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Asset Pricing Theory.

Asset Pricing Theory is an advanced textbook for doctoral students and researchers that offers a modern introduction to the theoretical and methodological foundations of competitive asset pricing. Costis Skiadas develops in depth the fundamentals of arbitrage pricing, mean-variance analysis, equilib...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autor principal: Skiadas, Costis
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Princeton : Princeton University Press, 2009.
Colección:Princeton series in finance.
Temas:
Acceso en línea:Texto completo

MARC

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505 0 |a Cover; Title Page; Copyright Page; Table of Contents; Preface; Notation and Conventions; PART ONE: SINGLE-PERIOD ANALYSIS; Chapter One: Financial Market and Arbitrage; Chapter Two: Mean-Variance Analysis; Chapter Three: Optimality and Equilibrium; Chapter Four: Risk Aversion; PART TWO: DISCRETE DYNAMICS; Chapter Five: Dynamic Arbitrage Pricing; Chapter Six: Dynamic Optimality and Equilibrium; PART THREE: MATHEMATICAL BACKGROUND; Appendix A: Optimization Principles; Appendix B: Discrete Stochastic Analysis; B.1 Events, Random Variables, Expectation; B.2 Algebras and Measurability. 
505 8 |a B.3 Conditional ExpectationB. 4 Stochastic Independence; B.5 Filtration, Stopping Times and Stochastic Processes; B.6 Martingales; B.7 Predictable Martingale Representation; B.8 Change of Measure and Martingales; B.9 Markov Processes; B.10 Exercises; B.11 Notes; Bibliography; Index. 
520 |a Asset Pricing Theory is an advanced textbook for doctoral students and researchers that offers a modern introduction to the theoretical and methodological foundations of competitive asset pricing. Costis Skiadas develops in depth the fundamentals of arbitrage pricing, mean-variance analysis, equilibrium pricing, and optimal consumption/portfolio choice in discrete settings, but with emphasis on geometric and martingale methods that facilitate an effortless transition to the more advanced continuous-time theory. Among the book's many innovations are its use of recursive utility as the benchmark. 
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