Jump-robust volatility estimation using nearest neighbor tru
Jump-robust volatility estimation using nearest neighbor truncation
Rate this book:
About This Book
"We propose two new jump-robust estimators of integrated variance based on high-frequency return observations. These MinRV and MedRV estimators provide an attractive alternative to the prevailing bipower and multipower variation measures. Specifically, the MedRV estimator has better theoretical efficiency properties than the tripower variation measure and displays better finite-sample robustness to both jumps and the occurrence of "zero'' returns in the sample. Unlike the bipower variation measure, the new estimators allow for the development of an asymptotic limit theory in the presence of jumps. Finally, they retain the local nature associated with the low order multipower variation measures. This proves essential for alleviating finite sample biases arising from the pronounced intraday volatility pattern which afflict alternative jump-robust estimators based on longer blocks of returns. An empirical investigation of the Dow Jones 30 stocks and an extensive simulation study corroborate the robustness and efficiency properties of the new estimators"--National Bureau of Economic Research web site.
Buy This Book
As an Amazon Associate and Bookshop.org affiliate, BookOrb earns from qualifying purchases.
Write a Review
Sign in to write a review.
More by Torben G. Andersen
A framework for exploring the
A framework for exploring the macroeconomic determinants of systematic risk
An empirical investigation of
An empirical investigation of continuous-time equity return models
Answering the critics
Answering the critics
Construction and interpretatio
Construction and interpretation of model-free implied volatility
DM-dollar volatility
DM-dollar volatility
Do bonds span volatility risk
Do bonds span volatility risk in the U.S. treasury market?