH TRANSACTION COSTS AND GENERAL PAYOFFS 578 6 SPECIAL CASE:
TWO PERIODS WITHOUT TRANSACTION COSTS AND GENERAL PAYOFFS 579 7 SPECIAL
CASE: TWO PERIODS WITH TRANSACTION COSTS AND GENERAL PAYOFFS 580 8
MULTIPLE PERIODS WITHOUT TRANSACTION COSTS AND WITH CONVEX PAYOFFS 581 9
MULTIPLE PERIODS WITH TRANSACTION COSTS AND WITH CONVEX PAYOFFS 583 10
EMPIRICAL RESULTS 585 11 CONCLUDING REMARKS 588 ACKNOWLEDGEMENTS 589
REFERENCES 589 CHAPTER 14 TOTAL RISK MINIMIZATION USING MONTE CARLO
SIMULATIONS THOMAS F. COLEMAN, YUYING LI AND MARIA-CRISTINA PATRON 593 1
INTRODUCTION 593 2 DISCRETE HEDGING CRITERIA 599 3 TOTAL RISK
MINIMIZATION IN THE BLACK-SCHOLES FRAMEWORK 603 4 TOTAL RISK
MINIMIZATION IN A STOCHASTIC VOLATILITY FRAMEWORK 618 5 SHORTFALL RISK
MINIMIZATION 625 6 CONCLUSIONS 632 REFERENCES 634 CHAPTER 15 QUEUING
THEORETIC APPROACHES TO FINANCIAL PRICE FLUCTUATIONS ERHAN BAYRAKTAR,
ULRICH HORST AND RONNIE SIRCAR 637 1 INTRODUCTION 638 2 AGENT-BASED
MODELS OF FINANCIAL MARKETS 639 3 MICROSTRUCTURE MODELS WITH INERT
INVESTORS 649 4 OUTLOOK AND CONCLUSION 671 ACKNOWLEDGEMENTS 674
REFERENCES 674 V. RISK MANAGEMENT CHAPTER 16 ECONOMIC CREDIT CAPITAL
ALLOCATION AND RISK CONTRIBUTIONS HELMUT MAUSSER AND DAN ROSEN 681 1
INTRODUCTION 682 2 CREDIT PORTFOLIO MODELS AND GENERAL FRAMEWORK 684 X
CONTENTS 3 CAPITAL ALLOCATION AND RISK CONTRIBUTIONS 688 4 CREDIT RISK
CONTRIBUTIONS IN ANALYTICAL MODELS 693 5 NUMERICAL METHODS TO COMPUTE
RISK CONTRIBUTIONS 701 6 CASE STUDIES 706 7 SUMMARY AND FURTHER RESEARCH
717 APPENDIX A 721 REFERENCES 724 CHAPTER 17 LIQUIDITY RISK AND OPTION
PRICING THEORY ROBERT A. JARROW AND PHILIP PROTTER 727 1 INTRODUCTION
727 2 THE MODEL 729 3 THE EXTENDED FIRST FUNDAMENTAL THEOREM 733 4 THE
EXTENDED SECOND FUNDAMENTAL THEOREM 735 5 EXAMPLE (EXTENDED
BLACK-SCHOLES ECONOMY) 741 6 ECONOMIES WITH SUPPLY CURVES FOR
DERIVATIVES 743 7 TRANSACTION COSTS 745 8 EXAMPLES OF SUPPLY CURVES 747
9 CONCLUSION 751 ACKNOWLEDGEMENT 751 APPENDIX A 751 REFERENCES 761
CHAPTER 18 FINANCIAL ENGINEERING: APPLICATIONS IN INSURANCE PHELIM BOYLE
AND MARY HARDY 763 1 INTRODUCTION 763 2 INSURANCE PRODUCTS AND MARKETS
765 3 PREMIUM PRINCIPLES AND RISK MEASURES 768 4 RISK MANAGEMENT FOR
LIFE INSURANCE 770 5 VARIABLE ANNUITIES 775 6 GUARANTEED ANNUITY OPTIONS
781 7 CONCLUSIONS 784 ACKNOWLEDGEMENTS 784 REFERENCES 785 VI. PORTFOLIO
OPTIMIZATION CHAPTER 19 DYNAMIC PORTFOLIO CHOICE AND RISK AVERSION
COSTIS SKIADAS 789 1 INTRODUCTION 789 2 OPTIMALITY AND STATE PRICING 793
3 RECURSIVE UTILITY 804 4 MODELING RISK AVERSION 814 CONTENTS XL 5
SCALE-INVARIANT SOLUTIONS 821 6 EXTENSIONS 833 ACKNOWLEDGEMENTS 839
REFERENCES 839 CHAPTER 20 OPTIMIZATION METHODS IN DYNAMIC PORTFOLIO
MANAGEMENT JOHN R. BIRGE 845 1 INTRODUCTION 845 2 FORMULATION 846 3
APPROXIMATION METHODS 849 4 SOLUTION METHODS 857 5 EXTENSIONS AND
CONCLUSIONS 860 ACKNOWLEDGEMENTS 861 REFERENCES 861 CHAPTER 21
SIMULATION METHODS FOR OPTIMAL PORTFOLIOS JEROME DETEMPLE, RENE GARCIA
AND MARCEL RINDISBACHER 867 1 INTRODUCTION 867 2 THE
CONSUMPTION-PORTFOLIO CHOICE PROBLEM 869 3 SIMULATION METHODS FOR
PORTFOLIO COMPUTATION 878 4 ASYMPTOTIC PROPERTIES OF PORTFOLIO
ESTIMATORS 887 5 PERFORMANCE EVALUATION: A NUMERICAL STUDY 903 6
CONCLUSION 907 ACKNOWLEDGEMENT 909 APPENDIX A. AN INTRODUCTION TO
MALLIAVIN CALCULUS 909 APPENDIX B. PROOFS 915 REFERENCES 922 CHAPTER 22
DUALITY THEORY AND APPROXIMATE DYNAMIC PROGRAMMING FOR PRICING AMERICAN
OPTIONS AND PORTFOLIO OPTIMIZATION MARTIN B. HAUGH AND LEONID KOGAN 925
1 INTRODUCTION 925 2 PRICING AMERICAN OPTIONS 927 3 PORTFOLIO
OPTIMIZATION 937 REFERENCES 947 CHAPTER 23 ASSET ALLOCATION WITH
MULTIVARIATE NON-GAUSSIAN RETURNS DILIP B. MADAN AND JU-YI J. YEN 949 1
INTRODUCTION 949 2 NON-GAUSSIAN INVESTMENT 951 3 MODELING DISTRIBUTIONS
953 XII CONTENTS 4 EXPONENTIAL UTILITY AND INVESTMENT IN ZERO COST VG
CASH FLOWS 955 5 IDENTIFYING THE JOINT DISTRIBUTION OF RETURNS 958 6
NON-GAUSSIAN AND GAUSSIAN INVESTMENT COMPARED 960 7 CONCLUSION 962
APPENDIX A. FORMAL ANALYSIS OF SKEWNESS PREFERENCE AND KURTOSIS AVERSION
963 APPENDIX B. PROOF OF THEOREM 4.1 964 APPENDIX C. PROOF OF THEOREM
4.2 966 REFERENCES 968 CHAPTER 24 LARGE DEVIATION TECHNIQUES AND
FINANCIAL APPLICATIONS PHELIM BOYLE, SHUI FENG AND WEIDONG TIAN 971 1
INTRODUCTION 971 2 LARGE DEVIATION TECHNIQUES 972 3 APPLICATIONS TO
PORTFOLIO MANAGEMENT 979 4 TAIL RISK OF PORTFOLIOS 986 5 APPLICATION TO
SIMULATION 987 6 INCOMPLETE MARKETS 992 7 CONCLUSIONS AND POTENTIAL
TOPICS FOR FUTURE RESEARCH 997 ACKNOWLEDGEMENTS 998 REFERENCES 998
SUBJECT INDEX 1001 PPN: 275787842 TITEL: FINANCIAL ENGINEERING / ED. BY
JOHN R. BIRGE . - . - AMSTERDAM : ELSEVIER, 2008 ISBN:
978-0-444-51781-4 BIBLIOGRAPHISCHER DATENSATZ IM SWB-VERBUND |
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illustrated | Illustrated |
index_date | 2024-07-02T19:01:40Z |
indexdate | 2024-07-09T21:08:23Z |
institution | BVB |
isbn | 0444517812 9780444517814 |
language | English |
oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-016154157 |
oclc_num | 181420877 |
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owner_facet | DE-20 DE-12 DE-634 DE-384 |
physical | XII, 1014 S. graph. Darst. |
publishDate | 2008 |
publishDateSearch | 2008 |
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publisher | Elsevier |
record_format | marc |
series | Handbooks in operations research and management science |
series2 | Handbooks in operations research and management science |
spelling | Financial engineering ed. by John R. Birge ... 1. ed. Amsterdam [u.a.] Elsevier 2008 XII, 1014 S. graph. Darst. txt rdacontent n rdamedia nc rdacarrier Handbooks in operations research and management science 15 Includes bibliographical references and index Financieel management gtt Hedging gtt Operations research gtt Risk management gtt Financial engineering Financial Engineering (DE-588)4208404-0 gnd rswk-swf Financial Engineering (DE-588)4208404-0 s DE-604 Birge, John R. 1956- Sonstige (DE-588)170238830 oth Handbooks in operations research and management science 15 (DE-604)BV002805695 15 SWB Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=016154157&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
spellingShingle | Financial engineering Handbooks in operations research and management science Financieel management gtt Hedging gtt Operations research gtt Risk management gtt Financial engineering Financial Engineering (DE-588)4208404-0 gnd |
subject_GND | (DE-588)4208404-0 |
title | Financial engineering |
title_auth | Financial engineering |
title_exact_search | Financial engineering |
title_exact_search_txtP | Financial engineering |
title_full | Financial engineering ed. by John R. Birge ... |
title_fullStr | Financial engineering ed. by John R. Birge ... |
title_full_unstemmed | Financial engineering ed. by John R. Birge ... |
title_short | Financial engineering |
title_sort | financial engineering |
topic | Financieel management gtt Hedging gtt Operations research gtt Risk management gtt Financial engineering Financial Engineering (DE-588)4208404-0 gnd |
topic_facet | Financieel management Hedging Operations research Risk management Financial engineering Financial Engineering |
url | http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=016154157&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
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