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High-Frequency Financial Econometrics

โœ Scribed by Yacine Aรฏt-Sahalia; Jean Jacod


Publisher
Princeton University Press
Year
2014
Tongue
English
Leaves
683
Edition
Course Book
Category
Library

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โœฆ Synopsis


High-frequency trading is an algorithm-based computerized trading practice that allows firms to trade stocks in milliseconds. Over the last fifteen years, the use of statistical and econometric methods for analyzing high-frequency financial data has grown exponentially. This growth has been driven by the increasing availability of such data, the technological advancements that make high-frequency trading strategies possible, and the need of practitioners to analyze these data. This comprehensive book introduces readers to these emerging methods and tools of analysis.

Yacine Aรฏt-Sahalia and Jean Jacod cover the mathematical foundations of stochastic processes, describe the primary characteristics of high-frequency financial data, and present the asymptotic concepts that their analysis relies on. Aรฏt-Sahalia and Jacod also deal with estimation of the volatility portion of the model, including methods that are robust to market microstructure noise, and address estimation and testing questions involving the jump part of the model. As they demonstrate, the practical importance and relevance of jumps in financial data are universally recognized, but only recently have econometric methods become available to rigorously analyze jump processes.

Aรฏt-Sahalia and Jacod approach high-frequency econometrics with a distinct focus on the financial side of matters while maintaining technical rigor, which makes this book invaluable to researchers and practitioners alike.

โœฆ Table of Contents


Contents
Preface
Notation
Part I. Preliminary Material
Chapter 1. From Diffusions to Semimartingales
Chapter 2. Data Considerations
Part II. Asymptotic Concepts
Introduction
Chapter 3. Introduction to Asymptotic Theory: Volatility Estimation for a Continuous Process
Chapter 4. With Jumps: An Introduction to Power Variations
Chapter 5. High-Frequency Observations: Identifiability and Asymptotic Efficiency
Part III. Volatility
Introduction
Chapter 6. Estimating Integrated Volatility: The Base Case with No Noise and Equidistant Observations
Chapter 7. Volatility and Microstructure Noise
Chapter 8. Estimating Spot Volatility
Chapter 9. Volatility and Irregularly Spaced Observations
Part IV. Jumps
Introduction
Chapter 10. Testing for Jumps
Chapter 11. Finer Analysis of Jumps: The Degree of Jump Activity
Chapter 12. Finite or Infinite Activity for Jumps?
Chapter 13. Is Brownian Motion Really Necessary?
Chapter 14. Co-jumps
Appendix A. Asymptotic Results for Power Variations
Appendix B. Miscellaneous Proofs
Bibliography
Index


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